tag:blogger.com,1999:blog-6153544456952270402024-02-19T00:10:40.419-08:00Φυσικά... πειραματικά!Πειραματικές προτάσεις διδασκαλίας εννοιών της Φυσικής και προτάσεις αξιολόγησης εκπαιδευτικών δραστηριοτήτων με τη χρήση Νέων Τεχνολογιών. Όλες έχουν εφαρμοστεί μέσα στην τάξη και στο Σχολικό Εργαστήριο Φυσικών Επιστημών, έχουν παρουσιαστεί σε διεθνή και εθνικά Συνέδρια και μερικές έχουν βραβευτεί σε πανευρωπαϊκούς ή εθνικούς διαγωνισμούς.Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.comBlogger44125tag:blogger.com,1999:blog-615354445695227040.post-48409517201310292692022-11-26T10:31:00.001-08:002022-11-26T10:35:12.525-08:00Οδηγός Διδασκαλίας των Φυσικών Επιστημών με Πειράματα<div class="separator"><p style="margin-left: 1em; margin-right: 1em;"> <img alt="" height="320" 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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Bullet 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Bullet 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 5"/>
<w:LsdException Locked="false" Priority="10" QFormat="true" Name="Title"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Closing"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Signature"/>
<w:LsdException Locked="false" Priority="1" SemiHidden="true"
UnhideWhenUsed="true" Name="Default Paragraph Font"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Message Header"/>
<w:LsdException Locked="false" Priority="11" QFormat="true" Name="Subtitle"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Salutation"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Date"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text First Indent"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text First Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Note Heading"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Block Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Hyperlink"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="FollowedHyperlink"/>
<w:LsdException Locked="false" Priority="22" QFormat="true" Name="Strong"/>
<w:LsdException Locked="false" Priority="20" QFormat="true" Name="Emphasis"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Document Map"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Plain Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="E-mail Signature"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Top of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Bottom of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal (Web)"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Acronym"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Address"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Cite"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Code"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Definition"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Keyboard"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Preformatted"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Sample"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Typewriter"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Variable"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal Table"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="annotation subject"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="No List"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Contemporary"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Elegant"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Professional"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Balloon Text"/>
<w:LsdException Locked="false" Priority="39" Name="Table Grid"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Theme"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Placeholder Text"/>
<w:LsdException Locked="false" Priority="1" QFormat="true" Name="No Spacing"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" QFormat="true"
Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" QFormat="true"
Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 2"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 3"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 3"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 3"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 3"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 3"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 3"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 4"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 4"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 4"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 4"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 4"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 4"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 4"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 4"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 4"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 4"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 4"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 4"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 5"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 5"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 5"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 5"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 5"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 5"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 5"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 5"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 5"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 5"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 5"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 5"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" QFormat="true"
Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" QFormat="true"
Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" QFormat="true"
Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" QFormat="true"
Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" SemiHidden="true"
UnhideWhenUsed="true" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" QFormat="true" Name="TOC Heading"/>
<w:LsdException Locked="false" Priority="41" Name="Plain Table 1"/>
<w:LsdException Locked="false" Priority="42" Name="Plain Table 2"/>
<w:LsdException Locked="false" Priority="43" Name="Plain Table 3"/>
<w:LsdException Locked="false" Priority="44" Name="Plain Table 4"/>
<w:LsdException Locked="false" Priority="45" Name="Plain Table 5"/>
<w:LsdException Locked="false" Priority="40" Name="Grid Table Light"/>
<w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 3"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 3"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 3"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 3"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 4"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 4"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 4"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 4"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 5"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 5"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 5"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 5"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 5"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 6"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 6"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 6"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 6"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 6"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="46" Name="List Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="List Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="List Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 2"/>
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/* Style Definitions */
table.MsoNormalTable
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</p><p class="MsoNormal">Την Πέμπτη 13 Οκτωβρίου κυκλοφόρησε από τις Εκδόσεις ΡΟΠΗ
το βιβλίο «<a href="https://www.ropipublications.com/didaskalia-fysikwn-epistimwn/" target="_blank"><b><i>Οδηγός Διδασκαλίας των Φυσικών Επιστημών με πειράματα.Πειράματα με υλικά καθημερινής χρήσης για τον εκπαιδευτικό</i></b></a>».</p>
<p class="MsoNormal">Μέσα από τις 472 έγχρωμες σελίδες του βιβλίου επιχειρείται
να δοθεί ένα διδακτικό εργαλείο αναφοράς που θα μπορούσε να αξιοποιηθεί από
τους εκπαιδευτικούς που διδάσκουν μαθήματα Φυσικών Επιστημών τόσο στην
Πρωτοβάθμια όσο και στη Δευτεροβάθμια εκπαίδευση.</p>
<p class="MsoNormal">Η ιδέα-οδηγός που καθοδήγησε τη συγγραφή αυτού του βιβλίου
είναι η αξιοποίηση καταστάσεων από την καθημερινή ζωή ώστε να συνδεθεί η
ακαδημαϊκή γνώση με την πραγματικότητα των μαθητών μας. Έτσι, στο βιβλίο
παρουσιάζονται περισσότερα από 170 πειράματα Φυσικών Επιστημών τα οποία, στη
συντριπτική τους πλειοψηφία, γίνονται με υλικά καθημερινής χρήσης. </p>
<p class="MsoNormal"></p>
<p class="MsoNormal">Περισσότερα από 110 πειράματα έχουν βιντεοσκοπηθεί και ο
αναγνώστης έχει εύκολη πρόσβαση σε αυτά σαρώνοντας τον κωδικό QR που τα
συνοδεύει. Κάθε πείραμα συνοδεύεται από πληροφορίες που αφορούν τις
εμπλεκόμενες έννοιες, τη σχολική βαθμίδα για την οποία προτείνεται, πιθανούς
κινδύνους, καθώς και το εκτιμώμενο επίπεδο δυσκολίας. Αφού δοθούν αναλυτικές
οδηγίες για τα απαιτούμενα υλικά και του τι πρέπει να κάνει ο εκπαιδευτικός,
περιγράφεται τι αναμένεται να παρατηρηθεί καθώς και η σχετική ερμηνεία ανάλογα
με την ηλικία των παιδιών. Για πολλά πειράματα προτείνονται τρόποι διδακτικής
αξιοποίησή τους στις διάφορες βαθμίδες εκπαίδευσης, ενώ δίνονται, υπό μορφή
παρατηρήσεων, σημεία προσοχής που θα βοηθήσουν στην επιτυχία του πειράματος. Τέλος,
ο αναγνώστης συχνά θα βρει πώς κάποιο πείραμα συνδέεται με την ιστορία των
επιστημών. </p>
<p class="MsoNormal"></p>
<p class="MsoNormal">Τα περιεχόμενα του βιβλίου εκτυλίσσονται σε 14 κεφάλαια και
4 παραρτήματα. Για να αποκτήσετε <u><b>ελεύθερα πρόσβαση</b></u> στα βιντεοσκοπημένα πειράματα δείτε εδώ: <a href="https://www.dropbox.com/s/n6c8j34pgqdy8c4/%CE%A0%CE%B5%CF%81%CE%B9%CE%B5%CF%87%CF%8C%CE%BC%CE%B5%CE%BD%CE%B1.pdf?dl=0" target="_blank">περιεχόμενα</a>.<br /></p><p class="MsoNormal">Μπορείτε να πάρετε μια ιδέα για το περιεχόμενο του βιβλίου
ξεφυλλίζοντας ηλεκτρονικά 67 από τις σελίδες του <a href="https://issuu.com/ropi_publications/docs/ropi-peiramata-fysikis" target="_blank">εδώ</a>:</p><p class="MsoNormal">Η παρουσίαση του βιβλίου θα γίνει την Κυριακή 27 Νοεμβρίου 2022 στο ΝΟΗΣΙΣ.</p><p class="MsoNormal"> <img height="210" 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" width="400" /></p><p class="MsoNormal">Το βιβλίο είναι διαθέσιμο σε όλα τα βιβλιοπωλεία (Πρωτοπορία,
Ιανός, <span lang="EN-US" style="mso-ansi-language: EN-US;">Public</span>, Πολιτεία
κ.ά.) και σε όλα τα ηλεκτρονικά καταστήματα. Ενδεικτικά:</p>
<p class="MsoNormal"><a href="https://www.protoporia.gr/koymaras-panagiwths-odhgos-didaskalias-twn-fysikwn-episthmwn-me-peiramata-9786185289744.html">https://www.protoporia.gr/koymaras-panagiwths-odhgos-didaskalias-twn-fysikwn-episthmwn-me-peiramata-9786185289744.html</a></p>
<p class="MsoNormal"><a href="https://www.ianos.gr/odigos-didaskalias-ton-fisikon-epistimon-me-piramata-0540661">https://www.ianos.gr/odigos-didaskalias-ton-fisikon-epistimon-me-piramata-0540661</a></p>
<p class="MsoNormal"><a href="https://www.e-shop.gr/odigos-didaskalias-ton-fysikon-epistimon-me-peiramata-p-BKS.0209094">https://www.e-shop.gr/odigos-didaskalias-ton-fysikon-epistimon-me-peiramata-p-BKS.0209094</a></p>
<p></p></div><p> </p>Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-23462689098183939682020-05-20T00:02:00.001-07:002022-11-26T10:08:40.349-08:00Ανάρτηση στο Youtube πειραμάτων με απλά υλικά<div dir="ltr" style="text-align: left;" trbidi="on">
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;">
<span face=""Helvetica Neue", Arial, Helvetica, sans-serif"><span face=""Trebuchet MS", sans-serif"><span face=""Helvetica Neue", Arial, Helvetica, sans-serif" style="font-size: small;"><span style="font-family: inherit;"><span style="font-family: "Times New Roman","serif";">Λόγω
των συνθηκών που έχουν δημιουργηθεί από τον </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-US;">COVID</span><span style="font-family: "Times New Roman","serif";">-19, και μετά από συζητήσεις με
συναδέλφους, αναρτήθηκαν βιντεοσκοπημένα πειράματα στη μορφή που μπορείτε να δείτε
σε αυτό το κανάλι με στόχο να βοηθήσουν εκπαιδευτικούς πρωτοβάθμιας και δευτεροβάθμιας
εκπαίδευσης στην οργάνωση των μαθημάτων τους από απόσταση. </span></span></span></span></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;">
<span face=""Helvetica Neue", Arial, Helvetica, sans-serif"><span face=""Trebuchet MS", sans-serif"><span face=""Helvetica Neue", Arial, Helvetica, sans-serif" style="font-size: small;"><span style="font-family: inherit;"><span style="font-family: "Times New Roman","serif";">Υπάρχουν πειράματα
που είναι επικίνδυνα να γίνουν από τα παιδιά, χωρίς τη βοήθεια κάποιου ενήλικα
(όπως π.χ. πειράματα με πηγές θερμότητας), και πειράματα που μπορούν να κάνουν
τα παιδιά μόνα τους χωρίς τον παραμικρό κίνδυνο. Αφήνεται στην κρίση κάθε εκπαιδευτικού
για το πώς θα χρησιμοποιήσει κάθε πείραμα π.χ. από απλή προβολή, πρόβλεψη της
έκβασής του, εκ των υστέρων ερμηνεία του, μέχρι να ζητήσει από τα παιδιά, με
την επίβλεψη των γονέων τους, να κάνουν κάποια με υλικά που υπάρχουν εύκολα σε
κάθε σπίτι<a href="https://www.blogger.com/null" name="_GoBack"></a>.<span style="mso-spacerun: yes;"> </span></span></span></span></span></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;">
<span face=""Helvetica Neue", Arial, Helvetica, sans-serif"><span face=""Trebuchet MS", sans-serif"><span face=""Helvetica Neue", Arial, Helvetica, sans-serif" style="font-size: small;"><span style="font-family: inherit;"><br /></span></span></span></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;">
<span face=""Helvetica Neue", Arial, Helvetica, sans-serif"><span face=""Trebuchet MS", sans-serif"><span face=""Helvetica Neue", Arial, Helvetica, sans-serif" style="font-size: small;"><span style="font-family: inherit;"><span style="font-family: "Times New Roman","serif";"><span style="mso-spacerun: yes;">Τα πειράματα έχουν ταξινομηθεί σε τρεις λίστες για πειράματα Φυσικής, Χημείας και Βιολογίας αντίστοιχα.</span></span></span></span></span></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;">
<span face=""Helvetica Neue", Arial, Helvetica, sans-serif"><span face=""Trebuchet MS", sans-serif"><span face=""Helvetica Neue", Arial, Helvetica, sans-serif" style="font-size: small;"><br /></span></span></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;">
<span face=""Helvetica Neue", Arial, Helvetica, sans-serif"><span face=""Trebuchet MS", sans-serif"><span face=""Helvetica Neue", Arial, Helvetica, sans-serif" style="font-size: small;"><span style="font-family: "times new roman" , "serif";"><span style="mso-spacerun: yes;">Πειράματα Φυσικής: </span></span></span></span></span></div>
<div>
<span face=""trebuchet ms" , sans-serif"><span face=""helvetica neue" , "arial" , "helvetica" , sans-serif" style="font-size: small;"><a data-saferedirecturl="https://www.google.com/url?q=https://www.youtube.com/playlist?list%3DPLTTTOjZYlmmwUMYYu0gzq6HVJN0gYYR3z&source=gmail&ust=1590042396704000&usg=AFQjCNElWxexRZA1lQfyorO6ngQTL7LZ8w" href="https://www.youtube.com/playlist?list=PLTTTOjZYlmmwUMYYu0gzq6HVJN0gYYR3z" target="_blank">https://www.youtube.com/<wbr></wbr>playlist?list=<wbr></wbr>PLTTTOjZYlmmwUMYYu0gzq6HVJN0gY<wbr></wbr>YR3z</a></span></span></div>
<div>
<span face=""trebuchet ms" , sans-serif"><span face=""helvetica neue" , "arial" , "helvetica" , sans-serif" style="font-size: small;">Πειράματα Χημείας: </span></span></div>
<div>
<span face=""trebuchet ms" , sans-serif"><span face=""helvetica neue" , "arial" , "helvetica" , sans-serif" style="font-size: small;"><a data-saferedirecturl="https://www.google.com/url?q=https://www.youtube.com/playlist?list%3DPLTTTOjZYlmmzvX892tj5jjry8o5WR_yFl&source=gmail&ust=1590042396704000&usg=AFQjCNE_Xvho14ygaIDwfW0O7BxFgrsFYQ" href="https://www.youtube.com/playlist?list=PLTTTOjZYlmmzvX892tj5jjry8o5WR_yFl" target="_blank">https://www.youtube.com/<wbr></wbr>playlist?list=<wbr></wbr>PLTTTOjZYlmmzvX892tj5jjry8o5WR<wbr></wbr>_yFl</a></span></span></div>
<div>
<span face=""trebuchet ms" , sans-serif"><span face=""helvetica neue" , "arial" , "helvetica" , sans-serif" style="font-size: small;">Πειράματα Βιολογίας </span></span></div>
<div>
<span face=""trebuchet ms" , sans-serif"><span face=""helvetica neue" , "arial" , "helvetica" , sans-serif" style="font-size: small;"><a data-saferedirecturl="https://www.google.com/url?q=https://www.youtube.com/playlist?list%3DPLTTTOjZYlmmzEGYjVmCUHRhXEJElBmgQ6&source=gmail&ust=1590042396704000&usg=AFQjCNE_8BEZ0h8INIQ-3pYVr0L-S7iXYg" href="https://www.youtube.com/playlist?list=PLTTTOjZYlmmzEGYjVmCUHRhXEJElBmgQ6" target="_blank">https://www.youtube.com/<wbr></wbr>playlist?list=<wbr></wbr>PLTTTOjZYlmmzEGYjVmCUHRhXEJElB<wbr></wbr>mgQ6</a></span></span></div>
<span face=""trebuchet ms" , sans-serif"><span face=""helvetica neue" , "arial" , "helvetica" , sans-serif" style="font-size: small;">Η λίστα θα ανανεώνεται συνεχώς.</span></span><br />
<span face=""trebuchet ms" , sans-serif"><span face=""helvetica neue" , "arial" , "helvetica" , sans-serif" style="font-size: small;">Μπορείτε
να δείτε την προτεινόμενη σύνδεση των πειραμάτων με συγκεκριμένες
διδακτικές ενότητες όλων των τάξεων (από Ε΄ Δημοτικού μέχρι Γ' Λυκείου) <a href="https://www.dropbox.com/s/g41xoe6emfa7gtd/%CE%92%CE%99%CE%9D%CE%A4%CE%95%CE%9F_%CE%95%CE%9A%CE%A6%CE%95%20%CE%95%CF%85%CF%8C%CF%83%CE%BC%CE%BF%CF%85-%CE%A0.%20%CE%9A%CE%BF%CF%85%CE%BC%CE%B1%CF%81%CE%AC%CF%82.xlsx?dl=0" target="_blank">εδώ</a>. </span></span><br />
<span face=""helvetica neue" , "arial" , "helvetica" , sans-serif"><br /></span>
</div>
Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-33599388222164656892019-06-27T23:40:00.001-07:002019-06-27T23:43:59.574-07:00Μαμά πού βάλατε το πάκμαν; Έχω να διαβάσω για το διαγώνισμα της Φυσικής!<div dir="ltr" style="text-align: left;" trbidi="on">
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«Παραδώσου! Είναι ανώφελο να τρέχεις, δεν
πρόκειται να γλιτώσεις!» φώναξε το κόκκινο ενώ εφορμούσε κατά πάνω του. «Είναι
στον Α2. Περικυκλώστε τον!» διέταξε από την ενδοσυνεννόηση τα άλλα τρία.</div>
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Ο Πι έκανε να στρίψει δεξιά
αλλά είδε ότι από το βάθος της στοάς ερχόταν ορμητικά το γαλάζιο. Σταμάτησε, γύρισε
ένα βήμα πίσω και συνέχισε να τρέχει, σχεδόν ξεψυχισμένος, στον ακριανό
διάδρομο. Τότε, ευθεία μπροστά του, πρόβαλε το πορτοκαλί χαμογελώντας του
ειρωνικά σαν του έλεγε κι αυτό με τη σειρά του «είναι αναπόφευκτο». Έφερε στο
μυαλό του το σχέδιο του λαβύρινθου και μια μικρή ελπίδα άναψε μέσα του. Αν
προλάβει να στρίψει δεξιά… Πήρε να επιταχύνει με ό,τι δυνάμεις τού είχαν
απομείνει. Έτσι, όταν πρόβαλε, την αμέσως επόμενη στιγμή, το ροζ ακριβώς εκεί, στα
δεξιά, σταμάτησε απότομα απομένοντας ολότελα σαστισμένος. Έστρεψε αριστερά –
δεξιά τη ματιά του απλά για να διαπιστώσει ότι δεν υπήρχε καμία διέξοδος
διαφυγής. Όλα είχαν τελειώσει. Έκλεισε τα μάτια και αποκαμωμένος ακούμπησε την
πλάτη του στον τοίχο. Ή για την ακρίβεια, εκεί που μέχρι τότε <i style="mso-bidi-font-style: normal;">νόμιζε</i> ότι είναι τοίχος. Γιατί, με απέραντη
έκπληξη, αντιλήφθηκε ότι, σαν να πέρασε μέσα από τον «τοίχο», βρέθηκε μονομιάς
σε κάποιο άλλο απομακρυσμένο σημείο του λαβύρινθου, μακριά από τα τέσσερα
φαντάσματα που τον κυνηγούσαν. Ελεύθερος και ασφαλής. Δεν πρόλαβε καν να
σκεφτεί πώς είναι δυνατόν να συνέβη αυτό, όταν συνειδητοποίησε ότι μέσα από τον
«τοίχο», από το σημείο που είχε εμφανιστεί κι αυτός, άρχισε να ξεπροβάλλει, από
το πουθενά, το κόκκινο. «Καταραμένη Φυσική!» ψιθύρισε, γύρισε μπροστά και
άρχισε να τρέχει ξανά, χωρίς δεύτερη σκέψη.</div>
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<span style="font-size: 16.0pt; mso-bidi-font-family: Calibri; mso-bidi-font-size: 11.0pt; mso-bidi-theme-font: minor-latin;">∞</span><span style="font-size: 16.0pt; mso-bidi-font-size: 11.0pt;"></span></div>
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«Έχετε προσέξει τη
δυνατότητα που έχει το πάκμαν να βγαίνει από το δεξί άκρο της οθόνης και να
εμφανίζεται αμέσως στο αντίστοιχο αριστερό άκρο;»</div>
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Τα τρία παιδιά
κούνησαν καταφατικά τα κεφάλια τους.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
«Πώς τα καταφέρνει;»</div>
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«Τι εννοείτε πώς τα
καταφέρνει; Ένα παιχνίδι είναι… Έτσι το έφτιαξε ο κατασκευαστής του!», απάντησε
ο Αλέξανδρος.</div>
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«Σωστά, έτσι
φτιάχτηκε. Αλλά ας δούμε λίγο πίσω από αυτό…»</div>
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Και τα τρία παιδιά
ανακάθισαν στις θέσεις τους. Ο Αλέξανδρος πήρε μια μεγάλη μπουκιά από το φαγητό
του.</div>
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«Ο χώρος που ζει το
πάκμαν πόσες διαστάσεις έχει; Εννοώ, σε πόσες διαφορετικές διευθύνσεις μπορεί
να κινηθεί;»</div>
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«Μπορεί να κινηθεί
πάνω ή κάτω στην οθόνη, αλλά και αριστερά η δεξιά», είπε ο Μάνος.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
«Άρα, <i style="mso-bidi-font-style: normal;">δύο</i> διαστάσεις;», απάντησε ρωτώντας
επιφυλακτικά η Αρετή.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
«Δύο! Αν μπορούσε να
κινηθεί και έξω από την οθόνη είτε προς τα πάνω, προς τον παίκτη δηλαδή, είτε
προς τα κάτω, θα ήταν τρεις, αλλά -φυσικά- αυτό δεν συμβαίνει!», σχολίασε ο
κύριος Δημήτρης. «Πώς θα μπορούσε να εξηγήσει τότε, αν είχε συνείδηση, το ότι
βγαίνει από δεξιά και εμφανίζεται ακαριαία στα αριστερά, σε σημαντική απόσταση
από την προηγούμενη θέση του;»</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
Κανείς δεν είπε τίποτα
κι έτσι<a href="https://www.blogger.com/null" name="_GoBack"></a> ο κύριος Δημήτρης συνέχισε:</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
«Αν το πάκμαν ήταν
φυσικός με καλή μαθηματική παιδεία, θα μπορούσε να υποθέσει ότι ο χώρος του,
αντί να είναι ένα επίπεδο διδιάστατο φύλλο με σαφή πλευρικά όρια, είναι σαν την
επιφάνεια ενός κυλίνδρου: μία επιφάνεια επίσης δύο διαστάσεων η οποία όμως
καμπυλώνεται μέσα σε μία τρίτη διάσταση, την οποία εμείς, ζώντας σε έναν κόσμο
τριών διαστάσεων, εύκολα μπορούμε να αντιληφθούμε, όχι όμως και το πάκμαν!»</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
«Δηλαδή, θα μπορούσε
και ο δικός μας χώρος των τριών διαστάσεων να καμπυλώνεται σε μία τέταρτη διάσταση
που δεν μπορούμε να αντιληφθούμε, όπως αντίστοιχα και το πάκμαν δεν βλέπει την
τρίτη διάσταση;»</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
Ο κύριος Δημήτρης
κοίταξε χαμογελώντας την κυρία Μυρτώ.</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
«Ναι! Αυτό ακριβώς
ήταν το σημείο στο οποίο ήθελα να καταλήξω. Κατ’ αναλογία, θα μπορούσε <i style="mso-bidi-font-style: normal;">ενδεχομένως</i> να συμβαίνει κάτι τέτοιο.
Δεν μπορούμε, φυσικά, να φανταστούμε μία εικόνα, αλλά θα μπορούσαμε να το
διαπιστώσουμε όπως θα το έκανε ένα πάκμαν με συνείδηση. Και, σίγουρα, μπορούμε
να το περιγράψουμε με τα μαθηματικά μας…»</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
«Δηλαδή, λες ότι αν
υπάρχει μία τέτοια αόρατη τέταρτη διάσταση, θα μπορούσαμε να ταξιδέψουμε σχεδόν
ακαριαία σε πολύ μακρινές αποστάσεις, όπως κάνει το πάκμαν;»</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
«Λέω αυτό ακριβώς,
Αρετή! Αν και δεν υπάρχει λόγος να υπάρχει μία μόνο τέτοια επιπλέον διάσταση
αλλά, σύμφωνα με κάποιες θεωρίες, πολλές περισσότερες… Ακόμη και άπειρες».</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-justify: inter-ideograph;">
Η Αρετή στράφηκε
χαμογελώντας προς την κυρία Μυρτώ: «Μαμά, που βάλατε το πάκμαν; Έχω να διαβάσω
για το διαγώνισμα της Φυσικής!»<br />
<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="https://fysikapeiramatika.blogspot.com/2019/01/"><img alt="https://fysikapeiramatika.blogspot.com/2019/01/" border="0" data-original-height="588" data-original-width="400" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhvGkvCNhYRN10Uiqt8NTxS9kaxot1LC-r-9gqdoz0A5_RSxWFlC_SyLdPunEu8XlOXWXienFpQiRc5YXWOkESwV4Ih-sj1l-VV59wiF8VKh4EKWzKDquDG0guwM4nN4c5gSrcgRib2kwId/s320/katarameni+fisiki.jpg" width="217" /></a></div>
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-77485219721343843302019-04-09T01:06:00.002-07:002019-04-09T01:06:30.897-07:00Παρουσίαση του βιβλίου "Καταραμένη Φυσική! Το κυνήγι των μυστικών του Σύμπαντος"<div dir="ltr" style="text-align: left;" trbidi="on">
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Την Τετάρτη 13 Μαρτίου έγινε η παρουσίαση του βιβλίου "Καταραμένη Φυσική! Το κυνήγι των μυστικών του Σύμπαντος" στο Cafe Θέα/tro στο Βασιλικό Θέατρο στη Θεσσαλονίκη.<br />
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-28381140128893958582019-02-28T10:21:00.002-08:002019-02-28T10:21:36.688-08:00Παρουσίαση βιβλίου<div dir="ltr" style="text-align: left;" trbidi="on">
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-90790771147516407892019-01-31T23:45:00.001-08:002019-03-16T10:57:36.873-07:00Καταραμένη Φυσική! Το κυνήγι των μυστικών του Σύμπαντος<div dir="ltr" style="text-align: left;" trbidi="on">
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<div class="MsoNormal" style="text-align: justify; text-indent: 14.2pt;">
<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;">Πόσοι μαθητές,
σε όλον τον κόσμο, δεν έχουν κάποια στιγμή αναφωνήσει, ή έστω σκεφτεί,
«Καταραμένη Φυσική!», εκφράζοντας την απέχθειά τους, σε κάποια στιγμή απόγνωσης,
για το μάθημα αυτό; </span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 14.2pt;">
<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;">Ανάμεσα σε
αυτούς συγκαταλέγονται σίγουρα ο Μάνος, ο Αλέξανδρος και η Αρετή, μαθητές της
Α΄ Λυκείου και πρωταγωνιστές του βιβλίου <i style="mso-bidi-font-style: normal;">«Καταραμένη
Φυσική! Το κυνήγι των μυστικών του Σύμπαντος»</i>. Αντίθετα, όμως, από τους
περισσότερους μαθητές, οι τρεις αυτοί έφηβοι έχουν την ευκαιρία να εμπλακούν σε
ένα «παιχνίδι» που στήνουν οι γονείς της Αρετής, με σκοπό να τους αλλάξουν
γνώμη. Ένα παιχνίδι που, μέσα από πειράματα και γρίφους, θα τους εκθέσει στους
πιο σημαντικούς σταθμούς της εξέλιξης των ιδεών για τη θέση του ανθρώπου στο
Σύμπαν και θα τους φέρει σε επαφή με τα πιο συναρπαστικά χαρακτηριστικά της
φύσης των φυσικών επιστημών.</span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 14.2pt;">
<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;">Η Καταραμένη
Φυσική αποτελεί ένα ταξίδι στον χώρο και στον χρόνο, ένα πανόραμα ανθρώπων και
ιδεών που εμπλέκει την επιστήμη και την τέχνη. Οι αναγνώστες, παρακολουθώντας
το γαϊτανάκι των στοιχείων που ξετυλίγεται κατά την προσπάθεια των ηρώων να
αντεπεξέλθουν στις προκλήσεις που τους τίθενται, ταξιδεύουν νοερά, με αφετηρία
τη Θεσσαλονίκη, στη Ρώμη, στην Τοσκάνη, στο Παρίσι, στο Λονδίνο. Στις διαδρομές
τους έχουν συντροφιά μια στρατιά από επιστήμονες που με το έργο τους άφησαν
ανεξίτηλο το αποτύπωμά τους στην ανθρώπινη ιστορία: Αϊνστάιν, Αρχιμήδης,
Γαλιλαίος, Γκάμοφ, Νεύτωνας, Ντιράκ, Πενζίας, Σρέντιγκερ, Φάινμαν, Φουκώ, Χάιζενμπεργκ,
Χαμπλ... Και αν σε ένα μυθιστόρημα για τη Φυσική η αναφορά σε επιστήμονες ίσως
να μην ξαφνιάζει, ωστόσο δύσκολα μπορεί να φανταστεί κανείς τι δουλειά έχουν στις
σελίδες του ο βαν Γκογκ και ο Σερά, ο Νίκος Καζαντζάκης και ο Μπρεχτ, ο Μάνος
Χατζιδάκις και ο Δημήτρης Χορν, αλλά και ο Τομ Χανκς. Για να μην πούμε για τον
Ε.Τ., τον πιο αγαπητό εξωγήινο του παγκόσμιου κινηματογράφου, τον αειθαλή μικρό
Πρίγκιπα αλλά και το διαχρονικό πάκμαν.</span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 14.2pt;">
<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;">Απλά: κοινός
στόχος όλων αυτών είναι να αναδείξουν την πιο ευχάριστη και διασκεδαστική
πλευρά της Φυσικής, να τη συνδέσουν με την καθημερινή ζωή αλλά και την τέχνη,
να εκλαϊκεύσουν μερικές από τις πιο παράξενες συλλήψεις της, και να πείσουν
όλους όσοι θεωρούν την επιστήμη αυτή βαρετή και ακατανόητη, ότι μάλλον θα
πρέπει να το ξανασκεφτούν!</span></div>
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<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;">Μολονότι η
Καταραμένη Φυσική εντάσσεται, καταρχήν, στην εφηβική λογοτεχνία, είναι βέβαιο
ότι η πλοκή και οι ιδέες που παρελαύνουν από τις σελίδες της θα γοητεύσουν
επίσης, όσους εμπλέκονται, με κάθε τρόπο, με την επιστήμη και τη διδασκαλία της
αλλά και όσους, κοιτώντας ένα καλοκαιρινό βράδυ τον νυχτερινό ουρανό, αναρωτιούνται
και προβληματίζονται για το μυστήριο της ύπαρξης καθώς και για τη θέση του
ανθρώπου στο Σύμπαν. </span></div>
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<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;"><br /></span></div>
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<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;">Γιατί, όπως
λέει και ο κύριος Δημήτρης, ο πατέρας της Αρετής, καθηγητής φυσικής στο
πανεπιστήμιο:</span></div>
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<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;"><i style="mso-bidi-font-style: normal;">«Κάποτε, ο Αϊνστάιν είπε ότι, ίσως, η πιο
όμορφη εμπειρία που μπορούμε να έχουμε είναι το μυστήριο. Είναι η κινητήρια
δύναμη που βρίσκεται πίσω τόσο από την επιστήμη όσο και από την τέχνη. Άρα, τι
πιο ενδιαφέρον από ένα παιχνίδι, ένα κυνήγι επίλυσης γρίφων που καλύπτεται από
πέπλα μυστηρίου, τα οποία πρέπει να σηκώσετε μεθοδικά και να αποκαλύψετε ό,τι
κρύβεται πίσω από αυτά…»</i></span></div>
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<span style="font-family: "helvetica neue" , "arial" , "helvetica" , sans-serif;"><span style="font-size: 12.0pt;">Άραγε, ποιος θα μπορεί να δει, μετά από όλα αυτά, τη Φυσική με την ίδια
ματιά;</span></span><br />
<br />
<span style="font-family: "georgia" , "times new roman" , serif;">Το βιβλίο είναι διαθέσιμο τόσο
από τον <a data-saferedirecturl="https://www.google.com/url?q=https://iwrite.gr/bookstore/katarameni-fysiki/&source=gmail&ust=1550081565942000&usg=AFQjCNHYukIs_0rKIXLCPweRL90m2Nx-zQ" href="https://iwrite.gr/bookstore/katarameni-fysiki/" style="color: blue; text-decoration: underline;" target="_blank">εκδότη</a>,
όσο και από τα μεγάλα βιβλιοπωλεία (<a data-saferedirecturl="https://www.google.com/url?q=https://www.protoporia.gr/katarameni-fysiki-p-494019.html&source=gmail&ust=1550081565943000&usg=AFQjCNGIK01tD9V8nzt6T4LXzuLuWgLu6A" href="https://www.protoporia.gr/katarameni-fysiki-p-494019.html" style="color: blue; text-decoration: underline;" target="_blank">Πρωτοπορία</a>,
<a href="https://www.ianos.gr/katarameni-fisiki-0458814.html" target="_blank">ΙΑΝΟΣ</a>, <span lang="EN-US"><a data-saferedirecturl="https://www.google.com/url?q=https://www.public.gr/product/katarameni-fysiki!/prod9690914pp/&source=gmail&ust=1550081565943000&usg=AFQjCNHqlEi3J2nDFnxdnpT3V3X8lm6vxw" href="https://www.public.gr/product/katarameni-fysiki!/prod9690914pp/" style="color: blue; text-decoration: underline;" target="_blank">Public</a></span>,
<a href="https://www.politeianet.gr/books/9789606260810-pierratos-thodoris-pigi-katarameni-fusiki-293573" target="_blank">Πολιτεία</a>, <a href="https://www.e-shop.gr/katarameni-fysiki-p-BKS.0020765">eshop.gr</a>, <a href="https://www.captainbook.gr/book/234474/1259428122/katarameni-fusiki">captain book</a>).</span><br />
<br />
<span style="font-family: "georgia" , "times new roman" , serif;">Κριτικές:</span><br />
<span style="font-family: "georgia" , "times new roman" , serif;"><a href="https://www.goodreads.com/book/show/43834490?from_search=true#other_reviews">goodreads </a></span></div>
Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com1tag:blogger.com,1999:blog-615354445695227040.post-59456660492383961352017-03-29T23:19:00.002-07:002017-03-29T23:30:38.771-07:00Εργαστηριακή μελέτη της αρχής διατήρησης της ενέργειας με ένα έξυπνο κινητό τηλέφωνο<div dir="ltr" style="text-align: left;" trbidi="on">
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<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;"><i>Η εργασία που ακολουθεί δημοσιεύτηκε στο περιοδικό Φυσικές Επιστήμες στην Εκπαίδευση, τ.14 (2017), 17-23.</i> </span></div>
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<br /></div>
<div class="MsoNormalCxSpFirst" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Πάγια τακτική των επιστημόνων, προκειμένου να
επαληθεύσουν μία θεωρία, είναι να αξιοποιούν αρχές και νόμους που ήδη γνωρίζουν
ώστε να υπολογίσουν την τιμή μεγεθών, στο πλαίσιο των υπό έλεγχο θεωριών, που
μπορούν να μετρήσουν με τις διαθέσιμες μετρητικές συσκευές. Τα σύγχρονα κινητά
τηλέφωνα, διαθέτοντας διάφορους αισθητήρες, μπορούν να χρησιμοποιηθούν ως
μετρητικές και καταγραφικές συσκευές για την πραγματοποίηση ποσοτικών
πειραμάτων Φυσικής. </span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;"><span style="mso-tab-count: 1;"> </span>Με
την κατάλληλη δωρεάν εφαρμογή-λογισμικό ένα έξυπνο κινητό ή ένα τάμπλετ μπορούν
να υποκαταστήσουν ακριβό η μη διαθέσιμο εργαστηριακό εξοπλισμό και να
διευρύνουν το περιεχόμενο και τους σκοπούς της σχολικής Φυσικής (<span style="mso-bidi-font-style: italic;">Strawson, 2013). Ο</span>ι συσκευές αυτές ως
αντικείμενα της καθημερινής ζωής των μαθητών τοποθετούν στο επίκεντρο της
μελέτης των μαθητών το φυσικό φαινόμενο και όχι το όργανο, ενώ μπορούν να
προκαλέσουν το ενδιαφέρον των μαθητών για τη Φυσική και να διαμορφώσουν θετική
στάση απέναντί της.</span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;"><span style="mso-tab-count: 1;"> </span>Τα έξυπνα κινητά και τάμπλετς έχουν
ενσωματωμένους διάφορους αισθητήρες οι οποίοι μπορούν αξιοποιηθούν για
μετρήσεις φυσικών μεγεθών. Πολλοί διαδεδομένοι είναι οι εξής αισθητήρες:
μέτρησης επιτάχυνσης (επιταχυνσιόμετρα), μέτρησης έντασης μαγνητικού πεδίου
(μαγνητόμετρα), μέτρησης γωνιακής ταχύτητας περιστροφής (γυροσκόπια),
αισθητήρες φωτός (κάμερα) και ήχου (μικρόφωνο). Αντίστοιχα έχει αναπτυχθεί
πληθώρα λογισμικών-εφαρμογών τα οποία είναι ελεύθερα διαθέσιμα. Μερικά από τα
πιο διαδεδομένα για λειτουργικό Android είναι τα εξής: GlobiLab, Lablet –
Physics Sensor Lab, Physics Toolbox Accelerometer, Physics Toolbox Sensor Suite,
Science Journal, Sensor Kinetics.</span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;"><span style="mso-tab-count: 1;"> </span>Τα τελευταία χρόνια, με την εξάπλωση των
έξυπνων κινητών και των τάμπλετς σε όλο τον κόσμο, έχει επιχειρηθεί η
αξιοποίησή τους στην εκπαίδευση και ειδικά για μετρήσεις στο εργαστήριο Φυσικών
Επιστημών. Οι Castro-Palacio et al (2013) χρησιμοποίησαν τους αισθητήρες
μέτρησης επιτάχυνσης (επιταχυνσιόμετρα) για τη μελέτη των συζευγμένων
ταλαντώσεων. Η Briggle (2013) χρησιμοποίησε ένα κινητό τηλέφωνο για τη μελέτη
της κίνησης ενός εκκρεμούς. Οι Klein et al (2014) μελέτησαν το φαινόμενο
Doppler σε περιστρεφόμενες πηγές ήχου καθώς και το νόμο του αντίστροφου
τετραγώνου της έντασης του φωτός μίας φωτεινής πηγής. Οι Cabeza et al (2014)
μελέτησαν φαινόμενα σχετικά με ρευστά σε ένα υδάτινο πάρκο. Οι Grober et al
(2014) χρησιμοποίησαν κινητά τηλέφωνα και τάμπλετς για την πραγματοποίηση
φασματοσκοπίας ακτινών β<sup>-</sup>. Ο Trantham (2015) μελέτησε φαινόμενα
συμβολής φωτός με τη βοήθεια της κάμερας κινητού τηλεφώνου. Οι Parolin &
Pezzi (2015) μελέτησαν στάσιμα ηχητικά κύματα σε σωλήνα Kundt. Οι Kodejška et
al (2015) μελέτησαν ηχητικά διακροτήματα, την ελεύθερη πτώση και φαινόμενα
τριβής. Ο Yavuz (2015) και οι Yavuz & Temiz (2016) μέτρησαν την ταχύτητα
του ήχου στον αέρα. Οι Wei et al (2015) μελέτησαν υδάτινα κύματα αξιοποιώντας
την κάμερα ενός κινητού τηλεφώνου και κατάλληλο λογισμικό. Οι Temiz & Yavuz
(2016) μελέτησαν φαινόμενα ευθύγραμμης κίνησης αξιοποιώντας τον αισθητήρα
μέτρησης μαγνητικού πεδίου (μαγνητόμετρο) κινητού τηλεφώνου. Οι Gonzalez &
Gonzalez (2016) μέτρησαν ακουστικές και μηχανικές ιδιότητες ταλαντευόμενων
ράβδων. Οι Bülbül et al (2016) πρότειναν μετρήσεις με κινητά τηλέφωνα για
τυφλούς μαθητές.</span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;"><span style="mso-tab-count: 1;"> </span>Στην Ελλάδα αντίστοιχες προσπάθειες έχουν
καταγραφεί από τους Πιερράτο και Πριμεράκη (2016) και Πάλλα (2016).</span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;"><span style="mso-tab-count: 1;"> </span>Στο πλαίσιο αυτής της εργασίας προτείνουμε
την αξιοποίηση έξυπνων κινητών και τάμπλετς για τον πειραματικό έλεγχο της
αρχής διατήρησης της μηχανικής ενέργειας ενός εκκρεμούς. Στη σχολική τάξη αυτό
είναι δύσκολο να πραγματοποιηθεί και το σύνηθες είναι η προσφυγή στη χρήση
χρονοφωτογραφιών ή στην ανάλυση δεδομένων που προσφέρονται. </span></div>
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<span style="font-family: "cambria" , "serif"; font-size: 10.0pt; line-height: 150%;">Εικόνα
1. Σχεδιάγραμμα της πειραματικής διάταξης.</span></div>
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<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Αναρτούμε
ένα τηλέφωνο με νήμα μήκους ℓ από ακλόνητο σημείο και το εκτρέπουμε στη θέση Α
(Εικόνα 1). Αφήνουμε το τηλέφωνο ελεύθερο να κινηθεί και αυτό εκτελεί περιοδική
κίνηση διαγράφοντας τόξο που είναι μέρος κυκλικής τροχιάς. Στη θέση Β το
τηλέφωνο έχει ταχύτητα </span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">v<sub>B</sub></span><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;"> και οι
δυνάμεις που του ασκούνται είναι το βάρος του </span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">W</span><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;"> και η τάση του νήματος Τ. Η συνισταμένη
αυτών των δυνάμεων έχει φορά προς το σημείο ανάρτησης Ο και αποτελεί την
κεντρομόλο δύναμη που υποχρεώνει το τηλέφωνο να κινηθεί κυκλικά. Άρα ισχύει:</span></div>
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<br />
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mso-tstyle-rowband-size:0;
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<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Επομένως, μετρώντας την κεντρομόλο επιτάχυνση
μπορούμε να υπολογίσουμε το μέτρο της ταχύτητας του τηλεφώνου στο χαμηλότερο
σημείο της τροχιάς του. Υποθέτοντας ότι η μηχανική ενέργεια του τηλεφώνου
διατηρείται μεταξύ των σημείων Α και Β, ότι το τηλέφωνο δεν περιστρέφεται κατά
την κίνησή του και ότι η βαρυτική δυναμική ενέργεια ισούται με μηδέν στο
χαμηλότερο σημείο της τροχιάς του, ισχύει:</span></div>
<br />
<div class="separator" style="clear: both; text-align: center;">
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<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Από τις δύο τελευταίες σχέσεις (1) και (2)
προκύπτει ότι:</span></div>
<br />
<div class="separator" style="clear: both; text-align: center;">
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Πείραμα και
αποτελέσματα<span style="mso-bidi-font-weight: bold;"></span></span></b></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg2R4onutiGD8pJydcixj61FX39Rpl1C9Ml2L1USgGVhoG5zpjKkj9dEn_mKJUd2WJbBkkmIPl1dC2EQTxEr21mEJo7JER8xQErHDz7pDMh6W7XfSdVpKnMZKQJpCPtBYC-CpA8XqI_n6OM/s1600/Capture5.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="274" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg2R4onutiGD8pJydcixj61FX39Rpl1C9Ml2L1USgGVhoG5zpjKkj9dEn_mKJUd2WJbBkkmIPl1dC2EQTxEr21mEJo7JER8xQErHDz7pDMh6W7XfSdVpKnMZKQJpCPtBYC-CpA8XqI_n6OM/s320/Capture5.JPG" width="320" /></a></div>
<br />
<br />
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<span style="font-family: "cambria" , "serif"; font-size: 9.0pt; line-height: 150%;">Εικόνα
2. Οι τρεις διευθύνσεις μέτρησης της επιτάχυνσης σε ένα έξυπνο κινητό τηλέφωνο.</span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<br /></div>
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<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Τα περισσότερα έξυπνα τηλέφωνα και τάμπλετς
διαθέτουν επιταχυνσιόμετρα τα οποία μετρούν την επιτάχυνση σε τρεις άξονες,
όπως φαίνεται στην Εικόνα 2. Επομένως, αναρτώντας το τηλέφωνο κατά τη διεύθυνση
του άξονα </span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">y</span><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;"> η επιτάχυνση που μετριέται σε
αυτή τη διεύθυνση είναι η κεντρομόλος επιτάχυνση. </span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;"><span style="mso-tab-count: 1;"> </span>Στο πείραμα που πραγματοποιήσαμε το κινητό
τηλέφωνο αναρτήθηκε από νήμα μήκους </span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">l</span><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">=0,9</span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">m</span><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">
(Εικόνα 3). </span></div>
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<br /></div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhEi3VSljExY0k2bGIdeu8ygn8wmdQmxmorwtLPKaMkjnae5bLX6rNTFLE_FEWekQkaK_KUSPFGnfCDHZ-R99hngRweFyu_iGvkB_QXJx5TNsqYZqg3I_07vSo48SaJf5Ln1fUAj2kVi15W/s1600/Capture6.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhEi3VSljExY0k2bGIdeu8ygn8wmdQmxmorwtLPKaMkjnae5bLX6rNTFLE_FEWekQkaK_KUSPFGnfCDHZ-R99hngRweFyu_iGvkB_QXJx5TNsqYZqg3I_07vSo48SaJf5Ln1fUAj2kVi15W/s320/Capture6.JPG" width="128" /></a></div>
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<span style="font-family: "cambria" , "serif"; font-size: 10.0pt; line-height: 150%;">Εικόνα 3. Το κινητό τηλέφωνο αναρτημένο από στατήρα
με σκοινί μήκους 0,9 </span><span lang="EN-US" style="font-family: "cambria" , "serif"; font-size: 10.0pt; line-height: 150%;">m</span><span style="font-family: "cambria" , "serif"; font-size: 10.0pt; line-height: 150%;">.</span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<br /></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;"><span style="mso-tab-count: 1;"> </span>Διατηρώντας το νήμα τεντωμένο αφήσαμε το
τηλέφωνο να κάνει μία πλήρη ταλάντωση από έξι διαφορετικά ύψη (βλ. Πίνακας 1).
Επιλέχθηκε να γίνει μία μόνο ταλάντωση επειδή λόγω αποσβέσεων η ταλάντωση του
τηλεφώνου είναι στην πραγματικότητα φθίνουσα, ωστόσο σε μία μόνο ταλάντωση η
απώλεια ενέργειας είναι επαρκώς μικρή. Για τη μέτρηση της επιτάχυνσης στην
ακτινική διεύθυνση αξιοποιήθηκε το λογισμικό Physics Toolbox Accelerometer
v.1.4.2. Η εφαρμογή αυτή καταγράφει τις τιμές των επιταχύνσεων σε τρεις άξονες,
x, y, z, σε μονάδες <i>g</i> (επιτάχυνση της βαρύτητας), τις αναπαριστά σε
πραγματικό χρόνο υπό μορφή διαγραμμάτων επιτάχυνσης-χρόνου στην οθόνη της
αντίστοιχης συσκευής και δίνει τη δυνατότητα εξαγωγής αρχείου τύπου .csv για
περαιτέρω επεξεργασία. Τα δεδομένα συλλέχθηκαν έχοντας επιλέξει το μέγιστο
δυνατό ρυθμό καταγραφής που επέτρεπε το τηλέφωνο. Η επεξεργασία των δεδομένων
πραγματοποιήθηκε, αμέσως μετά τη συλλογή των δεδομένων, σε υπολογιστικά φύλλα
Excel του Microsoft Office. Στην Εικόνα 4 αναπαριστάται ενδεικτικά η τιμή της
κεντρομόλου επιτάχυνσης κατά τη διάρκεια μίας πλήρους ταλάντωσης για </span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">h</span><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">=0,6 </span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">m</span><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">.</span></div>
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<span style="font-family: "cambria" , "serif"; font-size: 10.0pt; line-height: 150%;">Εικόνα 4. Η μεταβολή της κεντρομόλου επιτάχυνσης σε
συνάρτηση με το χρόνο για </span><span lang="EN-US" style="font-family: "cambria" , "serif"; font-size: 10.0pt; line-height: 150%;">h</span><span style="font-family: "cambria" , "serif"; font-size: 10.0pt; line-height: 150%;">=0,6</span><span lang="EN-US" style="font-family: "cambria" , "serif"; font-size: 10.0pt; line-height: 150%;">m</span><span style="font-family: "cambria" , "serif"; font-size: 10.0pt; line-height: 150%;">.</span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<br /></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;"><span style="mso-tab-count: 1;"> </span>Στον Πίνακα 1 δίνονται: στην πρώτη στήλη
τα ύψη </span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">h</span><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;"> από τα οποία αφέθηκε η συσκευή, στη δεύτερη στήλη οι μέγιστες τιμές
της επιτάχυνσης </span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">a<sub>r</sub></span><sub><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">,</span></sub><sub><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">B</span></sub><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;"> που
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συσκευή) και στην τρίτη στήλη οι θεωρητικές τιμές που αναμένονταν βάση των
χαρακτηριστικών της διάταξης κι εφόσον διατηρείται η ενέργεια του συστήματος.
Στην Εικόνα 5 αναπαριστώνται οι γραφικές παραστάσεις των πειραματικών δεδομένων
(κόκκινοι σταυροί) και η αντίστοιχη ευθεία ελαχίστων τετραγώνων (κόκκινη
γραμμή) καθώς και τα θεωρητικά σημεία και η αντίστοιχη ευθεία. Ο συντελεστής
συσχέτισης προκύπτει </span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">R</span><sup><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">2</span></sup><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">=0</span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">,</span><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">9</span><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">11</span><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-hansi-theme-font: major-latin;">.</span></div>
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<span style="font-family: "cambria" , "serif"; font-size: 10.0pt; line-height: 150%;">Εικόνα
5. Σύγκριση πειραματικών μετρήσεων και θεωρητικών προβλέψεων.</span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<b><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;"><br />
</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Συμπεράσματα<span style="mso-bidi-font-weight: bold;"></span></span></b></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-weight: bold; mso-hansi-theme-font: major-latin;">Όπως προκύπτει από
τις παραπάνω μετρήσεις τα πειραματικά δεδομένα βρίσκονται σε ικανοποιητική αν
και όχι απόλυτη ακρίβεια με ό,τι θεωρητικά αναμένεται. Υπάρχουν διάφοροι λόγοι
για αυτό. Καταρχάς η ταλάντωση του τηλεφώνου είναι στην πραγματικότητα μία
φθίνουσα ταλάντωση γεγονός που εύκολα επαληθεύεται από την παρατηρούμενη μείωση
του πλάτους ταλάντωσης μετά από μερικές πλήρεις ταλαντώσεις, αλλά και τις
αντίστοιχες μειώσεις στις μέγιστες τιμές της μέγιστης ακτινικής επιτάχυνσης.
Επιπλέον, το τηλέφωνο κατά τη διάρκεια των ταλαντώσεων μεγάλου πλάτους (από
μεγάλο σχετικά ύψος) εκτελεί συχνά περιστροφική κίνηση με αποτέλεσμα η
καταγραφόμενη τιμή της επιτάχυνσης να επηρεάζεται. </span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-weight: bold; mso-hansi-theme-font: major-latin;"><span style="mso-tab-count: 1;"> </span>Θεωρούμε ωστόσο ότι η παιδαγωγική αξία της
συλλογής των δεδομένων από κάθε ομάδα μαθητών και η επεξεργασία τους ώστε να
παραχθούν αξιοποιήσιμα δεδομένα είναι μεγαλύτερη από τις αποκλίσεις που προκύπτουν
με τη θεωρία. Πέραν τούτου, οι διαφορές αυτές μπορούν να αξιοποιηθούν για να
συζητηθούν μία σειρά από λόγους για τους οποίους αυτές προκύπτουν και
ενδεχομένως δράσεων που θα μπορούσαν να ληφθούν ώστε να μειωθούν.</span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;"><span style="mso-tab-count: 1;"> </span>Το
συγκεκριμένο θέμα είναι συνήθως δύσκολο να πραγματευτεί πειραματικά στο σχολικό
εργαστήριο τη στιγμή που η προτεινόμενη μέθοδος οδηγεί σε αποτελέσματα που
βρίσκονται σε ικανοποιητική συμφωνία με τη θεωρία. <span style="mso-bidi-font-style: italic;">Η προτεινόμενη χρήση τηλεφώνων και τάμπλετς πλεονεκτεί επειδή στην
πράξη τα διαθέτουν ήδη οι περισσότεροι εκπαιδευτικοί και μαθητές επιτρέποντας
την πραγματοποίηση των πειραμάτων από κάθε ένα μαθητή ξεχωριστά. Με τον τρόπο
αυτό διευκολύνεται η μαθητοκεντρική διδακτική προσέγγιση, ο ελεύθερος
πειραματισμός και η διερεύνηση εκ μέρους των μαθητών.</span></span></div>
<div class="MsoNormalCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; tab-stops: 14.2pt; text-align: justify;">
<br /></div>
<div class="MsoNormalCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "cambria" , "serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Αναφορές</span></b><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;"></span></b></div>
<div class="MsoFootnoteText" style="margin-left: 21.25pt; text-indent: -21.25pt;">
<span lang="EN-US" style="color: black; font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-fareast-font-family: "Times New Roman"; mso-hansi-theme-font: major-latin;">Briggle, J. (2013). Analysis of pendulum
period with an iPod touch/iPhone. <i style="mso-bidi-font-style: normal;">Phys.
Educ. </i>48(3), 285-288.</span></div>
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<span lang="EN-US" style="color: black; font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-fareast-font-family: "Times New Roman"; mso-hansi-theme-font: major-latin;">Castro-Palacio, J. C., Velazquez-Abad, L.,
Gimenez, F. & Monsoriu, J. A. (2013). A quantitative analysis of coupled oscillations
using mobile accelerometer sensors. <i style="mso-bidi-font-style: normal;">Eur.
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<span lang="EN-US" style="color: black; font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-style: italic; mso-fareast-font-family: "Times New Roman"; mso-hansi-theme-font: major-latin;">Fischer, H.
& Horstendahl, M. (1997). Motivation and Learning Physics. <i>Research and
Science Education</i>, 27(3), 411-424. </span><span lang="EN-US" style="color: black; font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-fareast-font-family: "Times New Roman"; mso-hansi-theme-font: major-latin;"></span></div>
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<span lang="EN-US" style="color: black; font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-fareast-font-family: "Times New Roman"; mso-hansi-theme-font: major-latin;">González, M. Á. & González, M. Á.
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& Říha, J. (2015). Low cost alternatives to commercial lab kits for physics
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<span lang="EN-US" style="color: black; font-family: "cambria" , "serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-fareast-font-family: "Times New Roman"; mso-hansi-theme-font: major-latin;">Parolin, S. O. & Pezzi, G. (2015). Kundt’s
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com1tag:blogger.com,1999:blog-615354445695227040.post-40406753386834923792017-03-24T01:09:00.000-07:002017-03-29T23:30:38.762-07:00Ποσοτικά πειράματα Φυσικής με τη χρήση έξυπνων κινητών τηλεφώνων και τάμπλετς: επιμόρφωση εκπαιδευτικών στη χρήση τους σε μία παιδική χαρά<div dir="ltr" style="text-align: left;" trbidi="on">
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<i><span style="color: black; font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-weight: bold;">Η πραγματοποίηση
πειραμάτων Φυσικής με τη χρήση συστημάτων συγχρονικής λήψης και απεικόνισης
προκαλεί συνήθως εντονότερα το ενδιαφέρον των μαθητών σε σχέση με πειράματα που
γίνονται με τον παραδοσιακό τρόπο. Ο εξοπλισμός όμως που απαιτείται είναι
ακριβός και συχνά δύσχρηστος, Στην εργασία αυτή παρουσιάζεται μία επιμορφωτική
δράση στην οποία αξιοποιούνται έξυπνα κινητά και τάμπλετς, καθώς αυτά, με </span></i><i><span style="color: black; font-size: 10.0pt; mso-ansi-language: EL;">κατάλληλα δωρεάν
λογισμικά, επιτρέπουν την υλοποίηση πληθώρας ποσοτικών πειραμάτων Φυσικής τόσο
μέσα στη σχολική<span style="mso-spacerun: yes;"> </span>αίθουσα και το σχολικό
εργαστήριο Φυσικών Επιστημών όσο και σε <span style="mso-bidi-font-weight: bold;">φυσικό
περιβάλλον. Η δράση εφαρμόστηκε πιλοτικά για την πραγματοποίηση ποσοτικών
πειραμάτων σε μία παιδική χαρά στο πλαίσιο επιμορφωτικής συνάντησης εκπαιδευτικών
δευτεροβάθμιας εκπαίδευσης από ένα Ε.Κ.Φ.Ε. και αποτιμήθηκε θετικά.</span></span></i></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-size: 11.0pt; mso-ansi-language: EL;">ΕΙΣΑΓΩΓΗ
</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;"></span></b></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-weight: bold;">Η Φυσική, ως πειραματική
επιστήμη, χρησιμοποιεί έννοιες-προϊόντα αφαίρεσης οι οποίες έχουν εισαχθεί για
να περιγράψουν πειραματικές παρατηρήσεις. Για διάφορους λόγους, ωστόσο, η
διδασκαλία της Φυσικής στα σχολεία της χώρας μας γίνεται συνήθως καθ’ έδρας
στερώντας από τους μαθητές τη δυνατότητα να στήσουν πειραματικές διατάξεις, να
κάνουν μετρήσεις, να οδηγηθούν σε συμπεράσματα, να αντιληφθούν την ανάγκη
εισαγωγής των φυσικών εννοιών. Στο πλαίσιο αυτό που έχει διαμορφωθεί δεν
προκαλεί έκπληξη </span><span style="font-size: 10.0pt; mso-ansi-language: EL;">η
μείωση του ενδιαφέροντος των μαθητών για τα μαθήματα των Φυσικών Επιστημών
(Φ.Ε.) και τη Φυσική ειδικότερα (ΟΟΣΑ, 2006 και 2012).<span style="mso-bidi-font-weight: bold;"></span></span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-weight: bold;">Τα
συστήματα συγχρονικής λήψης και απεικόνισης επιτρέπουν τη διενέργεια
πειραματικών μετρήσεων σε πραγματικό χρόνο εμπλέκοντας και ενεργοποιώντας τους
μαθητές. Τέτοια συστήματα υπάρχουν στα εργαστήρια πολλών Γενικών Λυκείων όμως
λόγω του υψηλού κόστους κτήσης υπάρχει ένα μόνο τέτοιο σύστημα σε κάθε σχολείο
που χρησιμοποιείται κυρίως για πειράματα επίδειξης. </span><span style="font-size: 10.0pt; mso-ansi-language: EL;">Λύση στο υψηλό κόστος κτήσης
αυτών των συστημάτων μπορεί να δώσει η αξιοποίηση των έξυπνων κινητών και των
τάμπλετς που κατέχει το σύνολο σχεδόν των μαθητών. </span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL;">Με την κατάλληλη δωρεάν
εφαρμογή-λογισμικό το έξυπνο κινητό και το τάμπλετ μπορούν να υποκαταστήσουν
ακριβό η μη διαθέσιμο εργαστηριακό εξοπλισμό ή όργανα και να διευρύνει το
περιεχόμενο και τους σκοπούς της σχολικής Φυσικής (<span style="mso-bidi-font-style: italic;">Strawson, 2013). Χάρη στη φορητότητα αυτών των συσκευών μπορούν να
χρησιμοποιηθούν για να πραγματοποιηθούν πειράματα και σε χώρους εκτός σχολείου
στο πλαίσιο της μη τυπικής εκπαίδευσης, όπως είναι για παράδειγμα μία
οργανωμένη εκδρομή σε λούνα παρκ ή σε μια παιδική χαρά. </span>Επιπλέον, οι
συσκευές αυτές ως αντικείμενα της καθημερινής ζωής των μαθητών τοποθετούν στο
επίκεντρο της μελέτης των μαθητών το φυσικό φαινόμενο και όχι το όργανο, ενώ
μπορούν να προκαλέσουν το ενδιαφέρον των μαθητών για τη Φυσική και να
διαμορφώσουν θετική στάση απέναντί της, με αποτέλεσμα καλύτερα μαθησιακά
αποτελέσματα (Κουμαράς, 2006).</span></div>
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<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-size: 11.0pt; mso-ansi-language: EL;">ΑΞΙΟΠΟΙΗΣΗ
ΕΞΥΠΝΩΝ ΚΙΝΗΤΩΝ ΚΑΙ ΤΑΜΠΛΕΤΣ ΣΕ ΠΕΙΡΑΜΑΤΑ ΦΥΣΙΚΗΣ</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;"></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Τα έξυπνα κινητά και τάμπλετς
έχουν ενσωματωμένους διάφορους αισθητήρες οι οποίοι μπορούν αξιοποιηθούν για
μετρήσεις φυσικών μεγεθών. Πολλοί διαδεδομένοι είναι οι εξής αισθητήρες:
μέτρησης επιτάχυνσης (επιταχυνσιόμετρα), μέτρησης έντασης μαγνητικού πεδίου
(μαγνητόμετρα), μέτρησης γωνιακής ταχύτητας περιστροφής (γυροσκόπια),
αισθητήρες φωτός (κάμερα) και ήχου (μικρόφωνο). Αντίστοιχα έχει αναπτυχθεί
πληθώρα λογισμικών-εφαρμογών τα οποία είναι ελεύθερα διαθέσιμα. Μερικά από τα
πιο διαδεδομένα για λειτουργικό </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Android</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">είναι
τα εξής: </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">GlobiLab</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">, </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Lablet</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">– </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Physics</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Sensor</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Lab</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">, </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Physics</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Toolbox</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Accelerometer</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">, </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Physics</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Toolbox</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Sensor</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Suite</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">, </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Science</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Journal</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">, </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Sensor</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Kinetics</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EN-US" style="font-size: 10.0pt;"><span style="mso-tab-count: 1;"> </span></span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Τα
τελευταία χρόνια, με την εξάπλωση των έξυπνων κινητών και των τάμπλετς σε όλο
τον κόσμο, έχει επιχειρηθεί αξιοποίησή τους στην εκπαίδευση και ειδικά για
μετρήσεις στο εργαστήριο Φυσικών Επιστημών. Οι </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Castro</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">-</span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Palacio</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">et</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">al</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> (2013) χρησιμοποίησαν τους αισθητήρες μέτρησης
επιτάχυνσης (επιταχυνσιόμετρα) για τη μελέτη των συζευγμένων ταλαντώσεων. Η </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Briggle</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">
(2013) χρησιμοποίησε ένα κινητό τηλέφωνο για τη μελέτη της κίνησης ενός
εκκρεμούς. Οι </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Klein</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">et</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">al</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">
(2014) μελέτησαν το φαινόμενο </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Doppler</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> σε περιστρεφόμενες πηγές ήχου
καθώς και το νόμο του αντίστροφου τετραγώνου της έντασης του φωτός μίας
φωτεινής πηγής. Οι </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Cabeza</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">et</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">al</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">
(2014) μελέτησαν φαινόμενα σχετικά με ρευστά σε ένα υδάτινο πάρκο. Οι </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Grober</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">et</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">al</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> (2014) χρησιμοποίησαν κινητά τηλέφωνα και
τάμπλετς για την πραγματοποίηση φασματοσκοπίας ακτινών β<sup>-</sup>. Ο </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Trantham</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">
(2015) μελέτησε φαινόμενα συμβολής φωτός με τη βοήθεια της κάμερας κινητού
τηλεφώνου. Οι </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Parolin</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> & </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Pezzi</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> (2015) μελέτησαν στάσιμα
ηχητικά κύματα σε σωλήνα </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Kundt</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">. Οι Kodejška </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">et</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">al</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> (2015) μελέτησαν ηχητικά διακροτήματα, την ελεύθερη πτώση και
φαινόμενα τριβής. Ο </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Yavuz</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> (2015) και οι </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Yavuz</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> &
</span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Temiz</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">
(2016) μέτρησαν την ταχύτητα του ήχου στον αέρα. Οι </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Wei</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">et</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">al</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> (2015) μελέτησαν υδάτινα κύματα αξιοποιώντας την κάμερα ενός κινητού
τηλεφώνου και κατάλληλο λογισμικό. Ο Πριμεράκης (2015) πρότεινε πειράματα
μαγνητισμού, φωτός και ελεύθερης πτώσης. Οι </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Temiz</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> &
</span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Yavuz</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">
(2016) μελέτησαν φαινόμενα ευθύγραμμης κίνησης αξιοποιώντας τον αισθητήρα
μέτρησης μαγνητικού πεδίου (μαγνητόμετρο) κινητού τηλεφώνου. Οι </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Gonzalez</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> &
</span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Gonzalez</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">
(2016) μέτρησαν ακουστικές και μηχανικές ιδιότητες ταλαντευόμενων ράβδων. Οι Bülbül
</span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">et</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">al</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> (2016) και οι Μαΐδου και Πολάτογλου (2016) πρότειναν μετρήσεις με
κινητά τηλέφωνα για τυφλούς μαθητές.</span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 36.0pt;">
<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Στο
πλαίσιο αυτής της εργασίας προτείνουμε την αξιοποίηση έξυπνων κινητών και
τάμπλετς για μετρήσεις επιτάχυνσης και εξαγωγή συμπερασμάτων που αφορούν
κινήσεις σε κεκλιμένα επίπεδα (κίνηση με σταθερή επιτάχυνση), περιστροφική κίνηση
και σε ταλαντώσεις. Μολονότι τέτοιου τύπου μετρήσεις μπορούν να γίνουν εύκολα
και με χαμηλό κόστος με συσκευές όπως χειριστήρια παιχνιδομηχανών (Πριμεράκης,
2008; Πιερράτος κ.ά, 2010; Νούση, 2016) η χρήση τηλεφώνων και τάμπλετς
πλεονεκτεί επειδή στην πράξη τα διαθέτουν ήδη οι περισσότεροι εκπαιδευτικοί και
μαθητές επιτρέποντας την πραγματοποίηση των πειραμάτων από κάθε ένα
μαθητή/εκπαιδευτικό ξεχωριστά. Με τον τρόπο αυτό διευκολύνεται η μαθητοκεντρική
διδακτική προσέγγιση, ο ελεύθερος πειραματισμός και η διερεύνηση σε
αντιδιαστολή με την επίδειξη πειραμάτων που καθιστά παθητικούς δέκτες τους
εκπαιδευόμενους.</span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 36.0pt;">
<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Η
εφαρμογή που περιγράφεται σε αυτή την εργασία πραγματοποιήθηκε στο πλαίσιο των
επιμορφωτικών συναντήσεων που διοργανώνουν τα Εργαστηριακά Κέντρα Φυσικών
Επιστημών (Ε.Κ.Φ.Ε.). Σε μία τέτοια τρίωρης διάρκειας συνάντηση επιχειρήθηκε η
εξοικείωση εκπαιδευτικών του κλάδου ΠΕ04 Φυσικών με τη διαδικασία μετρήσεων και
επεξεργασίας των πειραματικών δεδομένων που λαμβάνονται με έξυπνα κινητά και
τάμπλετς.</span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 36.0pt;">
<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Για τη
συλλογή των δεδομένων αξιοποιήθηκε το λογισμικό </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Physics</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Toolbox</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Accelerometer</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">v</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">.1.4.2.
Η εφαρμογή αυτή καταγράφει τις τιμές των επιταχύνσεων σε τρεις άξονες, </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">x</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">, </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">y</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">, </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">z</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">, σε
μονάδες </span><i><span lang="EN-US" style="font-size: 10.0pt;">g</span></i><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">
(επιτάχυνση της βαρύτητας), τις αναπαριστά σε πραγματικό χρόνο υπό μορφή
διαγραμμάτων επιτάχυνσης-χρόνου στην οθόνη της αντίστοιχης συσκευής και δίνει
τη δυνατότητα εξαγωγής αρχείου τύπου .</span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">csv</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> για περαιτέρω επεξεργασία. Ο
χειριστής έχει τη δυνατότητα να επιλέξει το ρυθμό καταγραφής δεδομένων. Σε ό,τι
ακολουθεί τα δεδομένα συλλέχθηκαν έχοντας επιλέξει το μέγιστο δυνατό ρυθμό
καταγραφής που επιτρέπει η εκάστοτε συσκευή. Η επεξεργασία των δεδομένων
πραγματοποιήθηκε, αμέσως μετά τη συλλογή των δεδομένων, σε υπολογιστικά φύλλα </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Excel</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> του </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Microsoft</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Office</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">.</span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;"></span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-size: 11.0pt; mso-ansi-language: EL;">Η ΕΠΙΜΟΡΦΩΤΙΚΗ
ΔΡΑΣΗ</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;"></span></b></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Αρχικά ζητήθηκε από τους 12
συμμετέχοντες εκπαιδευτικούς να μεταφορτώσουν την εφαρμογή </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Physics</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Toolbox</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">Accelerometer</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> είτε στο έξυπνο κινητό είτε
στο τάμπλετ τους, τα οποία τους είχε ζητηθεί να έχουν μαζί τους. Έγινε μία
σύντομη περιγραφή των χαρακτηριστικών του λογισμικού και ζητήθηκε από τους
εκπαιδευτικούς να προτείνουν πειράματα σχετικά με το αναλυτικό πρόγραμμα της
Φυσικής στο Λύκειο που θα μπορούσαν να αξιοποιήσουν τις δυνατότητές του.
Μολονότι υπήρχε η δυνατότητα πραγματοποίησης όλων των πειραμάτων που προτάθηκαν
στο χώρο του οργανωμένου εργαστηρίου του Ε.Κ.Φ.Ε. αποφασίστηκε η επίσκεψη σε
παιδική χαρά πολύ κοντά στους χώρους του Ε.Κ.Φ.Ε. ώστε να πραγματοποιηθούν εκεί
κάποια από τα προτεινόμενα πειράματα. Η επιλογή αυτή έγινε για: α. να δειχθεί
στην πράξη η ευκολία πραγματοποίησης μετρήσεων με τη συγκεκριμένη τεχνολογία,
β. να δοθεί το μήνυμα ότι οι Φυσικές Επιστήμες (μπορεί να) είναι
διασκεδαστικές, γ. να καταδειχθεί ότι οι Φυσικές Επιστήμες αποτελούν
αναπόσπαστο μέρος της καθημερινής ζωής, δ. να αναδειχθεί ο βιωματικός
χαρακτήρας της μάθησης και της διδασκαλίας.</span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 36.0pt;">
<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Οι
εκπαιδευτικοί χωρίστηκαν σε τρεις ομάδες των τεσσάρων ατόμων και αποφάσισαν να
εκτελέσουν πειράματα ταλαντώσεων στην κούνια, επιταχυνόμενης κίνησης σε
κεκλιμένο επίπεδο σε δύο τσουλήθρες, κυκλικής κίνησης και στροφορμής σε
περιστρεφόμενη πλατφόρμα. Αφού συλλέχθηκαν δεδομένα με τις συσκευές όλων των
εκπαιδευτικών κάθε ομάδας όλοι επέστρεψαν στο εξοπλισμένο με ηλεκτρονικούς
υπολογιστές εργαστήριο του Ε.Κ.Φ.Ε. και επεξεργάστηκαν τα δεδομένα τους. Ενδεικτικά
παρουσιάζονται στις επόμενες παραγράφους αποτελέσματα που προέκυψαν τα οποία
αναδεικνύουν τη δυναμική των εργαλείων που χρησιμοποιήθηκαν.</span></div>
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<br /></div>
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<b><span style="font-size: 10.0pt; mso-ansi-language: EL;">Μελέτη ταλαντώσεων</span></b></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Στην Εικόνα 1 φαίνεται η
κούνια πάνω στην οποία τοποθετήθηκαν κινητά τηλέφωνα και τάμπλετς. Καθώς η
κούνια εκτρέπεται από τη θέση ισορροπίας της και αφήνεται ελεύθερη να κινηθεί,
εκτελεί δύο (φθίνουσες) αρμονικές ταλαντώσεις: μία στην οριζόντια διεύθυνση </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">y</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> και
μία στην κατακόρυφη διεύθυνση<span style="mso-spacerun: yes;"> </span></span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">z</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">.</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"><span style="mso-tab-count: 1;"> </span>Οι εκπαιδευτικοί αποφάσισαν να διερευνήσουν διάφορα
χαρακτηριστικά της απλής αρμονικής ταλάντωσης. Έτσι, επιβεβαίωσαν ότι η
περίοδος ταλάντωσης είναι ανεξάρτητη από το πλάτος ταλάντωσης, τουλάχιστον για
τις γωνίες αρχικής εκτροπής που μπορούσαν να επιτευχθούν στη συγκεκριμένη
κούνια, ενώ θέλησαν να υπολογίσουν τη σχέση των περιόδων ταλάντωσης στις δύο
κάθετες μεταξύ τους διευθύνσεις.</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"><span style="mso-tab-count: 1;"> </span></span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Εικόνα 1:</span></b><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> Η κούνια και οι δύο διευθύνσεις ταλάντωσης.</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Στο
Διάγραμμα 1 αναπαριστώνται οι τιμές που καταγράφηκαν από το επιταχυνσιόμετρο
έξυπνου κινητού στις δύο διευθύνσεις ταλάντωσης. Η επιτάχυνση στην οριζόντια
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και αρνητική όταν επιταχύνεται προς τα αριστερά. Αντίστοιχα, η επιτάχυνση στην
κατακόρυφη διεύθυνση </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">z</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> είναι θετική όταν η κούνια επιταχύνεται προς τα
κάτω και αρνητική όταν επιταχύνεται προς τα πάνω. Από το διάγραμμα προκύπτει,
όπως αναμένεται, ότι η περίοδος ταλάντωσης στην κατακόρυφη διεύθυνση είναι ίση
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Διάγραμμα 1: </span></b><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Η επιτάχυνση της κούνιας στις δύο διευθύνσεις </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">y</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">και </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">z</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">.</span></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Διάγραμμα 2:</span></b><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> Η επιτάχυνση για ταλαντώσεις σωμάτων
διαφορετικής μάζας</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"></span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"><span style="mso-tab-count: 1;"> </span>Στη συνέχεια οι εκπαιδευτικοί επιχείρησαν να
επιβεβαιώσουν ότι η περίοδος ταλάντωσης είναι ανεξάρτητη της μάζας του
ταλαντευόμενου αντικειμένου. Για το λόγο αυτό κατέγραψαν την επιτάχυνση στην
οριζόντια διεύθυνση της ελεύθερης κούνιας αλλά και της κούνιας όταν βρισκόταν
καθισμένο πάνω σε αυτή ένα άτομο. Στο Διάγραμμα 2 δίνονται οι αντίστοιχες
γραφικές παραστάσεις από όπου προκύπτει ότι οι δύο ταλαντώσεις, αν και ξεκινούν
από διαφορετικές αφετηρίες και έχουν διαφορετικό πλάτος επιτάχυνσης λόγω του
διαφορετικού αρχικού πλάτους ταλάντωσης, έχουν ίσες περιόδους, περίπου ίσες με
2,2 </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">s</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">.</span></div>
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<br /></div>
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<b><span style="font-size: 10.0pt; mso-ansi-language: EL;">Μελέτη περιστροφικής κίνησης</span></b></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Στην Εικόνα 2 φαίνεται η
περιστρεφόμενη πλατφόρμα (γύρω-γύρω όλοι) στην περιφέρεια της οποίας είναι
τοποθετημένο ένα κινητό τηλέφωνο με τον άξονά του στην ακτινική διεύθυνση. Με
αυτή τη διάταξη, στην οποία το επιταχυνσιόμετρο του τηλεφώνου στην </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">y</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> διεύθυνση
μετράει την κεντρομόλο επιτάχυνση και το επιταχυνσιόμετρο στη </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">x</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">
διεύθυνση μετράει την επιτρόχια επιτάχυνση, επιχειρήθηκαν διάφορες μετρήσεις:</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">α. μέτρηση της επιτάχυνσης
στην ακτινική διεύθυνση </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">y</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> για σημεία της περιφέρειας της πλατφόρμας και
σημεία με μικρότερη ακτίνα περιστροφής επιβεβαιώνοντας τη σχέση που συνδέει την
κεντρομόλο επιτάχυνση με την ακτίνα περιστροφής (α<sub>κ</sub>=ω∙</span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">R</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">).<span style="mso-spacerun: yes;"> </span></span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">β. μέτρηση της επιτάχυνσης
στην εφαπτομενική διεύθυνση </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">x</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> και συσχέτιση της επιτρόχιας με την κεντρομόλο
επιτάχυνση.</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">γ. επιβεβαίωση της αρχής
διατήρησης της στροφορμής.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Εικόνα 2:</span></b><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> Η περιστρεφόμενη πλατφόρμα (“γύρω-γύρω όλοι”).</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"></span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiX0EcN19XzsT-7usJMPaTJmQxMyalh0g3j4GpvVrdq2DUVkGcxR7RGFt6qyalx4dD60klhEGM8in4yjZ0Nk_vC-O-oQHzc5zc9kRqhwhdCshKRYCFtPo3QfwoalcnV0BOzNiBFY7VAUtJk/s1600/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE4.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="214" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiX0EcN19XzsT-7usJMPaTJmQxMyalh0g3j4GpvVrdq2DUVkGcxR7RGFt6qyalx4dD60klhEGM8in4yjZ0Nk_vC-O-oQHzc5zc9kRqhwhdCshKRYCFtPo3QfwoalcnV0BOzNiBFY7VAUtJk/s320/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE4.JPG" width="320" /></a></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"><span style="mso-tab-count: 1;"> </span>Στο Διάγραμμα 3 απεικονίζεται η εξέλιξη με το χρόνο
της κεντρομόλου επιτάχυνσης (επιτάχυνση στη διεύθυνση </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">y</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">). Στα
πρώτα 6 </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">s</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> ένας εκπαιδευτικός, έχοντας το ένα του πόδι στην περιφέρεια της
πλατφόρμας, έσπρωχνε με το άλλο πόδι του το έδαφος επιταχύνοντας την πλατφόρμα.
Στο χρονικό διάστημα 6-8 </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">s</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> η πλατφόρμα άρχισε να επιβραδύνεται λόγω
τριβών. Τη στιγμή 8 </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">s</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> ο εκπαιδευτικός μετακινήθηκε τοποθετώντας τα πόδια του πολύ κοντά στον
άξονα περιστροφής της πλατφόρμας. Η κίνηση αυτή οδήγησε σε μείωση της ροπής
αδράνειας του συστήματος πλατφόρμα-άνθρωπος και επομένως, λόγω της αρχής
διατήρησης της στροφορμής, στην αύξηση της γωνιακής ταχύτητας περιστροφής και
άρα της κεντρομόλου επιτάχυνσης. Στη συνέχεια παρατηρούμε ότι η κεντρομόλος
επιτάχυνση φθίνει με σχεδόν σταθερό ρυθμό λόγω τριβών.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Διάγραμμα 3:</span></b><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> Η εξέλιξη της κεντρομόλου επιτάχυνσης με το
χρόνο στην περιστρεφόμενη πλατφόρμα.</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"></span></div>
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<br /></div>
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<b><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhu1lyAhoKsiY39UKptI-_8sDMvaevBxHQPSNIkNeH9NndHEi5IyrsSmUzWpSg4lkwY4bzozFmbZUmTQ3NCM1urIea2VBxlkN9OOIexmHP8jtB6sJKu3UewQjTuZE_NXUWLtxuI0HsNKzTD/s1600/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE5.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="156" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhu1lyAhoKsiY39UKptI-_8sDMvaevBxHQPSNIkNeH9NndHEi5IyrsSmUzWpSg4lkwY4bzozFmbZUmTQ3NCM1urIea2VBxlkN9OOIexmHP8jtB6sJKu3UewQjTuZE_NXUWLtxuI0HsNKzTD/s320/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE5.JPG" width="320" /></a></b></div>
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<b><span style="font-size: 10.0pt; mso-ansi-language: EL;">Κίνηση σε κεκλιμένο επίπεδο</span></b></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Στο Διάγραμμα 4 δίνονται οι
καταγεγραμμένες τιμές της επιτάχυνσης στη διεύθυνση κίνησης όπως καταγράφηκαν
στις δύο τσουλήθρες. Η μεγαλύτερης κλίσης τσουλήθρα οδηγεί ένα έξυπνο κινητό να
κινηθεί σε σχεδόν σταθερή επιτάχυνση με μέση τιμή 0.64 </span><i><span lang="EN-US" style="font-size: 10.0pt;">g</span></i><i><span style="font-size: 10.0pt; mso-ansi-language: EL;">.</span></i><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> Αντίστοιχα, στην μικρότερης κλίσης και
μεγαλύτερου μήκους τσουλήθρα η κίνηση ενός έξυπνου τηλεφώνου ή ενός τάμπλετ
γίνεται με σχεδόν σταθερή επιτάχυνση 0,35 </span><i><span lang="EN-US" style="font-size: 10.0pt;">g</span></i><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">. Και οι δύο τιμές βρίσκονται σε εξαιρετική
συμφωνία με ό,τι αναμένεται θεωρητικά με βάση τη γωνία κλίσης των δύο
τσουληθρών που μέτρησαν οι εκπαιδευτικοί.</span></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Διάγραμμα 4:</span></b><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> Η εξέλιξη της επιτάχυνσης με το χρόνο στις δύο
τσουλήθρες.</span></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"></span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-size: 11.0pt; mso-ansi-language: EL;">ΑΠΟΤΙΜΗΣΗ
ΤΗΣ ΕΠΙΜΟΡΦΩΤΙΚΗΣ ΔΡΑΣΗΣ </span></b></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Μετά το τέλος της
επιμορφωτικής συνάντησης οι εκπαιδευτικοί κλήθηκαν να συμπληρώσουν σύντομο
ανώνυμο ερωτηματολόγιο, με δύο ερωτήσεις κλειστού και δύο ανοικτού τύπου, για
να αποτιμήσουν τόσο τη χρήση της συγκεκριμένης τεχνολογίας όσο και της
επιμορφωτικής εμπειρίας.</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Οι
απαντήσεις των 12 εκπαιδευτικών στην κλειστού τύπου ερώτηση «Πώς θα
χαρακτηρίζατε τη σημερινή επιμορφωτική δράση», δίνονται στο Διάγραμμα 5. </span></div>
<h2 style="text-align: center;">
<span style="color: black; font-size: 10.0pt; text-decoration: none; text-underline: none;"> Διάγραμμα 5:</span><span style="color: black; font-size: 10.0pt; font-weight: normal; mso-bidi-font-weight: bold; text-decoration: none; text-underline: none;"> Απαντήσεις στην ερώτηση «Πώς θα
χαρακτηρίζατε τη σημερινή επιμορφωτική δράση;»</span></h2>
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<div class="MsoNormal" style="text-align: justify;">
<span style="font-size: 10.0pt; mso-ansi-language: EL;">Οι απαντήσεις των 12 εκπαιδευτικών στην κλειστού τύπου
ερώτηση «Θα επιχειρήσετε να επαναλάβετε τη σημερινή εκπαιδευτική διαδικασία με
τους μαθητές σας;», δίνονται στο Διάγραμμα 6.</span></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;">Διάγραμμα
6: </span></b><span style="font-family: "Times New Roman","serif"; font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;">Απαντήσεις στην ερώτηση «Θα επιχειρήσετε να
επαναλάβετε τη σημερινή εκπαιδευτική διαδικασία με τους μαθητές σας;»</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Στην
ανοικτού τύπου ερώτηση «Ποιο είναι κατά τη γνώμη σας το πιο θετικό στοιχείο της
αξιοποίησης έξυπνων κινητών και τάμπλετς για την πραγματοποίηση ποσοτικών
μετρήσεων σε πειράματα Φυσικής;» οι δύο πιο δημοφιλείς απαντήσεις ήταν: α. η
πολύ καλή ακρίβεια των μετρήσεων και β. η εμπλοκή όλων των μαθητών στην
εκπαιδευτική διαδικασία. </span></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 36.0pt;">
<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Στην
ανοικτού τύπου ερώτηση «Ποιο είναι κατά τη γνώμη σας το πιο αρνητικό στοιχείο
της αξιοποίησης έξυπνων κινητών και τάμπλετς για την πραγματοποίηση ποσοτικών
μετρήσεων σε πειράματα Φυσικής;» οι πιο δημοφιλείς απαντήσεις ήταν: α.
απαιτείται πολύς χρόνος για την πραγματοποίηση όλης της δραστηριότητας, και β.
η επεξεργασία των μετρήσεων απαιτεί χρήση ηλεκτρονικών υπολογιστών οι οποίοι
δεν είναι διαθέσιμοι στα σχολικά εργαστήρια Φ.Ε.. </span></div>
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<h2 style="text-align: justify;">
<span style="color: black; font-size: 11.0pt; text-decoration: none; text-underline: none;">ΣΥΜΠΕΡΑΣΜΑΤΑ</span></h2>
<h2 style="text-align: justify;">
<span style="color: black; font-size: 10.0pt; font-weight: normal; text-decoration: none; text-underline: none;">Η χρήση έξυπνων
κινητών και τάμπλετς και των κατάλληλων εφαρμογών μπορεί να υποκαταστήσει με
αποδεκτή ακρίβεια επιστημονικά όργανα και να υποστηρίξει τη διδασκαλία της
Φυσικής με πειράματα. Εξαιτίας της φορητότητας των συσκευών αυτών οποιοσδήποτε
χώρος μπορεί λειτουργήσει ως εργαστήριο ενεργοποιώντας το σύνολο των μαθητών
και αυξάνοντας το ενδιαφέρον τους για τις Φ.Ε. και τη Φυσική ειδικότερα. Αν και
δραστηριότητες όπως αυτές που περιγράφηκαν σε αυτή την εργασία απαιτούν
επένδυση χρόνου, όπως άλλωστε και όλες οι εργαστηριακές ασκήσεις Φ.Ε., τα οφέλη
που μπορεί να αποκομίσουν οι μαθητές τόσο σε γνωστικό επίπεδο όσο και σε
επίπεδο δεξιοτήτων και στάσεων καθιστούν επωφελή αυτή την επένδυση.</span></h2>
<h2 style="text-align: justify; text-indent: 36.0pt;">
<span style="color: black; font-size: 10.0pt; font-weight: normal; text-decoration: none; text-underline: none;">Η
αποτίμηση εκ μέρους των επιμορφούμενων εκπαιδευτικών της πιλοτικής εφαρμογής
κρίνεται θετική. Οι δυσκολίες που εντοπίστηκαν δεν είναι ανυπέρβλητες. Για
παράδειγμα, η επεξεργασία των δεδομένων θα μπορούσε, με κατάλληλα φύλλα εργασίας
και οδηγίες, να πραγματοποιηθεί ως δραστηριότητα στο σπίτι ώστε να αποφευχθεί
το εμπόδιο που θέτει η έλλειψη ηλεκτρονικών υπολογιστών στα σχολικά εργαστήρια,
ενώ εναλλακτικά, η επεξεργασία αυτή θα μπορούσε να γίνει ακόμη και στα τάμπλετς
ή τα κινητά τηλέφωνα των μαθητών.</span></h2>
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<h2 style="text-align: justify;">
<span style="color: black; font-size: 11.0pt; text-decoration: none; text-underline: none;">ΒΙΒΛΙΟΓΡΑΦΙΑ</span><span lang="EN-US" style="mso-ansi-language: EN-US;"></span></h2>
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<span lang="EN-US" style="font-size: 10.0pt;">Temiz, B. K. & Yavuz, A.
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the speed of sound in air using smartphone applications. <i style="mso-bidi-font-style: normal;">Phys</i></span><i style="mso-bidi-font-style: normal;"><span style="font-size: 10.0pt; mso-ansi-language: EL;">. </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-size: 10.0pt;">Educ</span></i><i style="mso-bidi-font-style: normal;"><span style="font-size: 10.0pt; mso-ansi-language: EL;">. 50</span></i><span style="font-size: 10.0pt; mso-ansi-language: EL;">(3),
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-weight: bold;">Νούση, Α. (2016). Μελέτη της απλής αρμονικής ταλάντωσης με χρήση του Wii
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Πανελλήνιου Συνεδρίου - “Διδακτικές προσεγγίσεις και πειραματική διδασκαλία στις
Φυσικές Επιστήμες”, </i>σελ. 77 – 86<i style="mso-bidi-font-style: normal;">.</i>
http://physcool.web.auth.gr/synedrio2016/, ημερομηνία πρόσβασης 21/05/16.</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-weight: bold;">Πιερράτος, Θ., Κολτσάκης, Ε., Σκουλίδης, Ν., Τσακμάκη, Π., &
Πολάτογλου, Χ. (2010). Διερεύνηση των δυνατοτήτων αξιοποίησης του </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-weight: bold;">Wiimote</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-weight: bold;"> και
του </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-weight: bold;">Motion</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-weight: bold;"> </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-weight: bold;">plus</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-weight: bold;"> σε εργαστηριακές δραστηριότητες Φυσικής. Πρακτικά <i style="mso-bidi-font-style: normal;">13<sup>ου</sup> Πανελλήνιου Συνεδρίου ΕΕΦ</i>. Πάτρα: Ένωση Ελλήνων
Φυσικών.</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Πριμεράκης, Γ. (2008). Μετατρέποντας το χώρο παιχνιδιού σε Εργαστήριο
Φυσικής Υψηλής Τεχνολογίας. Πειράματα Φυσικής με ποσοτικές μετρήσεις στο Λούνα
Παρκ-Παιδική Χαρά. <i>Πρακτικά 4<sup>ου</sup> Πανελλήνιου Συνεδρίου της
Ε.ΔΙ.ΦΕ. Θεσσαλονίκη 9-11 Μαΐου 2008, </i>375-382.</span></div>
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<span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">Πριμεράκης, Γ. (2015). Πειράματα Φυσικής με τη βοήθεια </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">smartphone</span><span lang="EN-US" style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;"> </span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">ή </span><span lang="EN-US" style="font-size: 10.0pt; mso-bidi-font-style: italic;">tablet</span><span style="font-size: 10.0pt; mso-ansi-language: EL; mso-bidi-font-style: italic;">. Τόμος Περιλήψεων του 9<sup>ου</sup> Πανελλήνιου
Συνεδρίου της ΕΝΕΦΕΤ. Θεσσαλονίκη 8-10/5/2016. Διαθέσιμο στο: <a href="http://synedrioenephet-2015.web.auth.gr/wordpress/wp-content/uploads/2015/04/ENEFET_2015_Book_of_Abstracts_1.pdf">http://synedrioenephet-2015.web.auth.gr/wordpress/wp-content/uploads/2015/04/ENEFET_2015_Book_of_Abstracts_1.pdf</a>.
</span></div>
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com1tag:blogger.com,1999:blog-615354445695227040.post-12063860754871075552016-10-24T23:03:00.002-07:002016-10-24T23:04:11.210-07:00Σχέδιο μαθήματος και φύλλο εργασίας για τη Φυσική της Α' Γυμνασίου: (νέα) εργαστηριακή άσκηση 5: μέτρηση της πυκνότητας<div dir="ltr" style="text-align: left;" trbidi="on">
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<i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Εισαγωγικό
σχόλιο</span></i></div>
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<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Η έννοια πυκνότητα παρουσιάζεται στον εργαστηριακό οδηγό της Β’
Γυμνασίου ως:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">«… <i style="mso-bidi-font-style: normal;">προκύπτει η έννοια της <b>πυκνότητας
ενός υλικού</b>: <b>Ονομάζεται η μάζα που έχει μια μονάδα όγκου του υλικού (1cm<sup>3
</sup>ή 1m<sup>3</sup>). </b><span style="mso-bidi-font-weight: bold;">Για τον
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Στο ερώτημα τι εκφράζει η πυκνότητα ενός
υλικού, η συνηθισμένη απάντηση είναι: <i style="mso-bidi-font-style: normal;">τη
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γίνεται καλύτερα κατανοητό αν φέρουμε ως παράδειγμα την έννοια αντίσταση. Άραγε
η αντίσταση είναι/εκφράζει/ονομάζεται ο λόγος της διαφοράς δυναμικού στα άκρα
ενός αγωγού προς την ένταση του ηλεκτρικού ρεύματος; Μάλλον όχι! Η σχέση </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">R</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">=</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">V</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">/</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">I</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">, όπως και η σχέση </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">d</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">=</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">m</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">/</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">V</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">, είναι μαθηματικές εκφράσεις που
υποδεικνύουν έναν τρόπο μέτρησης των εν λόγω εννοιών αλλά δεν περιγράφουν τι
εκφράζουν οι έννοιες και το κυριότερο γιατί εισήχθησαν στη Φυσική.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Θεωρώ σε ό,τι ακολουθεί ότι η αυθαίρετη
εισαγωγή της έννοιας πυκνότητα με την παράθεση ενός τύπου μέτρησης της
αριθμητικής της τιμής δεν μπορεί να προσφέρει τίποτα στη διδακτική πραγμάτευση
της έννοιας. Στη μορφή που παρουσιάζεται στο εργαστηριακό οδηγό δύσκολα μπορεί
να οδηγήσει στην προσέλκυση του ενδιαφέροντος των μαθητών για τη Φυσική και την
πειραματική ενασχόληση.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">1<sup>η</sup> διδακτική ώρα: η ανάγκη εισαγωγής της έννοιας
πυκνότητα</span></b><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"></span></div>
<div class="MsoNormal" style="tab-stops: center 207.65pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="tab-stops: center 207.65pt; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">1<sup>η</sup> δραστηριότητα (στην
ολομέλεια) - ανάδειξη της αδυναμίας των εννοιών μάζα και όγκος για την
περιγραφή κάποιων φαινομένων.</span></i><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><span style="mso-tab-count: 1;"> </span></span>
</div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Διαθέτουμε λίγο νερό και λίγο λάδι.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Τοποθετούμε 5 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"> σε έναν δοκιμαστικό σωλήνα και προσθέτουμε 2 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">
λαδιού. Το λάδι επιπλέει πάνω στο νερό. Ζητάμε από τους μαθητές να εξηγήσουν
γιατί το λάδι επιπλέει στο νερό. Αναμένεται να θεωρήσουν ότι το λάδι επιπλέει
επειδή είναι πιο ελαφρύ.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Προσθέτουμε άλλα 10 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"> λάδι οπότε
το λάδι είναι πλέον σαφώς περισσότερο από το νερό. Ζητάμε από τους μαθητές να
εξηγήσουν και πάλι γιατί το λάδι επιπλέει στο νερό. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">(Αν κάποιοι μαθητές υποστηρίξουν ότι το λάδι επιπλέει επειδή
τοποθετήθηκε μετά το νερό, επαναλαμβάνουμε τα παραπάνω τοποθετώντας πρώτα το
λάδι και μετά το νερό.)</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Επιχειρώντας να κάνουμε το «συνήγορο του διαβόλου» καταθέτουμε την
ιδέα μήπως δεν παίζει ρόλο ο όγκος των υγρών αλλά η μάζα τους. Ζυγίζουμε 5 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">g</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">
νερού και 10 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">g</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"> λαδιού και τα τοποθετούμε σε δοκιμαστικό σωλήνα.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Ζητάμε αρχικά από τους μαθητές να προβλέψουν και στη συνέχεια να
ερμηνεύσουν την έκβαση του πειράματος.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">2<sup>η</sup>
δραστηριότητα</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Διαθέτουμε δύο όμοια αδιαφανή
μπουκαλάκια των 50 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">. Το ένα (μπουκαλάκι Α) το έχουμε γεμίσει με άμμο και το άλλο (μπουκαλάκι
Β) με αλεύρι. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Με τη βοήθεια μερικών μαθητών μετράμε
τον όγκο των δύο μπουκαλιών και συμπεραίνουμε ότι είναι ίσοι.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Με τη βοήθεια άλλων μαθητών ζυγίζουμε σε
ηλεκτρονική ζυγαριά τα δύο μπουκαλάκια και συμπεραίνουμε ότι το Α έχει
μεγαλύτερη μάζα από το Β.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Πώς άραγε δύο μπουκάλια που
καταλαμβάνουν τον ίδιο χώρο έχουν διαφορετικές μάζες; Ακούμε τους μαθητές και
επιχειρούμε την παρακάτω βιωματική δράση:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Ζητάμε από τρεις μαθητές να σηκωθούν
όρθιοι, να ενώσουν τα χέρια τους και να κάνουν έναν κύκλο όσο το δυνατόν
μεγαλύτερο. Ποιος είναι ο «όγκος» του συμπλέγματος; Ζητάμε από δύο μαθητές να
μπουν μέσα στον κύκλο χωρίς να μεταβληθεί το μέγεθός του. Αν όλοι οι μαθητές
ήταν πάνω σε μία ζυγαριά σε ποια περίπτωση η «μάζα» του συμπλέγματος θα ήταν
μεγαλύτερη; Πώς μπορούμε να μεγαλώσουμε ακόμη περισσότερο τη μάζα του; Κάντε
το! (Αναμένεται να προσπαθήσουν να στριμωχτούν όσο το δυνατόν περισσότεροι
μαθητές μέσα στον «κύκλο».)</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-weight: bold; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Πώς μπορεί η παραπάνω δραματοποίηση να
σχετίζεται με το πείραμα με τα δύο μπουκαλάκια; Τα διάφορα υλικά ενώ μπορεί να
έχουν ίδιο όγκο έχουν διαφορετική μάζα επειδή διαφέρουν ως προς το πόσο
στριμωγμένη είναι η ύλη σε αυτά. Όσο πιο στριμωγμένη τόσο περισσότερη ύλη σε
συγκεκριμένο όγκο, τόσο μεγαλύτερη η μάζα. Διαφορετικά, όσο πιο στριμωγμένη η
ύλη, τόσο μικρότερος όγκος μίας συγκεκριμένης ποσότητας μάζας. Οι φυσικοί
μετράνε το πόσο στριμωγμένη είναι η ύλη σε ένα αντικείμενο με το μέγεθος <b>πυκνότητα</b>.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">2<sup>η</sup>
διδακτική ώρα: μέτρηση της πυκνότητας</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Πώς μπορούμε να εκτιμήσουμε (υπολογίσουμε) την πυκνότητα του νερού
και του λαδιού;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Δραστηριότητα
3<sup>η</sup> (σε ομάδες)</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Οι μαθητές χωρισμένοι σε ομάδες μετράνε άλλοι την πυκνότητα του
νερού και άλλοι του λαδιού. Ανακοινώνουν τα αποτελέσματα στην ολομέλεια. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Εναλλακτικά, αν δεν υπάρχει χρόνος, ζητάμε από τους μαθητές να
εκτιμήσουν ποια πυκνότητα είναι μεγαλύτερη και γιατί. Ανατρέχουμε στο διαδίκτυο
και βρίσκουμε τις πυκνότητες νερού και λαδιού.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Ποια υπόθεση μπορεί να γίνει γιατί το λάδι επιπλέει στο νερό;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Δραστηριότητα
4<sup>η</sup> (σε ομάδες, <a href="https://www.dropbox.com/s/kxrnl3hq5sh8lmc/%CE%A65_%CE%BD%CE%AD%CE%BF.doc?dl=0" target="_blank">φύλλο εργασίας</a>)</span></i></div>
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<i style="mso-bidi-font-style: normal;"><span style="font-size: 14.0pt; mso-bidi-font-size: 12.0pt;">Ένας μαθητής
ισχυρίζεται ότι αν χωρίσεις ένα στερεό αντικείμενο σε δύο (ίσα) μέρη τότε η
μάζα, ο όγκος και η πυκνότητα του δύο κομματιών έχουν τιμές ίσες με τις μισές
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Β. Για να διευκολυνθείτε συμπληρώστε τα παρακάτω,
δουλεύοντας στις ομάδες σας.</div>
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Β1. Τι νομίζετε
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Β2. Να κάνετε
μία υπόθεση, <b>τέτοια ώστε να</b><b style="mso-bidi-font-weight: normal;">
μπορέσετε να την ελέγξετε πειραματικά</b>, για το πώς μεταβάλλεται η πυκνότητα
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Γ1. Περιγράψτε
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πρόσβαση μόνο στα υλικά που είναι διαθέσιμα αυτή τη στιγμή στην τάξη σας: έναν
ογκομετρικό σωλήνα, μία ζυγαριά, ένα κομμάτι πλαστελίνης, νερό). Τι θα
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Γ3. Να κάνετε το
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Δ1. Παρουσιάστε
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διερευνήσουμε, υποθέσεις που κάνατε, μετρήσεις που έγιναν, συμπεράσματα στα
οποία καταλήξατε).</div>
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-56674337002882259742016-10-24T22:45:00.000-07:002016-10-24T22:57:52.007-07:00Σχέδια μαθήματος και φύλλα εργασίαςγια τη Φυσική της Α' Γυμνασίου: (νέα) 4η εργαστηριακή άσκηση: μέτρηση όγκου<div dir="ltr" style="text-align: left;" trbidi="on">
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/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Κανονικός πίνακας";
mso-tstyle-rowband-size:0;
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<br />
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Η μέτρηση όγκου <i style="mso-bidi-font-style: normal;">υγρών </i>σωμάτων
έχει ήδη αποτελέσει αντικείμενο πραγμάτευσης στην <a href="http://fysikapeiramatika.blogspot.gr/2013/11/blog-post.html" target="_blank">3η εργαστηριακή άσκηση</a>
(1<sup>η</sup> διδακτική ώρα, 1<sup>η</sup> δραστηριότητα).</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Σε αυτή την εργαστηριακή άσκηση στόχοι προτείνεται να είναι:</span></div>
<div class="MsoListParagraph" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Η μέτρηση όγκου στερεών σωμάτων</span></div>
<div class="MsoListParagraph" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Ο χειρισμός προβληματικών καταστάσεων που σχετίζονται με τη
μέτρηση του όγκου</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">1<sup>η</sup>
διδακτική ώρα: Μέτρηση όγκου στερεών σωμάτων</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">1<sup>η</sup>
Δραστηριότητα (στην ολομέλεια)</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Μέσα σε έναν ογκομετρικό κύλινδρο τοποθετώ συγκεκριμένη ποσότητα
νερού, π.χ. 100 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">. Σε ένα δεύτερο ογκομετρικό κύλινδρο τοποθετώ ομοίως π.χ. 50 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">
νερού. Ζητάω από τους μαθητές να προβλέψουν τι θα συμβεί στη στάθμη του νερού
αν το νερό του δεύτερου ογκομετρικού σωλήνα προστεθεί στον πρώτο.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Αναμένεται η απάντηση ότι η στάθμη θα ανεβεί.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Ζητάμε να προβλέψουν τη νέα ένδειξη του ογκομετρικού κυλίνδρου.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Αναμένεται η απάντηση ότι η ένδειξη θα είναι 100+50=150 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Ζητάμε από τους μαθητές να δικαιολογήσουν την άποψή τους (δίνοντας το λόγο και σε
όσους έχουν ενδεχομένως προβλέψει κάτι διαφορετικό).</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Γιατί άραγε συμβαίνει αυτό; Τα αντικείμενα καταλαμβάνουν χώρο, <i style="mso-bidi-font-style: normal;">έχουν όγκο</i>, και μία περιοχή του χώρου
μπορεί να καταλαμβάνεται από ένα «αντικείμενο». </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Ρίχνω μέσα σε ένα ποτήρι με νερό ένα στερεό αντικείμενο, π.χ. ένα
βαρίδι δεμένο με πετονιά, και το βγάζω. Επαναλαμβάνω μερικές φορές μπροστά
στους μαθητές και ζητώ να μου πουν τι παρατηρούν:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Η
στάθμη του νερού ανεβαίνει όταν βάζω το βαρίδι μέσα στο νερό και κατεβαίνει
όταν το βγάζω.</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Γιατί άραγε συμβαίνει αυτό; </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Τι μπορώ να μετρήσω βασιζόμενος σε αυτή την παρατήρηση;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">2<sup>η</sup>
Δραστηριότητα (σε ομάδες)</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Κάθε ομάδα διαθέτει έναν ογκομετρικό κύλινδρο στον οποίο υπάρχει
διαφορετικός αρχικός όγκος νερού. Σε κάθε ομάδα δίνεται ένα βαρίδι των 150 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">g</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">
και ζητείται να υπολογιστεί ο όγκος του. Πώς θα εξασφαλιστεί η καλύτερη δυνατή
ακρίβεια των μετρήσεων; Προσφυγή σε 3-4 μετρήσεις και υπολογισμός του μέσου
όρου.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Ερώτηση</span></b><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">: <i style="mso-bidi-font-style: normal;">Όλες οι ομάδες έχετε ένα όμοιο βαρίδι αλλά ο
αρχικός όγκος του νερού στο σωλήνα της διαφέρει. Η Α’ ομάδα έχει 100 </i></span><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">
νερού, η Β’ ομάδα 120 </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">, η Γ’ ομάδα
140 </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">, η Δ’ ομάδα
150 </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;"> και η Ε’
ομάδα 160 </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">. Πώς
επηρεάζει αυτό το γεγονός κατά τη γνώμη σας το αποτέλεσμα της μέτρησης του
όγκου του βαριδίου που θα κάνει κάθε ομάδα;</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">2<sup>η</sup>
διδακτική ώρα: διαχείριση προβληματικών καταστάσεων</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Κάνουμε σύντομη ανασκόπηση των δραστηριοτήτων της 1<sup>ης</sup>
ώρας και τονίζουμε ως συμπέρασμα τον τρόπο μέτρησης όγκου στερεών αντικειμένων.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">3<sup>η</sup>
δραστηριότητα (στην ολομέλεια)</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Διαθέτεις
μία μικρή βίδα και θέλεις να μετρήσεις τον όγκο της. Την τοποθετείς μέσα στον
ογκομετρικό σωλήνα, η στάθμη του νερού ανεβαίνει, αλλά ανεβαίνει τόσο ελάχιστα
που είναι αδύνατο να εκτιμήσεις τη μεταβολή του όγκου και άρα τον όγκο της
βίδας. Τι θα μπορούσες να κάνεις για να μπορέσεις να μετρήσεις με ακρίβεια τον
όγκο της βίδας;</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Προκαλούμε συζήτηση στην ολομέλεια και καθοδηγούμε τους μαθητές
στην ιδέα ότι για να είναι αισθητή η άνοδος της στάθμης για ένα τόσο μικρό
αντικείμενο όπως η βίδα, ο σωλήνας θα πρέπει να είναι στενός.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Δείχνουμε έναν δοκιμαστικό σωλήνα, το γεμίζουμε με νερό και
σημειώνουμε με μαρκαδόρο τη στάθμη του. Ρίχνουμε τη βίδα και η στάθμη ανέρχεται
πλέον αισθητά. Ο σωλήνας όμως δεν είναι βαθμολογημένος: Πώς μπορούμε να
βαθμολογήσουμε το σωλήνα;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Δίνουμε σε κάθε ομάδα ένα δοκιμαστικό σωλήνα, έναν ογκομετρικό
σωλήνα, έναν χάρακα, μαρκαδόρο και νερό και ζητάμε να υπολογίσουν τον όγκο της
βίδας (βλ. το <a href="https://www.dropbox.com/s/dfyi8iivavgtom3/%CE%A6%CE%954_%CE%BD%CE%AD%CE%BF.doc?dl=0" target="_blank">προτεινόμενο φύλλο εργασίας)</a>.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Θέλουμε οι μαθητές να αντιληφθούν ότι ο όγκος του νερού στον
κυλινδρικό σωλήνα είναι ανάλογη με το ύψος του νερού. Τους καθοδηγούμε να
φτιάξουν ένα διάγραμμα όγκου (όπως μετριέται από τον ογκομετρικό σωλήνα) – ύψους
για τρία ζευγάρια τιμών. Αυτό μπορεί να γίνει προσθέτοντας διαδοχικά 5 </span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">ml</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">
νερού στο δοκιμαστικό σωλήνα και μετρώντας το ύψος της στάθμης του νερού από
καθορισμένο σημείο (πάνω από το καμπυλωμένο μέρος του σωλήνα). Ο όγκος της
βίδας μπορεί να προσδιοριστεί από το διάγραμμα μετρώντας το ύψος που ανέρχεται
το νερό όταν τοποθετηθεί η βίδα.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<i>Γενίκευση-Εφαρμογές</i><br />
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Εξαρτάται η πειραματική διαδικασία που ακολουθήσαμε σε αυτή την άσκηση από το είδος του υγρού; Μπορεί, π.χ. να
χρησιμοποιηθεί υδράργυρος; (βλ. ενδεικτικά: </span><a href="https://www.youtube.com/watch?v=EGv_YVQHu7U"><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">https</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">://</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">www</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">.</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">youtube</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">.</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">com</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">/</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">watch</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">?</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">v</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">=</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">EGv</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">_</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">YVQHu</span><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">7</span><span lang="EN-US" style="font-family: "calibri" , "sans-serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">U</span></a><span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">) </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "calibri" , "sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-theme-font: minor-latin; mso-hansi-theme-font: minor-latin;">Διαθέτεις ένα αντικείμενο που δεν χωράει στο δοκιμαστικό σωλήνα.
Περίγραψε μία διαδικασία για να μετρήσεις τον όγκο του. </span></div>
</div>
Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-81704690414289710652015-10-22T03:10:00.001-07:002015-10-22T23:30:10.736-07:00Σχέδιο μαθήματος και φύλλο εργασίαςγια τη Φυσική της Α' Γυμνασίου: 5. Από τη θερμότητα στη θερμοκρασία – Η θερμική ισορροπία<div dir="ltr" style="text-align: left;" trbidi="on">
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<br />
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"> <table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgHRYstTgfwVmaccAwgPwzNZyV9OPCbEoCddrxYJ99KIu6qQk1g9XxdLP7QczRzu4WvTbf7HONmf4bq_dGWfYvG6_8bMwxqJmaqxTaiwC9QspMXCR68i1QEhyphenhyphentDEc_1rwbweV3MX6Xt1WxH/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B15.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="207" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgHRYstTgfwVmaccAwgPwzNZyV9OPCbEoCddrxYJ99KIu6qQk1g9XxdLP7QczRzu4WvTbf7HONmf4bq_dGWfYvG6_8bMwxqJmaqxTaiwC9QspMXCR68i1QEhyphenhyphentDEc_1rwbweV3MX6Xt1WxH/s320/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B15.jpg" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Τα υλικά που θα χρειαστείτε</td></tr>
</tbody></table>
</b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Α’ μέρος: διαφοροποίηση
θερμότητας-θερμοκρασίας.</b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Ένας από τους
κύριους στόχους της ενότητας αυτής είναι οι μαθητές να διαχωρίσουν τις έννοιες <b style="mso-bidi-font-weight: normal;">Θερμότητα</b> και <b style="mso-bidi-font-weight: normal;">Θερμοκρασία</b>. Παρακάτω προτείνονται μερικές δραστηριότητες που τα
αποτελέσματά τους μπορούν να αξιοποιηθούν από το διδάσκοντα για να δείξουν ότι
οι δύο έννοιες διαφοροποιούνται και να ξεκινήσει σχετική συζήτηση στην
ολομέλεια της τάξης.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Επειδή τα
πειράματα με πηγές θερμότητας και νερό υψηλής θερμοκρασίας μπορεί να είναι
επικίνδυνα σε μία τάξη με 5-6 ομάδες νεαρών μαθητών και ενός μόνο διδάσκοντα,
προτείνεται ό,τι ακολουθεί να γίνει υπό μορφή επίδειξης. Επιλέξτε διαφορετικούς
μαθητές κάθε φορά για να κάνουν τις σχετικές μετρήσεις και προσπαθήστε να τους
εμπλέξτε όλους στη συζήτηση που θα ακολουθήσει.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<i style="mso-bidi-font-style: normal;">Δραστηριότητα 1</i></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
1<sup>ο</sup>
βήμα</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Σε έναν
δοκιμαστικό σωλήνα βάζω 5 <span lang="EN-US" style="mso-ansi-language: EN-US;">ml</span>
νερού βρύσης και μετράω τη θερμοκρασία θ<sub>0</sub>. Τοποθετώ πάνω από ένα
κεράκι ρεσώ για <b style="mso-bidi-font-weight: normal;">ένα λεπτό</b> ακριβώς
και καταγράφω τη θερμοκρασία θ<sub>1</sub>. Προκαλώ συζήτηση: γιατί αυξήθηκε η
θερμοκρασία του νερού;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Καταλήγουμε:
προσφέρθηκε «κάτι» από τη φλόγα του κεριού. Ας το πούμε «θερμότητα».</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
2<sup>ο</sup>
βήμα</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Σε όμοιο
δοκιμαστικό σωλήνα βάζω πάλι 5 <span lang="EN-US" style="mso-ansi-language: EN-US;">ml</span>
νερού βρύσης και μετράω τη θερμοκρασία θ<sub>0</sub> (λίγο – πολύ θα είναι ίση
με πριν). Τοποθετώ πάνω από ένα κεράκι ρεσώ για <b style="mso-bidi-font-weight: normal;">δύο λεπτά</b> ακριβώς και καταγράφω τη θερμοκρασία θ<sub>2</sub> η
οποία είναι μεγαλύτερη από τη θ<sub>1</sub>.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Ερώτηση: Γιατί η
αύξηση είναι μεγαλύτερη στη δεύτερη περίπτωση; <i style="mso-bidi-font-style: normal;">Δόθηκε περισσότερη θερμότητα με αποτέλεσμα τη μεγαλύτερη θερμοκρασία
του νερού.</i></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<i style="mso-bidi-font-style: normal;">Δραστηριότητα 2</i></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Σε δύο
«αδιαφανείς» όμοιους δοκιμαστικούς σωλήνες βάζω διαφορετικές ποσότητες νερού
βρύσης, χωρίς να καταλάβουν οι μαθητές ότι οι ποσότητες είναι διαφορετικές. Τις
θερμομετρώ και καταγράφω τις ίδιες αρχικές θερμοκρασίες. Τοποθετώ τους 2
σωλήνες πάνω από δύο όμοια κεριά για 1 λεπτό και καταγράφω τις δύο διαφορετικές
τελικές θερμοκρασίες. Προκαλώ συζήτηση: Αν υποθέσουμε ότι τα δύο κεριά παρέχουν
ίσες ποσότητες θερμότητας γιατί καταλήξαμε σε διαφορετικές θερμοκρασίες; Δείχνω
τελικά ότι υπήρχαν διαφορετικές ποσότητες νερού.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Συμπέρασμα: Ίδια
ποσότητα θερμότητας μπορεί να οδηγήσει σε διαφορετική θερμοκρασία.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<i style="mso-bidi-font-style: normal;">Δραστηριότητα 3</i></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Ρωτάω:
διαφορετικές ποσότητες νερού θα φτάσουν στην ίδια θερμοκρασία στους ίδιους
χρόνους; Γιατί; </div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Κάνουμε το
πείραμα. Η μεγαλύτερη ποσότητα αργεί περισσότερο.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
ΣΥΜΠΕΡΑΣΜΑ: Παρέχοντας
θερμότητα μπορούμε να μεταβάλλουμε θερμοκρασία. Το πώς θα μεταβληθεί η
θερμοκρασία εξαρτάται από διάφορους παράγοντες. Συνεπώς, η θερμότητα είναι μία
έννοια που περιγράφει το μηχανισμό θέρμανσης ενώ η θερμοκρασία το πόσο πολύ
θερμάνθηκε ένα σώμα.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<i style="mso-bidi-font-style: normal;">Δραστηριότητα 4: Σύνδεση με το μικρόκοσμο</i>
</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Σε δύο όμοια
δοχεία τοποθετώ ίσες ποσότητες ζεστού και κρύου νερού. Ρίχνω από μία σταγόνα
χρώματος ζαχαροπλαστικής (ή υδατοδιαλυτό μελάνι). Πώς εξηγείται ό,τι παρατηρώ; <i style="mso-bidi-font-style: normal;">Μικροσκοπική ερμηνεία</i>.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Β’ μέρος – Θερμική ισορροπία</b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<a href="https://www.dropbox.com/s/wiyn36stb23zuer/%CE%A6%CE%955.doc?dl=0" target="_blank">Φύλλο εργασίαςσε μορφή .doc</a></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Α. Πρόκληση ενδιαφέροντος</b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Ο Γιάννης θέλει
να πλύνει το καινούργιο του πουκάμισο αλλά το πλυντήριο έχει χαλάσει. Σύμφωνα
με την ετικέτα του ρούχου πρέπει να το πλύνει στους 40 <span lang="EN-US" style="mso-ansi-language: EN-US;">C</span>. Αν το πλύνει σε χαμηλότερη
θερμοκρασία δεν θα καθαρίσει, αν το πλύνει σε υψηλότερη θα ξεβάψουν τα χρώματα.
Ο Γιάννης διαθέτει νερό από τη βρύση θερμοκρασίας 20 <span lang="EN-US" style="mso-ansi-language: EN-US;">C</span> και ζεστό νερό από το θερμοσίφωνο
θερμοκρασίας 60 <span lang="EN-US" style="mso-ansi-language: EN-US;">C</span>.
Βοηθήστε το Γιάννη για να πλύνει με ασφάλεια το καινούργιο του πουκάμισο…</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Β. Διατύπωση υποθέσεων. </b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Ποια θα είναι η
θερμοκρασία ποσότητας νερού που θα προκύψει από την ανάμιξη νερού θερμοκρασίας
20 <span lang="EN-US" style="mso-ansi-language: EN-US;">C</span> και νερού θερμοκρασίας
60 <span lang="EN-US" style="mso-ansi-language: EN-US;">C</span>; Πώς μπορείς να
ελέγξεις πειραματικά την υπόθεσή σου; Να σχεδιάσετε μία κατάλληλη πειραματική
διαδικασία (λίγο πολύ αναμένεται κάτι σαν και αυτό που περιγράφεται στο βήμα Γ).</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Γ. Ερευνώ – Πειραμαίζομαι</b></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Διαθέτω δύο
ποτήρια με νερό, θερμοκρασίας 60 <span lang="EN-US" style="mso-ansi-language: EN-US;">C</span> και 20 <span lang="EN-US" style="mso-ansi-language: EN-US;">C</span>,
ίσης ποσότητας. Δύο μαθητές τα θερμομετρούν. Ερώτηση: αν αναμίξω το νερό των
δύο ποτηριών τι θερμοκρασία θα έχει η ανάμιξη; Τι θα γίνει αν το ζεστό νερό
είναι διπλάσιο σε ποσότητα από το κρύο; Τι θα γίνει αν το κρύο είναι διπλάσιο
από το ζεστό; Οι μαθητές τείνουν να πιστεύουν ότι η θερμοκρασία, όπως η μάζα
για παράδειγμα, έχει προσθετικές ιδιότητες. Νερό 60 και 20 βαθμών θα δώσει νερό
θερμοκρασίας 80 <span lang="EN-US" style="mso-ansi-language: EN-US;">C</span>!
Είναι μια ευκαιρία να αναδείξουμε πειραματικά την ανεπάρκεια των ιδεών τους. (<i style="mso-bidi-font-style: normal;">Για μοντέλα μαθητών για τη θερμότητα και
θερμοκρασία δες σχετικά: Σκουμιός, Χατζηνικήτα, 2000:</i> <a href="http://www.rhodes.aegean.gr/ptde/labs/lab-fe/downloads/articles/SKOUMIOS_XATZHN.pdf"><cite><span style="font-family: "Calibri","sans-serif"; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-theme-font: minor-bidi; mso-hansi-theme-font: minor-latin;">http://www.rhodes.aegean.gr/ptde/labs/lab-fe/downloads/articles/SKOUMIOS_XATZHN.pdf</span></cite></a><span style="font-family: "Arial","sans-serif";">)</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
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Προκειμένου να
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-46879395734062362792014-11-18T08:51:00.000-08:002015-10-17T06:41:56.915-07:00"Oberpfaffenhofen, έχουμε πρόβλημα!" Μία διερευνητική μελέτη της εκπομπής, διάδοσης και λήψης ηλεκτρομαγνητικών κυμάτων με μία συσκευή βίντεο (VCR) και μία αναλογική τηλεόραση<div dir="ltr" style="text-align: left;" trbidi="on">
<div style="text-align: center;">
<span style="color: #660000;">Η παρακάτω πειραματική πρόταση παρουσιάστηκε στους 8ους Πανελλήνιους Αγώνες Κατασκευών και Πειραμάτων Φυσικών Επιστημών, οι οποίοι έγιναν στην Αθήνα 7-8 Νοεμβρίου 2014. Η πρόταση επιλέχθηκε, μαζί με άλλες επτά, και συμμετείχε στο Ελληνικό περίπτερο στην κεντρική εκδήλωση του προγράμματος Science on Stage - Europe, που πραγματοποιήθηκε στο Λονδίνο 17-20 Ιουνίου 2015, όπου και παρουσιάστηκε, μετά από επιλογή, σε κεντρική συνεδρία.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Εισαγωγή</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Στην
εργασία αυτή παρουσιάζεται ένα απλό στην εκτέλεση αλλά εντυπωσιακό πείραμα: η
ασύρματη μετάδοση εικόνας και ήχου με μία συσκευή βίντεο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> και μία τηλεόραση (ή έναν υπολογιστή με κάρτα
τηλεόρασης). Αξιοποιείται ο διαμορφωτής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">RF</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
που υπάρχει στην έξοδο μίας συσκευής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> για την εκπομπή
ηλεκτρομαγνητικών κυμάτων. Παρέχεται έτσι η δυνατότητα διερεύνησης από τους
μαθητές διάφορων χαρακτηριστικών των ηλεκτρομαγνητικών κυμάτων αλλά και
φαινομένων που σχετίζονται με τη διάδοσή τους.</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Συγκεκριμένα,
οι μαθητές έχουν τη δυνατότητα να μελετήσουν τα φαινόμενα της ανάκλασης, της
συμβολής και της πόλωσης των ηλεκτρομαγνητικών κυμάτων, ενώ μπορούν να
προσομοιώσουν την επίδραση των κεραυνών, της βροχόπτωσης και των ηλιακών
καταιγίδων στην ποιότητα των τηλεπικοινωνιών καθώς και την αναμετάδοσης σήματος
που καθιστά δυνατή την επικοινωνία μέσω δορυφόρων.</span></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Α. Η βασική πειραματική
διάταξη</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Για
να μπορέσουν οι μαθητές να διερευνήσουν διάφορα φαινόμενα που σχετίζονται με τη
διάδοση των ηλεκτρομαγνητικών κυμάτων απαιτείται να έχουν πρόσβαση σε έναν
πομπό και σε ένα δέκτη ώστε, μεταβάλλοντας τα χαρακτηριστικά τους, να
καταφέρουν να φτάσουν σε συμπεράσματα που αποκαλύπτουν μερικές χαρακτηριστικές
ιδιότητες των κυμάτων αυτών.</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Αντί
να προσφύγουμε σε εξειδικευμένο εργαστηριακό εξοπλισμό θα αξιοποιήσουμε ως
δέκτη μία τηλεόραση ή έναν Η/Υ εξοπλισμένο με </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">TV</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Tuner</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> (κάρτα τηλεόρασης), ενώ ως πομπό θα αξιοποιήσουμε
μία (μάλλον παροπλισμένη πλέον) συσκευή βίντεο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
(</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Video</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Cassette</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Recorder</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">)[1]. </span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Υλικά που θα
χρειαστούν</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1
βίντεο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> με έξοδο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">RF</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1
συσκευή τηλεόρασης (ή εναλλακτικά Η/Υ με κάρτα </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">TV</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">tuner</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">)</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1
ομοαξονικό καλώδιο 75-</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">ohm</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">(αρσενικό - θηλυκό)
μήκους περίπου 1 </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">m</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2
στατήρες</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2
σφιγκτήρες</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Τι θα κάνετε</span></b></div>
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<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Αποκατάσταση
επικοινωνίας μεταξύ συσκευής </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> και τηλεόρασης
ή </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">TV</span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Tuner</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Συνδέστε
τη συσκευή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> με την τηλεόραση ή το </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">TV</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Tuner</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> του υπολογιστή σας με το ομοαξονικό καλώδιο.
Συνδέστε την έξοδο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">RF</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">OUT</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> της συσκευής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
με την είσοδο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">ANTENNA</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> της αντίστοιχης συσκευής λήψης.
Ενεργοποιήστε τη συσκευή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> και την
τηλεόραση και από το μενού της τηλεόρασης επιλέξτε σάρωση (αντίστοιχα κάνετε αν
χρησιμοποιείτε κάποιο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">TV</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Tuner</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">). Συνήθως, τα προεπιλεγμένα κανάλια εκπομπής των
συσκευών </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> είναι το κανάλι 22 (με συχνότητα εκπομπής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">f</span><sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">=472250 </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">kHz</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
= 4,7225·10<sup>8</sup> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Hz</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">) ή το κανάλι 36
(με συχνότητα εκπομπής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">f</span><sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">=591250 </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">kHz</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> = 5,9125·10<sup>8</sup> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Hz</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">).
Μπορείτε οποιαδήποτε στιγμή να αλλάξετε τη συχνότητα εκπομπής από το μενού
επιλογών της συσκευής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> (συνήθως
ακολουθείται η διαδρομή, ανάλογα με τη συσκευή, </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">MENU</span><span lang="EN-US" style="font-family: Wingdings; font-size: 12.0pt; mso-ansi-language: EN-US; mso-ascii-font-family: "Times New Roman"; mso-char-type: symbol; mso-hansi-font-family: "Times New Roman"; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">INITIAL</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">SET</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">UP</span><span lang="EN-US" style="font-family: Wingdings; font-size: 12.0pt; mso-ansi-language: EN-US; mso-ascii-font-family: "Times New Roman"; mso-char-type: symbol; mso-hansi-font-family: "Times New Roman"; mso-symbol-font-family: Wingdings;"><span style="mso-char-type: symbol; mso-symbol-font-family: Wingdings;">à</span></span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">RF</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">OUT</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">).</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Όταν
αποκατασταθεί επικοινωνία μεταξύ συσκευής VCR και τηλεόρασης ή TV T</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">uner</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">, θα πρέπει να βλέπετε στο δέκτη μια μπλε οθόνη ή το
χαρακτηριστικό μενού επιλογών της συσκευής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">.
Αν τοποθετήσετε μία κασέτα στη συσκευή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
και τη θέσετε σε κατάσταση </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">PLAY</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> πρέπει να
βλέπετε το περιεχόμενο της κασέτας να προβάλλεται στην οθόνη σας. </span></div>
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<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Προετοιμασία της
διάταξης</span></i></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Κλείστε
τις δύο συσκευές, αποσυνδέστε το ομοαξονικό καλώδιο και κόψτε το στη μέση με
ένα ψαλίδι ή ένα κοπίδι. Για κάθε ένα (Εικόνα 1α) από τα δύο κομμάτια που
προκύπτουν: α. βγάλτε, με ένα κοπίδι, το πλαστικό κυλινδρικό φύλλο του καλωδίου
σε μήκος περίπου 10 </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">cm</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> από το σημείο
τομής του αρχικού καλωδίου. Θα αποκαλυφθεί ένα χάλκινο σωληνωτό συρμάτινο
πλέγμα που περιβάλει ένα σωληνοειδές μονωτικό στρώμα πλαστικού, το οποίο με τη
σειρά του περιβάλλει ένα εσωτερικό χάλκινο αγωγό (Εικόνα 1β). β. αποπλέξτε
προσεκτικά, χωρίς να το κόψετε, το χάλκινο πλέγμα ώστε να μπορέσετε να βγάλετε
μέσα από αυτό το πλαστικό σωληνοειδές με το ενσωματωμένο σύρμα (Εικόνα 1γ). γ.
Πλέξτε το χάλκινο πλέγμα γύρω από τον άξονά του ώστε να σχηματίσετε ένα
«χοντρό» χάλκινο σύρμα. δ. Διπλώστε τα δύο μέρη που έχετε απομονώσει ώστε να
είναι στην ίδια διεύθυνση μεν αλλά αντικριστά, όσο το δυνατόν κάθετα στο
υπόλοιπο καλώδιο (Εικόνα 1δ).</span></div>
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<![endif]--><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Συνδέστε
το καλώδιο με το αρσενικό βύσμα στην έξοδο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">RF</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">
</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">OUT</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"> της συσκευής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">
(Εικόνα 2α). Αυτό θα αποτελεί πλέον τη διπολική κεραία εκπομπής. Συνδέστε το
καλώδιο με το θηλυκό βύσμα στην είσοδο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">ANTENNA</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">
της τηλεόρασης ή της κάρτας </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">TV</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">TUNER</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">
(Εικόνα 2β).</span></div>
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<span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 2. α. Σύνδεση της κεραίας
εκπομπής στην έξοδο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">RF</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">
</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">OUT</span><span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;"> της συσκευής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">VCR</span><span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">. β. Σύνδεση της κεραίας λήψης σε </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">TV</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">Tuner</span><span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;"> που συνδέεται σε θύρα </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">USB</span><span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;"> υπολογιστή.</span></div>
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<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Για
να διατηρήσετε τις δύο κεραίες σε σταθερό προσανατολισμό (π.χ. κατακόρυφο)
στερεώστε τις με τη βοήθεια ενός στατήρα και ενός κατάλληλου σφιγκτήρα (Εικόνες
2β και 3). Τοποθετήστε τις δύο κεραίες στο ίδιο ύψος από το τραπέζι, π.χ. σε
ύψος 25 </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">cm</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> και ρυθμίστε την μεταξύ τους απόσταση σε περίπου 45
</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">cm</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> (Εικόνα 3). </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Αυτή
είναι η βασική διάταξη των πειραματισμών που θα ακολουθήσουν. </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ανοίξτε
τη συσκευή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> και θέστε την τηλεόραση ή το </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">TV</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Tuner</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
στο κανάλι που έχετε συντονίσει (π.χ. στο κανάλι 22). Μολονότι δεν υπάρχει
ενσύρματη επαφή μεταξύ </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> και τηλεόρασης
βλέπετε στην οθόνη σας, με ελαφρύ «χιόνι» ό,τι προβάλλει η συσκευή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> (Εικόνα 3). Το σήμα μεταφέρεται ασύρματα στη
συχνότητα του καναλιού που έχετε επιλέξει (εδώ στη συχνότητα </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">f</span><sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1</span></sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">= 4,7225·10<sup>8</sup> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Hz</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">).</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πώς λειτουργεί;</span></i></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Οι
πρώτες αναλογικές τηλεοράσεις σχεδιάστηκαν για να δέχονται σήματα μέσω της
ατμόσφαιρας (σήματα που εκπέμπει ένας τηλεοπτικός σταθμός και λαμβάνει η κεραία
λήψης της τηλεόρασης). Προκειμένου μία αναλογική τηλεόραση να απεικονίσει
εικόνες που προέρχονταν από άλλες πηγές (π.χ. συσκευή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
ή οικιακό υπολογιστή) έπρεπε τα δεδομένα που δέχεται να διαμορφώνονται στη
μορφή που η τηλεόραση αναγνώριζε. Τεχνικά, αυτό σημαίνει ότι τα δεδομένα που
στέλνονται προς την τηλεόραση πρέπει να μεταφερθούν με ένα φέρον κύμα μίας
συγκεκριμένης συχνότητας έχοντας υποστεί διαμόρφωση κατά πλάτος ή συχνότητα [2].</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Για
να επιτευχθεί αυτό, στην έξοδο της συσκευής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
υπάρχει ένας διαμορφωτής </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">RF</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> (</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">RF</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">modulator</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">),
ένα κύκλωμα που μετατρέπει την πληροφορία που προκύπτει από την ανάγνωση μίας
κασέτας σε σήμα που μπορεί να ανιχνευτεί από μία συσκευή όπως μία τηλεόραση ένα
ραδιόφωνο, όπου και γίνεται η αντίστροφη διαδικασία [3], [4]. Για λόγους
ποιότητας της εικόνας η πληροφορία αυτή μεταφέρεται με ένα ομοαξονικό καλώδιο,
όπως υποδεικνύει όμως το συγκεκριμένο πείραμα αυτό δεν είναι απαραίτητο. </span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ωστόσο,
λόγω της μικρής ισχύος του σήματος εξόδου (μεταξύ 1 μ</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">W</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
και μερικών </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">mW</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">, ανάλογα με τη συσκευή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
[5]), οι δύο κεραίες πρέπει να είναι σχετικά κοντά. Έτσι, αν προσπαθήσετε να
φέρετε πιο κοντά τις δύο κεραίες η ποιότητα της εικόνας βελτιώνεται (τα
«χιόνια» μειώνονται) ενώ αν τις απομακρύνετε η ποιότητα χειροτερεύει (η εικόνα
γίνεται αρχικά ασπρόμαυρη και αν η απόσταση ξεπεράσει το 1 </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">m</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> το σήμα εξασθενεί σημαντικά, σχεδόν χάνεται). Εδώ
επιλέξαμε την απόσταση των 45 </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">cm</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> γιατί οδηγεί σε
ικανοποιητική ποιότητα λήψης και ταυτόχρονα αφήνει στον πάγκο εργασίας επαρκή
χώρο για την πραγματοποίηση πειραματισμών.</span></div>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Παρά την απλότητα των υλικών που χρησιμοποιούμε και
την όχι τέλεια ποιότητα εικόνας που επιτυγχάνεται, είμαστε πλέον σε θέση να
διερευνήσουμε τις βασικές ιδιότητες των ηλεκτρομαγνητικών κυμάτων.</span><br />
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<span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 3. Η βασική διάταξη. Οι δύο κεραίες
βρίσκονται, κατακόρυφα, απέναντι η μία από την άλλη σε απόσταση 45 </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-ansi-language: EN-US; mso-bidi-font-size: 12.0pt;">cm</span><span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">. Το σήμα λαμβάνεται και απεικονίζεται
στην οθόνη του υπολογιστή.</span></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Β. Ιδιότητες των
ηλεκτρομαγνητικών κυμάτων</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Με
την παραπάνω διάταξη μπορούμε να ελέγξουμε/επιβεβαιώσουμε διάφορα φαινόμενα που
αφορούν την μετάδοση ηλεκτρομαγνητικών κυμάτων. Προτείνεται να ακολουθηθεί η
μέθοδος της καθοδηγούμενης ανακάλυψης [6]: θέτουμε ερωτήματα στους μαθητές και
περιμένουμε από αυτούς να αξιοποιήσουν τη βασική πειραματική διάταξη και όσα
υλικά κρίνουν χρήσιμα από το εργαστήριο, για να καταλήξουν σε απαντήσεις και
συμπεράσματα. Ενθαρρύνουμε επίσης τους μαθητές να θέσουν δικά τους ερωτήματα
και να επιχειρήσουν να σχεδιάσουν τις κατάλληλες πειραματικές διαδικασίες για
να τα ελέγξουν. </span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ακολουθούν
ενδεικτικές πειραματικές δραστηριότητες. </span></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1. Πόλωση
ηλεκτρομαγνητικών κυμάτων</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ενδεικτικά
ερωτήματα</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πώς
επηρεάζεται η λήψη του σήματος από τον προσανατολισμό των δύο κεραιών; Πώς
μπορούμε να το ελέγξουμε;</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Υλικά που
απαιτούνται</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Δεν
απαιτούνται επιπλέον υλικά πέρα από τη βασική διάταξη.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πειραματικές
διαδικασίες</span></b></div>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Στρέψτε τη μία από τις δύο κεραίες, π.χ. την κεραία
εκπομπής, ώστε να γίνει οριζόντια. Η κεραία λήψης παραμένει κατακόρυφη (Εικόνα 4).
Τι παρατηρείτε να συμβαίνει ενώ στρέφετε την κεραία; <i style="mso-bidi-font-style: normal;">(Μεταβάλλεται η ποιότητα λήψης. Όταν <span style="mso-spacerun: yes;"> </span>οι δύο κεραίες αποκτούν κάθετους μεταξύ τους
προσανατολισμούς το σήμα χάνεται εντελώς και η οθόνη γεμίζει «χιόνια»</i> </span><br />
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Γιατί;
<i style="mso-bidi-font-style: normal;">(Τα κύματα που εκπέμπονται από την κεραία
εκπομπής είναι γραμμικά πολωμένα με διεύθυνση πόλωσης αυτήν της διεύθυνσης της
κεραίας: κατακόρυφη. Επειδή η κεραία λήψης έχει προσανατολισμό οριζόντιο τα
ελεύθερα ηλεκτρόνιά της δεν μπορούν να τεθούν σε εξαναγκασμένη ταλάντωση από το
Η/Μ κύμα στη διεύθυνση της κεραίας γεγονός που οδηγεί στην αποτυχία επαγωγικής
σύζευξης των δύο κεραιών και επομένως της λήψης του σήματος.)</i></span></div>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Στρέψτε και τις δύο κεραίες οριζόντια. Τι παρατηρείτε
να συμβαίνει; <i style="mso-bidi-font-style: normal;">(Η εικόνα επανέρχεται: η
ποιότητα λήψης δεν επηρεάζεται από τον προσανατολισμό των δύο κεραιών σε σχέση
με τον πάγκο εργασίας αλλά μόνο με τη μεταξύ τους σχετική θέση.)</i></span><br />
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<div align="center" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 4. Οι δύο κεραίες έχουν κάθετους
προσανατολισμούς. Το σήμα που λαμβάνεται είναι ανεπαρκές. Η οθόνη δείχνει μόνο
«χιόνια».</span></i></div>
<i style="mso-bidi-font-style: normal;">
</i><br />
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<i style="mso-bidi-font-style: normal;"><br /></i></div>
<i style="mso-bidi-font-style: normal;">
</i>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2. Παρεμβολή
αντικειμένων μεταξύ των δύο κεραιών</span></b></i></div>
<i style="mso-bidi-font-style: normal;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ενδεικτικά
ερωτήματα</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πώς
επηρεάζεται άραγε η λήψη του σήματος από την παρεμβολή ανάμεσα στις δύο κεραίες
διάφορων αντικειμένων; Τι είδους υλικά έχει ενδιαφέρον να παρεμβάλλουμε; Παίζει
ρόλο ο προσανατολισμός τους; <i style="mso-bidi-font-style: normal;">(Έχει
ενδιαφέρον να παρεμβάλλουμε αγώγιμα υλικά, μονωτές (διηλεκτρικά) καθώς και
ανακλαστικά (λεία) υλικά.)</i></span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2.1 Παρεμβολή
διηλεκτρικού (φελιζόλ)</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Υλικά που
απαιτούνται</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Η
βασική διάταξη</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ένα
μεγάλο κομμάτι φελιζόλ</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πειραματικές
διαδικασίες</span></b></div>
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οθόνη προβάλλεται το σήμα του βίντεο, τοποθετήστε ανάμεσα στις κεραίες το
φελιζόλ (Εικόνα 5). Πώς επηρεάζεται η λήψη του σήματος; <i style="mso-bidi-font-style: normal;">(Το σήμα δεν επηρεάζεται, η ποιότητα της εικόνας παραμένει σταθερή </i></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"><span style="mso-spacerun: yes;"></span>για κάθε προσανατολισμό του φελιζόλ.)</span></i></i><br />
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<i style="mso-bidi-font-style: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Γιατί;
<i style="mso-bidi-font-style: normal;">(το φελιζόλ είναι διηλεκτρικό υλικό και η
διάδοση των ηλεκτρομαγνητικών κυμάτων σε αυτά τα υλικά δεν επηρεάζεται σημαντικά
[7] )</i></span></i></i></div>
<i style="mso-bidi-font-style: normal;"><i style="mso-bidi-font-style: normal;">
</i> </i><br />
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<span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 5. Μεταξύ των δύο κεραιών
παρεμβάλλεται διηλεκτρικό υλικό (κομμάτι φελιζόλ). Η λήψη του σήματος παραμένει
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<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2.2 Παρεμβολή
αγώγιμου υλικού (αλουμινόχαρτο)</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Υλικά που
απαιτούνται</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Η
βασική διάταξη</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Αλουμινόχαρτο</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πειραματικές
διαδικασίες</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ενώ
υπάρχει ζεύξη μεταξύ των δύο κεραιών και στην οθόνη προβάλλεται το σήμα του
βίντεο, τοποθετήστε ανάμεσα στις κεραίες<span style="mso-spacerun: yes;">
</span>αλουμινόχαρτο (Εικόνα 6). Πώς επηρεάζεται η λήψη του σήματος; <i style="mso-bidi-font-style: normal;">(Το σήμα χάνεται, η οθόνη γεμίζει χιόνια </i></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><span style="mso-spacerun: yes;"></span>για κάθε
προσανατολισμό του φύλλου αλουμινόχαρτου.)</span></i></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Γιατί; <i style="mso-bidi-font-style: normal;">(Το
ηλεκτρομαγνητικό κύμα πρώτον, ανακλάται στην επιφάνεια του αγώγιμου υλικού και
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<span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 6. Μεταξύ των δύο κεραιών
παρεμβάλλεται αγώγιμη επιφάνεια (κομμάτι αλουμινόχαρτο). Η κεραία λήψης δεν
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2.3 Παρεμβολή
οριζόντιου/κάθετου αγώγιμου πλέγματος</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Υλικά που
απαιτούνται</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Η
βασική διάταξη</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Μία
μεταλλική σχάρα με παράλληλα σύρματα (π.χ. από ένα ηλεκτρικό φούρνο)</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πειραματικές
διαδικασίες</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ενώ
υπάρχει ζεύξη μεταξύ των δύο κεραιών και στην οθόνη προβάλλεται το σήμα του
βίντεο, τοποθετήστε ανάμεσα στις κεραίες τη σχάρα με τα σύρματά της να είναι
παράλληλα στη διεύθυνση των δύο κεραιών (<i style="mso-bidi-font-style: normal;">Εικόνα
7). Πώς επηρεάζεται η λήψη του σήματος; (Το σήμα χάνεται και η οθόνη γεμίζει
«χιόνια».</i></span></div>
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<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 7. Μεταξύ των δύο κεραιών
παρεμβάλλεται μία σχάρα με τα σύρματά της παράλληλα στην διεύθυνση της κεραίας εκπομπής.
Η οθόνη γεμίζει «χιόνια».</span></i></div>
<i style="mso-bidi-font-style: normal;">
</i><br />
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<i style="mso-bidi-font-style: normal;">
</i>
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<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Γιατί;
<i style="mso-bidi-font-style: normal;">(Το μήκος κύματος των ηλεκτρομαγνητικών
κυμάτων που χρησιμοποιούνται σε αυτό το πείραμα είναι, με δεδομένη τη συχνότητα
</i></span><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">f</span></i><i style="mso-bidi-font-style: normal;"><sub><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1</span></sub></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">, λ</span></i><i style="mso-bidi-font-style: normal;"><span style="font-size: 12.0pt;">≈</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">0,63 </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">m</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">. Τα παράλληλα με την κεραία σύρματα της σχάρας
απέχουν μεταξύ τους περίπου 1 </span></i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">cm</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">, άρα τα κύματα “βλέπουν”
τη σχάρα ως μία αγώγιμη επιφάνεια στην οποία ανακλώνται. Η λήψη διακόπτεται
όπως και στην περίπτωση του αλουμινόχαρτου. Προσέξτε ότι οι κεραίες τηλεόρασης
στις ταράτσες των σπιτιών έχουν στο πίσω μέρος τους μία σειρά από σύρματα παράλληλα
στην κεραία λήψης: πρόκειται για ανακλαστήρα που επιστρέφει πίσω και
ενδυναμώνει το σήμα που φτάνει στην κεραία)</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></i></div>
<i style="mso-bidi-font-style: normal;">
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Περιστρέψτε
τη σχάρα κατά 90° ώστε τα σύρματά της να είναι κάθετα στη διεύθυνση των δύο
κεραιών και τοποθετήστε την ανάμεσα στις δύο κεραίες (Εικόνα 8). Πώς
επηρεάζεται η λήψη του σήματος; <i style="mso-bidi-font-style: normal;">(Το σήμα
παραμένει ανεπηρέαστο και η ποιότητα της εικόνας είναι σταθερή).</i></span></div>
</i><a href="https://www.youtube.com/watch?v=4w7XtxPxuRs"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></i></a><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></i><br />
<div class="separator" style="clear: both; text-align: center;">
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<span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 8. Μεταξύ των δύο κεραιών
παρεμβάλλεται μία σχάρα με τα σύρματά της κάθετα στην διεύθυνση της κεραίας
εκπομπής. Η λήψη του σήματος παραμένει ανεπηρέαστη.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Γιατί;
<i style="mso-bidi-font-style: normal;">(Ο προσανατολισμός των συρμάτων είναι
κάθετος σε αυτόν της κεραίας εκπομπής, άρα δεν μπορούν να επαχθούν ρεύματα στη
διεύθυνση της κεραίας, τα οποία θα προκαλούσαν τελικά την ανάκλαση του κύματος.
Το σήμα διέρχεται κανονικά από το πλέγμα και η οθόνη απεικονίζει το σήμα που
λαμβάνεται.)</i></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">3. Ανάκλαση
ηλεκτρομαγνητικών κυμάτων</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ενδεικτικά
ερωτήματα</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Μπορούν
τα ηλεκτρομαγνητικά κύματα να ανακλαστούν όπως και το φως; Ισχύει ο 2ος νόμος
της ανάκλασης;</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Υλικά που
απαιτούνται</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Η
βασική διάταξη</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Μία
μεταλλική σχάρα με παράλληλα σύρματα (π.χ. από ένα ηλεκτρικό φούρνο)</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Αλουμινόχαρτο</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Μία
βάση στήριξης της σχάρας (π.χ. ένα μικρό κουτί)</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πειραματικές
διαδικασίες</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ενώ
υπάρχει ζεύξη μεταξύ των δύο κεραιών και στην οθόνη προβάλλεται το σήμα του
βίντεο, τοποθετήστε ανάμεσα στις κεραίες αλουμινόχαρτο (Εικόνα 6). Το σήμα
χάνεται, όπως παρατηρήθηκε κατά τη δραστηριότητα 2.2 (βλ. παραπάνω).
Τοποθετήστε τη σχάρα, με τα σύρματά της παράλληλα στη διεύθυνση των κεραιών,
όπως φαίνεται στην Εικόνα 9. Μετακινήστε τη σχάρα μπρος – πίσω (πλησιάζοντας ή
απομακρύνοντας το επίπεδο της σχάρας από το νοητό επίπεδο που ορίζουν οι δύο
κεραίες) και παρατηρήστε την οθόνη του δέκτη. Τι συμβαίνει; <i style="mso-bidi-font-style: normal;">(Για κάποια θέση της σχάρας το σήμα
επανέρχεται στην οθόνη, μολονότι η ποιότητά του δεν είναι άριστη.)</i></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Γιατί;
<i style="mso-bidi-font-style: normal;">(Το απευθείας σήμα παρεμποδίζεται από το
αλουμινόχαρτο. Ωστόσο, σήμα από την κεραία προσπίπτει στην ανακλαστική
επιφάνεια που σχηματίζει η σχάρα και ανακλάται με γωνία ίση με τη γωνία
πρόσπτωσης. Μετακινώντας μπρος – πίσω της σχάρα επιτυγχάνεται η κατάλληλη
γεωμετρία ώστε το ανακλώμενο σήμα να κατευθυνθεί προς την κεραία λήψης. Η
ποιότητα του σήματος δεν είναι άριστη καθώς κατά την ανάκλαση μέρος της
ενέργειας του κύματος απορροφάται από την ανακλαστική επιφάνεια.)</i></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Τι
θα γίνει αν η σχάρα τοποθετηθεί με τα σύρματά της οριζόντια; <i style="mso-bidi-font-style: normal;">(Το σήμα θα χαθεί, καθώς, όπως δείχθηκε και
στη δραστηριότητα 2.3, η οριζόντια σχάρα δεν μπορεί να ανακλάσει το κατακόρυφα
γραμμικά πολωμένο κύμα.)</i></span></div>
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<br /></div>
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</i></span></div>
<div align="center" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 9. Μεταξύ των δύο κεραιών παρεμβάλλεται
αγώγιμη επιφάνεια (αλουμινόχαρτο). Η κεραία λήψης λαμβάνει σήμα από ανάκλαση
στη σχάρα, με βάση το 2ο νόμο της ανάκλασης.</span></i></div>
<i style="mso-bidi-font-style: normal;">
</i><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><br /></i></div>
<i style="mso-bidi-font-style: normal;">
</i>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<i style="mso-bidi-font-style: normal;"><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">4. Συμβολή
ηλεκτρομαγνητικών κυμάτων</span></b></i></div>
<i style="mso-bidi-font-style: normal;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ενδεικτικά
ερωτήματα</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Μπορούν
τα ηλεκτρομαγνητικά κύματα, όπως και το φως, να δώσουν φαινόμενα συμβολής;</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Υλικά που
απαιτούνται</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Η
βασική διάταξη</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Μία
μεταλλική σχάρα με παράλληλα συρμάτα (π.χ. από ένα ηλεκτρικό φούρνο)</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Μία
βάση στήριξης της σχάρας (π.χ. ένα μικρό κουτί)</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πειραματικές
διαδικασίες</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Στρέψτε
και τις δύο κεραίες ώστε να είναι οριζόντιες. Ενώ υπάρχει ζεύξη μεταξύ των δύο
κεραιών και στην οθόνη προβάλλεται το σήμα του βίντεο, τοποθετήστε ανάμεσα στις
κεραίες και πάνω στο τραπέζι τη σχάρα με τα σύρματά της να είναι παράλληλα στη
διεύθυνση των δύο κεραιών. Πώς επηρεάζεται η λήψη του σήματος; <i style="mso-bidi-font-style: normal;">(Το σήμα αδυνατίζει, ωστόσο δεν χάνεται.)</i></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Τοποθετήστε
τη σχάρα πάνω σε ένα κουτί (Εικόνα 10, στη συγκεκριμένη περίπτωση το κουτί έχει
ύψος 7 </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">cm</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">). Πώς επηρεάζεται η λήψη του σήματος; <i style="mso-bidi-font-style: normal;">(Ανάλογα με το ύψος του κουτιού και το ύψος
των κεραιών από την επιφάνεια του πάγκου, το σήμα εξαφανίζεται.)</i></span></div>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Γιατί; <i style="mso-bidi-font-style: normal;">(Στην
κεραία λήψης φτάνουν δύο κύματα: απευθείας από την κεραία εκπομπής και από
ανάκλαση στη σχάρα. Τα δύο κύματα συμβάλλουν. Για ένα συνδυασμό της συχνότητας
(ή ισοδύναμα του μήκους κύματος) και του ύψους της κεραίας από το έδαφος, η
διαφορά μεταξύ των δύο διαδρομών που ακολουθούνται από τα δύο κύματα είναι
ακριβώς μισό μήκος κύματος. Τότε στην κεραία λήψης θα έχουμε πλήρη εξουδετέρωσή
του συνιστάμενου κύματος. Αν η σχάρα δεν έχει τέλειες ανακλαστικές ιδιότητες τότε
στο σημείο λήψης θα έχουμε μερική εξουδετέρωση.) </i></span> </i><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"><i style="mso-bidi-font-style: normal;"><br /></i></span></div>
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEisdDRCMlYTlA599TeYZLOFe9fNVQEYrAoOW-NU-3y7VWWEYBlVCzpLeob5vLyP4ltqwOoQoM9lVV4g2FA7bP47HcHBHY_WDIHEdJbPLlS9ZDjSuCxSca2gso1sq0iK4ha_SXSezBBoCT4n/s1600/%CE%9A%CE%B1%CF%84%CE%B1%CE%B3%CF%81%CE%B1%CF%86%CE%AE10.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="181" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEisdDRCMlYTlA599TeYZLOFe9fNVQEYrAoOW-NU-3y7VWWEYBlVCzpLeob5vLyP4ltqwOoQoM9lVV4g2FA7bP47HcHBHY_WDIHEdJbPLlS9ZDjSuCxSca2gso1sq0iK4ha_SXSezBBoCT4n/s1600/%CE%9A%CE%B1%CF%84%CE%B1%CE%B3%CF%81%CE%B1%CF%86%CE%AE10.PNG" width="320" /></a></div>
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<div align="center" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 10. Μεταξύ των δύο κεραιών, πάνω
στον πάγκο εργασίας, τοποθετείται αγώγιμη επιφάνεια (η σχάρα) σε κάποιο ύψος
πάνω από τον πάγκο. Το σήμα χάνεται και η οθόνη γεμίζει «χιόνια».</span></div>
<div align="center" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Τι
θα συμβεί αν αλλάξει ο προσανατολισμός της σχάρας; <i style="mso-bidi-font-style: normal;">(Η σχάρα δεν λειτουργεί ως ανακλαστήρας, οπότε δεν υπάρχει πλέον
συμβολή: το σήμα παραμένει ισχυρό στην κεραία λήψης.)</i></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Γ. Προσομοιώσεις
της επίδρασης φυσικών φαινομένων στη μετάδοση ηλεκτρομαγνητικών κυμάτων</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Έχοντας
διερευνήσει μερικές από τις βασικές ιδιότητες των ηλεκτρομαγνητικών κυμάτων,
μπορούμε να αξιοποιήσουμε τη βασική πειραματική διάταξη για να προσομοιώσουμε
την δορυφορική αναμετάδοση τηλεοπτικού σήματος και την επίδραση διάφορων
φυσικών φαινομένων στη μετάδοση των ηλεκτρομαγνητικών κυμάτων.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1. Δορυφορική αναμετάδοση
σήματος</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ενδεικτικά
ερωτήματα</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πώς
μεταδίδεται το τηλεοπτικό σήμα, π.χ. από τη Βραζιλία κατά τη διάρκεια του
παγκοσμίου κυπέλλου ποδοσφαίρου στην Ελλάδα, ενώ δεν υπάρχει απευθείας «οπτική
επαφή» ανάμεσά τους;</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Υλικά που
απαιτούνται</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Η
βασική διάταξη</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1επιπλέον
συσκευή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1
ομοαξονικό καλώδιο 75-</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">ohm</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">(αρσενικό-θηλυκό)
μήκους περίπου 1 </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">m</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">1
επιπλέον στατήρας</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πειραματικές
διαδικασίες</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Συντονίστε
τη δεύτερη συσκευή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">, ακολουθώντας
τις οδηγίες που δόθηκαν στην περιγραφή της βασικής διάταξης, ώστε να εκπέμπει
σε διαφορετικό κανάλι απ’ αυτό της πρώτης (π.χ. στο 36). Συνδέστε με το
ομοαξονικό καλώδιο την έξοδο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">RF</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">OUT</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> αυτής της συσκευής (Β) με την είσοδο </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">ANTENNA</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">της πρώτης συσκευής (Α). Επιλέξτε από το
μενού της συσκευής (Α) τη διαδικασία σάρωσης ώστε να εντοπίσετε το σήμα που
στέλνει η συσκευή (Β). Αποθηκεύστε σε κάποιο πρόγραμμα, π.χ. στο 1, το σήμα που
ανιχνεύσατε (και που παρακολουθείτε στην οθόνη της τηλεόρασής σας ή του
υπολογιστή μέσω της ασύρματης ζεύξης της αρχικής διάταξης).</span></div>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Αποσυνδέστε το ομοαξονικό καλώδιο και σχηματίστε, με
τον τρόπο που περιγράφηκε για τη βασική διάταξη, δύο διπολικές κεραίες.
Συνδέστε τις δύο κεραίες στις δύο θέσεις των συσκευών (Α) και (Β) που
προηγουμένως ήταν συνδεδεμένο το ομοαξονικό καλώδιο. Επιλέξτε για τις δύο αυτές
κεραίες προσανατολισμό κάθετο σε αυτόν των άλλων δύο κεραιών (Εικόνα 11).</span><br />
<br />
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<span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 11. Η τηλεοπτική εικόνα από ένα
βίντεο αναμεταδίδεται ασύρματα και λαμβάνεται από ένα δεύτερο βίντεο το οποίο
με τη σειρά αναμεταδίδει το σήμα ασύρματα στην οθόνη.</span></div>
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<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Βάλτε
σε κατάσταση </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">PLAY</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> μία κασέτα στο πρώτο βίντεο. Το σήμα
αναμεταδίδεται, μέσω του δεύτερου βίντεο στον τηλεοπτικό δέκτη</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">. Αυτή είναι η
βασική αρχή μετάδοσης τηλεοπτικού σήματος από τους τηλεπικοινωνιακούς
δορυφόρους σε τροχιά γύρω από τη Γη.</span></div>
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<br /></div>
<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/xEWTNthb3Ps?feature=player_embedded' frameborder='0'></iframe></div>
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<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Μπορείτε,
αν το επιθυμείτε, να επαναλάβετε μέρος των παραπάνω πειραμάτων σε οποιαδήποτε
από τις δύο ζεύξεις για να διαπιστώσετε την επίδρασή τους.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">2. Παρεμβολή λόγω
ηλεκτρικών εκκενώσεων ή ηλιακής καταιγίδας</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ενδεικτικά
ερωτήματα</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πώς
μπορεί να χαθεί το τηλεοπτικό σήμα κατά τη διάρκεια είτε μίας καταιγίδας είτε μίας
ηλιακής καταιγίδας;</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Υλικά που
απαιτούνται</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Η
βασική διάταξη</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Μία
μηχανή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Whimshurst</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">, μία συσκευή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Fun</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Fly</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Stick</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πειραματικές
διαδικασίες</span></b></div>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Ενώ υπάρχει ζεύξη μεταξύ των δύο κεραιών και στην
οθόνη προβάλλεται το σήμα του βίντεο, αρχίστε να περιστρέφετε τη μηχανή </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Whimshurst</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"> </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">την
οποία έχετε τοποθετημένη κοντά στις δύο κεραίες (Εικόνα 12). Τι παρατηρείτε να
συμβαίνει στην οθόνη του δέκτη σας; <i style="mso-bidi-font-style: normal;">(Όσο η
μηχανή φορτίζεται δημιουργούνται «χιόνια» στην οθόνη ενώ όταν ξεσπάει σπινθήρας
η εικόνα χάνεται και επανέρχεται μετά από μερικά δευτερόλεπτα.</i></span><span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"><a href="http://youtu.be/IM02qtfCQnw"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%;"></span></i></a></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"></span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"> <span style="mso-spacerun: yes;"><br /></span></span><br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/IM02qtfCQnw?feature=player_embedded' frameborder='0'></iframe></div>
<br />
<br />
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"><span style="mso-spacerun: yes;"> </span>Γιατί; <i style="mso-bidi-font-style: normal;">(Ο σπινθήρας, ως μεταβαλλόμενο χρονικά
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<span style="font-family: "Times New Roman","serif"; mso-bidi-font-size: 12.0pt;">Εικόνα 12. Προσομοίωση της επίδρασης μιας
καταιγίδας στην τηλεοπτική μετάδοση σήματος.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Για
να προσομοιώσετε την επίδραση μίας ηλιακής καταιγίδας στις τηλεπικοινωνίες,
χρησιμοποιήστε το παιχνίδι </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Fun</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Fly</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Stick</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
που είναι μία μικρή φορητή γεννήτρια </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Van</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">de</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">Graaff</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">
[10]. Θέστε σε λειτουργία το παιχνίδι και πλησιάστε το στην κεραία εκπομπής. Τι
συμβαίνει; <i style="mso-bidi-font-style: normal;">(Η εικόνα γεμίζει με
«χιόνια».)</i> Γιατί; <i style="mso-bidi-font-style: normal;">(Το παιχνίδι
ιονίζει τον αέρα στην άκρη του σωλήνα του, δημιουργώντας μία ροή θετικών
φορτίων που εδώ χρησιμοποιείται για να προσομοιώσει τον ηλιακό άνεμο. Οι μικροί
σπινθήρες που δημιουργούνται από τις εκφορτίσεις με τα μόρια του αέρα προκαλούν
ραδιοκύματα που ανιχνεύονται από τον τηλεοπτικό δέκτη.)</i></span></div>
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<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Δ. Επιπλέον
πειράματα προς διερεύνηση</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Η
παραπάνω βασική διάταξη μπορεί να αξιοποιηθεί για την πραγματοποίηση και άλλων
πειραμάτων διερευνητικού χαρακτήρα. Ενδεικτικά, ερώτημα τα οποία θα μπορούσαν
τα τεθούν προς διαπραγμάτευση είναι τα εξής:</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πώς
επηρεάζεται η ποιότητα λήψης για διαφορετικές συχνότητες εκπομπής; <i style="mso-bidi-font-style: normal;">(Αξιοποιείται η δυνατότητα της συσκευής </i></span><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">VCR</span></i><i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"> να εκπέμψει σε 36 διαφορετικές συχνότητες.) </span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ποιο είναι το
βέλτιστο μήκος κεραίας λήψης και εκπομπής για δεδομένη συχνότητα εκπομπής;</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πώς
μεταβάλλεται η ισχύς του ηλεκτρομαγνητικού κύματος με την απόσταση από την
πηγή; <i style="mso-bidi-font-style: normal;">(Εναλλακτικά, αντί για την
τηλεόραση θα μπορούσε να χρησιμοποιηθεί παλμογράφος ο οποίος θα μπορούσε να
αξιοποιηθεί για την πραγματοποίηση σχετικών μετρήσεων.)</i></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Η
βροχόπτωση επηρεάζει την ποιότητα του σήματος; <i style="mso-bidi-font-style: normal;">(Μπορεί, ενδεικτικά, να χρησιμοποιηθεί ένα ποτιστήρι νερού που θα
δημιουργεί «τεχνητή βροχή» ανάμεσα στις δύο κεραίες.)</i></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Βιβλιογραφία</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">[1] Iscra, A.,
Quaglini, M.T., Rossi, G. (2006). Introducing radio transmission with a simple
experiment. <i style="mso-bidi-font-style: normal;">Science in School</i>, issue
3, 39-42.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">[2] </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ιωάννου</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">, </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Α</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">., </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ντάνος</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">, </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ι</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">., </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Πήττας</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">, </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Α</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">. </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Ράπτης</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">. </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">Σ. (2001) Φυσική Θετικής και Τεχνολογικής Κατεύθυνσης
Γ' Λυκείου. σσ. <span style="mso-spacerun: yes;"> </span>58-61. ΟΕΔΒ</span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">[3] </span><a href="http://en.wikipedia.org/wiki/RF_modulator"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">http://en.wikipedia.org/wiki/RF_modulator</span></a><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">[4] Damjanovski,
V. (2013). CCTV, Third Edition: From Light to Pixels. p 379. Waltham, MA :
Butterworth-Heinemann</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">[5] </span><a href="http://www.abc.net.au/science/k2/homework/vcrtrans.htm"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">http://www.abc.net.au/science/k2/homework/vcrtrans.htm</span></a><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">[6] H. Banchi,
R. Bell. The many levels of inquiry. <i style="mso-bidi-font-style: normal;">Science
and children</i>, Oct. 2008, 26-29.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">[7] Lorrain, P.,
Corson, D. (1970) Electromagnetic Fields And Waves, 2nd ed., W. H. Freeman and
Company, pp. 470-471.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">[8]
όπως πριν. </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">pp</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">. 471-475.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">[9]
</span><a href="http://en.wikipedia.org/wiki/Television_interference"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;">http://en.wikipedia.org/wiki/Television_interference</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US;">[10] Pierratos,
T., Tsakmaki, P., Papageorgiou, C. (2014). Simulating the effect of the solar
wind. <i style="mso-bidi-font-style: normal;">Science in School</i>, issue 29,
23-29.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt;"></span></div>
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-74446593149014691082014-02-15T00:20:00.001-08:002015-10-22T02:47:11.419-07:00Σχέδια μαθήματος και φύλλα εργασίας για τη Φυσική της Α' Γυμνασίου - 4. Μετρήσεις θερμοκρασίας - η βαθμονόμηση<div dir="ltr" style="text-align: left;" trbidi="on">
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<span style="font-family: inherit;">Η ενότητα αυτή αποτελεί, εννοιολογικά, συνέχεια των
προηγούμενων τριών: εξακολουθούμε να μιλάμε για <u>διαδικασίες μέτρησης</u>, συγκεκριμένα της μέτρησης θερμοκρασίας. Κατά συνέπεια, η διδακτική προσέγγιση θα μπορούσε να στηριχθεί, όπως έγινε και στις τρεις πρώτες ενότητες, στο ότι «η μέτρηση είναι μία διαδικασία σύγκρισης». Απομένει να προσδιοριστεί ποιο θα είναι το μέτρο σύγκρισης. Αν και οι μαθητές γνωρίζουν ότι η μέτρηση της θερμοκρασίας γίνεται με θερμόμετρο δε γνωρίζουν ούτε σε ποιο φαινόμενο στηρίζεται η λειτουργία του θερμομέτρου (η θερμική διαστολή των υγρών) ούτε το μηχανισμό που βρίσκεται πίσω από το πώς το θερμόμετρο καταλήγει να δείχνει τις συγκεκριμένες ενδείξεις (η θερμική ισορροπία). Επομένως, η στείρα (και βαρετή και μάλλον ανέφικτη) διαδικασία βαθμονόμησης ενός ήδη βαθμονομημένου θερμομέτρου, μικρή μόνο μαθησιακή αξία μπορεί να έχει για τους μικρούς μαθητές. Στο προτεινόμενο σχέδιο μαθήματος που ακολουθεί επιχειρείται η ικανοποίηση των παρακάτω στόχων που τίθενται στο ΔΕΠΠΣ-ΑΠΣ του μαθήματος της Φυσικής της Α' Γυμνασίου: "... να αντιληφθούν τη διαφορα μεταξύ της εκτίμησης και της μέτρησης του φυσικού μεγέθους θερμοκρασία - να διαπιστώσουν με πειραματισμό την ανάγκη ακριβούς μέτρησης της θερμοκρασίας - να κατανοήσουν την αρχή λειτουργίας και τον τρόπο βαθμονόμησης του θερμομέτρου". Κατά πόσο είναι δυνατόν να επιτευχθούν στην πράξη απομένει να δοκιμαστεί.</span></div>
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<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgLOvfI39Rddo681RFNMVATR1VC28OQknO0-UUJNfwX5urVIWSz9fky86lKsAmEGMgRyjmgTeiuLSePjZla5UxhWCS3NrRhoSR4qvj0AO4vomZFydKrePpRf_wp7jYS4bFNrVn3XAxjInY5/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B14.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="194" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgLOvfI39Rddo681RFNMVATR1VC28OQknO0-UUJNfwX5urVIWSz9fky86lKsAmEGMgRyjmgTeiuLSePjZla5UxhWCS3NrRhoSR4qvj0AO4vomZFydKrePpRf_wp7jYS4bFNrVn3XAxjInY5/s320/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B14.jpg" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Τα υλικά που θα χρειαστείτε</td></tr>
</tbody></table>
<span style="font-family: inherit;"><b style="mso-bidi-font-weight: normal;"><br /></b></span>
<span style="font-family: inherit;"><b style="mso-bidi-font-weight: normal;">Α. Πρόσκληση ενδιαφέροντος</b><span style="mso-bidi-font-weight: normal;"></span></span><br />
<span style="font-family: inherit;"><span style="mso-bidi-font-weight: normal;">Για να αναδείξουμε την δυσκολία αντικειμενικής εκτίμησης του "πόσο ζεστό" είναι ένα αντικείμενο μπορούμε να προσφύγουμε στο γνωστό πείραμα που αρκετοί μαθητές έχουν κάνει και στο Δημοτικό. Έχουμε </span>τρεις λεκάνες (ή τρία κομμένα στη μέση μπουκάλια νερού του 1,5 λίτρου) με νερό: ζεστό, χλιαρό, κρύο. Ένας μαθητής από κάθε ομάδα καλείται να εκτιμήσει "πόσο ζεστό" είναι το νερό της μεσαίας λεκάνης, η οποία περιέχει το χλιαρό νερό.
Αρχικά έχει το ένα του χέρι στη λεκάνη με το ζεστό νερό και το άλλο του χέρι στη λεκάνη με το κρύο νερό. Στη συνέχεια τοποθετεί και τα δύο του χέρια στη λεκάνη με το χλιαρό νερό. Πόσο ζεστό είναι το νερό; Οι μαθητές διαπιστώνουν βιωματικά ότι οι αισθήσεις μας δεν αρκούν για να απαντήσουμε αντικειμενικά στην ερώτηση αυτή. Το χέρι που ήταν στο κρύο νερό μας πληροφορεί ότι το νερό είναι ζεστό. Αντίθετα, το χέρι που ήταν στο ζεστό νερό μας πληροφορεί ότι είναι κρύο.</span><br />
<span style="font-family: inherit;">Εκμαιεύουμε το συμπέρασμα: η εκτίμηση με βάση τις αισθήσεις μας μπορεί είναι
υποκειμενική. Στη Φυσική χρειάζεται να <u>μετρήσουμε</u> το πόσο ζεστό είναι ένα αντικείμενο. </span></div>
<div style="text-align: justify;">
<span style="font-family: inherit;">
</span></div>
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<span style="font-family: inherit;"><b style="mso-bidi-font-weight: normal;">Β. Συζήτηση - Διατύπωση υποθέσεων</b></span><br />
<i><span style="font-family: inherit;">Πώς μπορούμε να μετρήσουμε "αντικειμενικά" το πόσο ζεστό είναι
ένα αντικείμενο;</span><span style="font-family: inherit;"> </span></i><br />
<br />
<span style="font-family: inherit;">Θυμίζουμε τα προβλήματα που υπήρξαν κατά την προσπάθεια μέτρησης του μήκους με διαφορετικές μονάδες μέτρησης (κασετίνες, τετράδια, παλάμες, κτλ) που οδήγησαν σε "υποκειμενική" εκτίμηση του μεγέθους ενός αντικειμένου (για παράδειγμα του θρανίου των μαθητών).</span></div>
<div style="text-align: justify;">
<span style="font-family: inherit;">
</span></div>
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<span style="font-family: inherit;">Επιχειρούμε να εκμαιεύσουμε ότι για να μετράμε "αντικειμενικά" πρέπει το
αντικείμενο, <span style="mso-bidi-font-weight: normal;">ανάλογα</span> με το
πόσο ζεστό είναι να προκαλεί μία <u>αντίστοιχη</u> μεταβολή την οποία θα συσχετήσουμε με ένα
μέτρο σύγκρισης. Επιχειρούμε να ακούσουμε ιδέες από τους μαθητές προκαλώντας
συζήτηση στην ολομέλεια. Λόγω της εμπειρίας τους αναμένεται οι μαθητές να προτείνουν τη χρήση ενός "θερμομέτρου".</span></div>
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<span style="font-family: inherit;">
</span></div>
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<span style="font-family: inherit;">Δείχνουμε ένα θερμόμετρο
καλώντας τους μαθητές να το δουν προς στιγμήν ως έναν στενό σωλήνα γεμισμένο με ένα υγρό. Το τοποθετούμε στη λεκάνη με
το ζεστό νερό και καλούμε κάποιον μαθητή να δηλώσει στην ολομέλεια τι παρατηρεί: το υγρό ανεβαίνει μέσα στο σωλήνα. Τοποθετούμε το θερμόμετρο στο χλιαρό νερό και καλούμε έναν άλλο μαθητή να δηλώσει στην ολομέλεια τι παρατηρεί: το υγρό κατεβαίνει μέσα στο σωλήνα.</span></div>
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</div>
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<br /></div>
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<i><b>Παραλλαγή</b>: Στο σημείο αυτό μπορούμε αντί να χρησιμοποιήσουμε ένα θερμόμετρο να χρησιμοποιήσουμε την ιδιοκατασκευή της παρακάτω φωτογραφίας, η οποία αποτελεί στην ουσία ένα χονδροειδές θερμόμετρο που προτείνεται στη σελίδα 89 του τετραδίου εργασιών του βιβλίου "Φυσικά Δημοτικού - ΕΡΕΥΝΩ ΚΑΙ ΑΝΑΚΑΛΥΠΤΩ" της Ε' τάξης, <u>με μια διαφοροποίηση</u>. Αντιγράφοντας από τον Παναγιώτη Κουμαρά: </i></div>
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"<span style="font-family: inherit;"><i>...<span style="font-size: 12pt; line-height: 115%;">Η
διαφοροποίηση που προτείνω στο πείραμα της σελίδας 89 είναι στο αντί να κλείνεται
το στόμιο του μπουκαλιού, γύρω από το καλαμάκι, με πλαστελίνη να χρησιμοποιηθεί
ένα μικρό γυάλινο μπουκάλι με βιδωτό καπάκι και να περάσει σφιχτά το καλαμάκι
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<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJ2T82AJErp4X0CU2C7fiTqSFYbsD6_bp3lN7-9gzfQJy1XHyzgVIZATmlLHIDkuyHJYU1I1fBlqNao3IzaBKaCgZsUMW0Es_9wSeMkfXL6EJFNLZ8muJXlwctSa2cM2PE53rYYKcug8VE/s1600/%CE%9A%CE%B1%CF%84%CE%B1%CE%B3%CF%81%CE%B1%CF%86%CE%AE.PNG" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJ2T82AJErp4X0CU2C7fiTqSFYbsD6_bp3lN7-9gzfQJy1XHyzgVIZATmlLHIDkuyHJYU1I1fBlqNao3IzaBKaCgZsUMW0Es_9wSeMkfXL6EJFNLZ8muJXlwctSa2cM2PE53rYYKcug8VE/s1600/%CE%9A%CE%B1%CF%84%CE%B1%CE%B3%CF%81%CE%B1%CF%86%CE%AE.PNG" width="102" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Ένα αυτοσχέδιο "θερμόμετρο".</td></tr>
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<![endif]--><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;"><br /></span>
<span style="font-family: inherit;">Καθοδηγούμε τους μαθητές να διατυπώσουν την ΙΔΕΑ: Μήπως
μπορούμε να συσχετήσουμε το ύψος του υγρού μέσα στο σωλήνα με το πόσο ζεστό είναι το νερό στο οποίο το βυθίζουμε;
Ποιες υποθέσεις πρέπει να κάνουμε;</span><br />
<br />
<span style="font-family: inherit;"><b>ΠΡΟΣΟΧΗ!</b> </span><span style="font-family: inherit;">Σύμφωνα με πολλούς διδάσκοντες, η</span><span style="font-family: inherit;"> εμπειρία από τη μέχρι σήμερα (Φεβρουάριος 2014) εφαρμογή των διερευνητικών σεναρίων τα οποία απαιτούν από τους μαθητές να διατυπώσουν υποθέσεις, υποδεικνύουν τη μεγάλη αδυναμία των μαθητών να διατυπώσουν υποθέσεις που να μπορούν να ελεγχθούν πειραματικά. Οι περισσότεροι μαθητές, για να μην πούμε και το ίδιο το "βιβλίο", διατυπώνουν, στην καλύτερη περίπτωση, αφηρημένες προτάσεις ή εικασίες που από τη στιγμή που δεν μπορούν ελεγχθούν δεν συνιστούν επιστημονικές υποθέσεις.</span><br />
<span style="font-family: inherit;"><br /></span>
<span style="font-family: inherit;">Οι μαθητές μπορεί (ή καθοδηγούνται) να διατυπώσουν διάφορες υποθέσεις. Ενδεικτικά:</span><br />
<span style="font-family: inherit;"><b>Υπόθεση 1</b>: όσο πιο ζεστό είναι το νερό της λεκάνης, τόσο πιο ψηλά θα ανεβαίνει το υγρό στο σωλήνα. Όσο πιο κρύο είναι το νερό τόσο πιο χαμηλά θα κατεβαίνει το υγρό στο σωλήνα.</span><br />
<span style="font-family: inherit;"><b>Υπόθεση 2</b> (στην περίπτωση που έχουμε χρησιμοποιήσει το μπουκάλι με το οινόπνευμα): αν στη θέση του οινοπνεύματος βάλουμε νερό και πάλι το νέο υγρό θα ανεβοκατεβαίνει ανάλογα με το αν το τοποθετούμε σε λεκάνη με ζεστό ή κρύο νερό.</span><br />
<span style="font-family: inherit;"><b>Υπόθεση 3</b> (στην περίπτωση που έχουμε χρησιμοποιήσει το μπουκάλι με το οινόπνευμα): το πόσο πολύ ανεβοκατεβαίνει το οινόπνευμα μέσα στο σωλήνα, εξαρτάται, εκτός από το πόσο ζεστό είναι το νερό της λεκάνης στην οποία το βυθίζουμε, και από την ποσότητα του οινοπνεύματος στο μπουκάλι, δηλαδή από το αν χρησιμοποιούμε μικρό ή μεγάλο μπουκάλι με οινόπνευμα.</span><br />
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<span style="font-family: inherit;"><b style="mso-bidi-font-weight: normal;">Γ.</b> <b>Ενεργώ - πειραματίζομαι</b></span><br />
<span style="font-family: inherit;"><i>Ποια ή ποιες από τις παραπάνω υποθέσεις (αν έχουν διατυπωθεί περισσότερες από μία) μπορείς να ελέγξεις πειραματικά; Να συζητήσετε στις ομάδες σας και να προτείνετε μία πειραματική διαδικασία που μπορείτε να πραγματοποιήσετε. Να καταγράψετε, σε κάθε περίπτωση, τι θα μεταβάλλετε και τι θα κρατάτε σταθερό.</i> </span><br />
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<span style="font-family: inherit;">Από τις παραπάνω τρεις υποθέσεις αυτή που σχετίζεται πιο άμεσα με την προσπάθεια να "στηθεί" μία καταρχήν διαδικασία μέτρησης είναι η υπόθεση 1. Έτσι, επιχειρούμε να κατευθύνουμε τους μαθητές προς τη διερεύνηση αυτής της υπόθεσης. Επειδή η εκτίμηση του πόσο ζεστό είναι ένα το νερό μέσα σε μία λεκάνη δείχθηκε ότι είναι υποκειμενική καθοδηγούμε τους μαθητές μας να "πάνε στα όρια" για να ελέγξουν την υπόθεσή τους. </span><br />
<span style="font-family: inherit;">Ένα ποτήρι νερό ψυγείου με παγάκια μπορεί να θεωρηθεί πραγματικά κρύο νερό. Τονίζουμε ότι αν το νερό "κρυώσει περισσότερο" (όταν το τοποθετούμε στην κατάψυξη, για παράδειγμα) παγώνει και παύει να είναι υγρό. Άρα αυτή είναι μία ακραία κατάσταση που μπορεί λίγο-πολύ αντικειμενικά να θεωρήσουμε ότι το νερό είναι κρύο. Αντίστοιχα, το νερό που βράζει, όταν τοποθετηθεί πάνω σε ηλεκτρικό "μάτι" ή πάνω από αναμμένο γκαζάκι, επίσης μπορεί να θεωρηθεί λίγο-πολύ αντικειμενικά ως ζεστό: κατά τη διάρκεια του βρασμού το νερό μετατρέπεται σε αέριο και παύει να είναι υγρό.</span><br />
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<span style="font-family: inherit;"><b>ΠΡΟΣΟΧΗ!</b> Επειδή το νερό που βράζει είναι επικίνδυνο σε μία τάξη με 5-6 ομάδες και ΕΝΑΝ μόνο εκπαιδευτικό, προτείνεται το πείραμα να γίνει με επίδειξη.</span><br />
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<span style="font-family: inherit;">Ακολουθώντας τις οδηγίες του 4ου φύλλου εργασίας του "βιβλίου" καλύπτουμε ένα θερμόμετρο με χαρτί ώστε να μην είναι εύκολα ορατή η κλίμακά του. Η διαδικασία αυτή δυσκολεύει παράλληλα την καταγραφή του ύψους του υγρού μέσα στο θερμόμετρο (υδράργυρου αν, όπως τα περισσότερα εργαστήρια, διαθέτετε τα παλιά, απαγορευμένα πλέον, υδραργυρικά θερμόμετρα ή του οργανικού υγρού που γεμίζει τα υποτιθέμενα θερμόμετρα "οινοπνεύματος"). Μπορεί να σας φανεί χρήσιμος ένας φακός με τον οποίο θα φωτίζετε τη στήλη του υγρού ώστε να είναι πιο εύκολα ορατή.</span><br />
<span style="font-family: inherit;">Η διάταξη του πειράματος θα είναι σαν αυτή της παρακάτω φωτογραφίας (με την ενδεχόμενη χρήση ηλεκτρικού ματιού αντί για γκαζάκι). <span style="font-family: inherit;"><b>ΠΡΟΣΟΧΗ!</b></span> <span style="font-family: inherit;">Το θερμόμετρο δεν πρέπει να ακουμπά<span style="font-family: inherit;">ει στον πυθμένα του δοχείου. Χρησιμοποιήστε έναν στατήρα για να το κρατήσετε στην κατάλληλη θέση.</span></span></span><br />
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<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgk5e7w0vfkgtPFpS_6OcdtcHcvbCTSUOelDzX9a62lzVP_eLBDGzLSNUtbKdk7nPxNelg86vWPv22xbWm9VwwZDAL3COI8C7zc_8Eor4MUcgIcfHZjZfLA4uLBIMJWLvSn2p-sJKIuMvLi/s1600/IMAG0291.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgk5e7w0vfkgtPFpS_6OcdtcHcvbCTSUOelDzX9a62lzVP_eLBDGzLSNUtbKdk7nPxNelg86vWPv22xbWm9VwwZDAL3COI8C7zc_8Eor4MUcgIcfHZjZfLA4uLBIMJWLvSn2p-sJKIuMvLi/s1600/IMAG0291.jpg" width="180" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Το θερμόμετρο, καλυμμένο με χαρτί, καταγράφει τη θερμοκρασία του νερού σε βρασμό</td></tr>
</tbody></table>
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<span style="font-family: inherit;">Τοποθετούμε το θερμόμετρο σε ποτήρι ζέσεως στο οποίο έχουμε βάλει νερό από το ψυγείο και πολλά παγάκια (τουλάχιστον 10 κανονικού μεγέθους) ώστε η θερμοκρασία του νερού με τον πάγο να φτάσει όσο το δυνατόν πιο σύντομα σε ισορροπία. Κάνοντας το πείραμα με τα υλικά και τις ποσότητες που φαίνονται στην παραπάνω φωτογραφία απαιτήθηκε χρονικό διάστημα 7 περίπου λεπτά. Μόλις η στήλη του υδραργύρου ή του "οινοπνεύματος" ισορροπήσει χαράσουμε μία γραμμή στο χαρτί που τυλίγει το θερμόμετρο.</span><br />
<span style="font-family: inherit;">Ξεκινάμε να θερμαίνουμε το ποτήρι και καλούμε κάθε τόσο έναν μαθητή να διαπιστώνει ότι η στήλη ανέρχεται μέχρι που κάποια στιγμή παραμένει στο ίδιο ύψος όταν πλέον το νερό βράζει. Χαράσουμε μία ακόμη γραμμή στο χαρτί, σβήνουμε την παροχή θερμότητας και απομακρύνουμε το θερμόμετρο από το νερό.</span><br />
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<span style="font-family: inherit;">Για να μιλήσουμε για μέτρηση πρέπει να αντιστοιχήσουμε στις δύο χαραγματικές δύο αριθμούς. Προτείνουμε στους μαθητές να αντιστοιχήσουμε το 0 στην κάτω χαραγματιά και το 100 στην πάνω χαραγματιά, αν και θα μπορούσαμε να αντιστοιχήσουμε οποιοδήποτε ζεύγος αριθμών. Θυμίζουμε ότι με την ίδια αυθαιρεσία συμφωνήσαμε να αποκαλούμε 1 <span lang="EN-US" style="mso-ansi-language: EN-US;">m</span> το μήκος του πρότυπου μέτρου. Συμφωνούμε να λέμε ότι ο αριθμός που αντιστοιχήσαμε μετρά το φυσικό μέγεθος <b>θερμοκρασία</b> που περιγράφει το πόσο ζεστό ή πόσο κρύο είναι ένα αντικείμενο.</span><br />
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<i><span style="font-family: inherit;">Πώς
μπορούμε να εκτιμήσουμε <b>αριθμητικά </b>τη θερμοκρασία ζεστού, αλλά όχι βραστού νερού με το καλυμμένο με χαρτί θερμόμετρο που διαθέτουμε; </span></i><br />
<i><span style="font-family: inherit;">Προτείνετε μία πειραματική διαδικασία για να μετρήσουμε τη θερμοκρασία νερού σε ένα ποτήρι.</span></i><br />
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<span style="font-family: inherit;">Μέσα από συζήτηση στην ολομέλεια προκύπτει η ανάγκη να αντιστοιχήσουμε βαθμούς μεταξύ του 0 και του 100 σε διαφορετικά ύψη του υγρού μέσα στο θερμόμετρο. Αυτό μπορεί να γίνει φέρνοντας
μερικές ακόμη χαραγματιές.</span><br />
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<span style="font-family: inherit;"><b>ΠΡΟΣΟΧΗ!</b> Η απόσταση μεταξύ των δύο ακραίων χαρακιών
μετά βίας ξεπερνάει τα 12 cm ακόμη και σε μεγάλου μήκους θερμόμετρο.
Συνεπώς, πέρα από αντιπαιδαγωγικό και ανούσιο είναι και ανέφικτο να καλέσουμε τους
μαθητές να χαράξουν άλλες 98 χαραγματιές στο χαρτί που τυλίγει το
θερμόμετρο.</span><br />
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Μία προφανής λύση είναι να χαραχθεί μία ακόμη γραμμή μεταξύ των δύο γραμμών. Ποιον αριθμό θα αντιστοιχήσουμε σε αυτή τη γραμμή; <b>Θεωρώντας</b> ότι το ανεβοκατέβασμα του υγρού είναι γραμμικό, κάτι που ούτε προφανές ούτε δεδομένο για όλα τα υγρά είναι (για το νερό ΔΕΝ είναι!), θα αντιστοιχήσουμε το 50. Μπορούμε να κάνουμε <u>μερικές</u> ακόμη γραμμές (στο μισό του μισού κάθε νέου διαστήματος, κάθε φορά).<br />
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<i>Χρησιμοποιώντας το <b>βαθμονομημένο θερμόμετρο</b> που κατασκευάσαμε να μετρήσετε τη θερμοκρασία του νερού στο ποτήρι.</i><br />
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<span style="font-family: inherit;"><b style="mso-bidi-font-weight: normal;">Δ.</b> <b>Συμπεράσματα</b></span><br />
<i><span style="font-family: inherit;">Είναι ακριβής η μέτρηση της θερμοκρασίας του νερού με το βαθμονομημένο θερμόμετρο που κατασκευάσατε; Τι προβλήματα υπάρχουν; Πώς θα μπορούσατε να τα λύσετε;</span></i><br />
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<span style="font-family: inherit;">Ενδεχομένως στο σημείο αυτό να μπορεί να μιλήσει κανείς για τα προβλήματα
βαθμονόμησης και ακρίβειας της μέτρησης συγκρίνοντας τις μετρήσεις των μαθητών με το βαθμονομημένο
θερμόμετρό τους με αυτές από ένα <b style="mso-bidi-font-weight: normal;">ψηφιακό</b><span style="mso-bidi-font-weight: normal;"> θερμόμετρο, με το οποίο οι μαηθτές είναι μάλλον εξοικειωμένοι (τα περισσότερα θερμόμετρα είναι πλέον ψηφιακά στο σπίτι)</span>. Το να εστιάσουμε ξανά ΜΟΝΟ σε προβλήματα μέτρησης λόγω παράλλαξης (της γωνίας θέασης του μαθητή ως προς το θερμόμετρο) δεν προτείνεται από τη στιγμή που η βασική δραστηριότητα σε αυτή την ενότητα ήταν η διαδικασία βαθμονόμησης.</span><br />
<span style="font-family: inherit;">Αναμένεται ότι οι μαθητέςθα προτείνουν τη χάραξη περισσότερων γραμμών (πυκνότερη βαθμονόμηση) γεγονός που μπορούμε να αξιοποιήσουμε διδακτικά φέρνοντας στο προσκήνιο τα όρια λειτουργίας του οργάνου που κατασκευάστηκε: <i>πόσες γραμμές μπορούμε στην πράξη να χαράξουμε; Πόση είναι η καλύτερη ακρίβεια που μπορούμε να πετύχουμε με αυτό το όργανο;</i></span><br />
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 11pt;">Ε.</span></b> <b>Εφαρμογή - Γενίκευση</b></span><br />
Για να εμβαθύνουμε στη Φυσική που βρίσκεται πίσω από τις διαδικασίες βαθμονόμησης και θερμομέτρησης που διαπραγματεύτηκε η συγκεκριμένη ενότητα, προτείνεται να τεθούν και να συζητηθούν ερωτήσεις όπως οι παρακάτω:<br />
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<ul>
<li><i>Σε ποιο φαινόμενο στηρίζεται η λειτουργία του θερμομέτρου; (στη θερμική διαστολή των υγρών)</i></li>
<li><i>Γιατί ένα θερμόμετρο λειτουργεί μεταξύ κάποιας κατώτερης και κάποιας ανώτερης θερμοκρασίας; (γιατί υγρό που χρησιμοποιείται παγώνει, γίνεται στερεό, σε χαμηλότερες θερμοκρασίες και βράζει, γίνεται αέριο, σε υψηλότερες)</i></li>
<li><i>Στο "βιβλίο" σου προτείνεται να χρησιμοποιήσεις ένα θερμόμετρο οινοπνεύματος, που λειτουργεί μεταξύ των θερμοκρασιών -10 C και 120 C. Να αναζητήσεις πληροφορίες στο διαδίκτυο για να ελέγξεις αν μπορεί πράγματι ένα τέτοιο θερμόμετρο να χρησιμοποιεί οινόπνευμα. (το οινόπνευμα, η αιθανόλη, βράζει στους 78 C, για να διατηρηθεί σε υγρή κατάσταση στους 120 C θα έπρεπε να είναι σε υψηλή πίεση. Τα θερμόμετρα οινοπνεύματος χρησιμοποιούν κηροζίνη, τολουένιο ή οξικό ισοπεντυλεστέρα).</i></li>
</ul>
<b>Ως εισαγωγή για την επόμενη ενότητα</b> της θερμικής ισορροπίας μπορεί επίσης να συζητηθεί το πόσο το μέγεθος του θερμομέτρου επηρρεάζει την ακρίβεια της μέτρησης. Για παράδειγμα, αν χρησιμοποιηθεί ως θερμόμετρο το αυτοσχέδιο που φαίνεται στην πρώτη φωτογραφία παραπάνω, θα ήταν το ίδιο ακριβές αν τοποθετούνταν σε μία λεκάνη με ζεστό νερό όγκου 5 λίτρων με το αν τοποθετούνταν σε ένα ποτήρι ζέσεως με το ίδιο ζεστό νερό όγκου 300 ml;</div>
<div style="text-align: justify;">
Στο σημείο αυτό αξίζει να επανέλθουμε αφού συζητηθεί στην επόμενη ενότητα το φαινόμενο της θερμικής ισορροπίας αφού σχετίζεται με τους περιορισμούς στην ακρίβεια της θερμομέτρησης που θέτει η ίδια η Φυσική.<br />
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Φύλλο εργασίας 4 (<a href="https://www.dropbox.com/s/bkt3iy9jx0j3js5/%CE%A6%CE%954.doc?dl=0" target="_blank">σε μορφή .doc</a>)<br />
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Α.
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Έχουμε<span style="mso-spacerun: yes;"> </span>τρία ποτήρια
γεμισμένα με νερό: ζεστό, χλιαρό, κρύο. Ένας μαθητής θέλει να εκτιμήσει
"πόσο ζεστό" είναι το νερό της μεσαίας λεκάνης, η οποία περιέχει το
χλιαρό νερό. Αρχικά έχει το ένα του χέρι στη λεκάνη με το ζεστό νερό και το
άλλο του χέρι στη λεκάνη με το κρύο νερό. Στη συνέχεια τοποθετεί και τα δύο του
χέρια στη λεκάνη με το χλιαρό νερό. Πόσο ζεστό νομίζει ότι είναι το νερό σε
αυτό το ποτήρι;</div>
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Β. Για να διευκολυνθείτε συμπληρώστε τα παρακάτω,
δουλεύοντας στις ομάδες σας.</div>
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Β1. Τι νομίζετε
ότι μπορείτε να κάνετε για να διαπιστώσετε «αντικειμενικά» πόσο ζεστό είναι το
νερό στο μεσαίο ποτήρι του παραπάνω πειράματος; </div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Β2. Να κάνετε
μία υπόθεση, <b>τέτοια ώστε να</b><b style="mso-bidi-font-weight: normal;">
μπορέσετε να την ελέγξετε</b>, σχετικά με τη συμπεριφορά ενός «θερμομέτρου»
όταν τοποθετείται σε ζεστό ή κρύο νερό.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
..……………………………………………………………………………………………………...</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ1. Περιγράψτε
ένα πείραμα που θα κάνετε για να ελέγξετε την υπόθεσή σας (Υποθέστε ότι έχετε
πρόσβαση μόνο στα υλικά που είναι διαθέσιμα αυτή τη στιγμή στην τάξη σας: Ζεστό
(βραστό) και κρύο νερό, παγάκια, ένα θερμόμετρο του οποίου η κλίμακα είναι
σκεπασμένη με χαρτί, <span style="mso-spacerun: yes;"> </span>ποτήρι
θερμοαντοχής). Τι θα κρατήσετε σταθερό; Τι θα μεταβάλλετε;</div>
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…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ2. Να κάνετε το
πείραμα που περιγράψατε παραπάνω. Τι προβλήματα συναντήσατε; Σε ποιο συμπέρασμα
καταλήγετε;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ3. Ας
θεωρήσουμε ότι το βραστό νερό έχει θερμοκρασία «100 βαθμούς» και ότι το νερό με
παγάκια έχει θερμοκρασία «0 βαθμούς». Αναμίξτε βραστό και παγωμένο νερό. Θέλετε
να εκτιμήσετε με όσο το δυνατόν μεγαλύτερη ακρίβεια τη θερμοκρασία του νερού
που προκύπτει. Περιγράψτε ένα πείραμα που θα κάνετε.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ4. Εκτελέστε το
πείραμα που περιγράψατε παραπάνω. Τι προβλήματα συναντήσατε; Σε ποιο συμπέρασμα
καταλήγετε;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Δ1. Παρουσιάστε
σύντομα στις υπόλοιπες ομάδες την πορεία που ακολουθήσατε (τι μπορούμε να
διερευνήσουμε, υποθέσεις που κάνατε, μετρήσεις που έγιναν, συμπεράσματα στα
οποία καταλήξατε).</div>
</div>
</div>
Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-79822447677142202662013-11-24T01:30:00.000-08:002013-11-24T12:42:19.363-08:00Προτεινόμενο διαγώνισμα στη Φυσική της Α' Γυμνασίου - Μετρήσεις χρόνου<div dir="ltr" style="text-align: left;" trbidi="on">
<span style="font-size: large;">Διαγώνισμα 2 (<a href="https://www.dropbox.com/s/35jluom60n2tj8h/%CE%94%CE%B9%CE%B1%CE%B3%CF%8E%CE%BD%CE%B9%CF%83%CE%BC%CE%B1%202.doc" target="_blank">σε μορφή .doc</a>)</span><br />
<br />
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<b style="mso-bidi-font-weight: normal;">Θέμα Α</b></div>
<div class="MsoNormal" style="text-align: justify;">
Ανασηκώνεις το θρανίο σου
τοποθετώντας δύο ίδια βιβλία κάτω από τα δύο πλαϊνά «πόδια» του. Το θρανίο έχει
πλέον μία σταθερή, μικρή κλίση: έχεις δημιουργήσει ένα «<b style="mso-bidi-font-weight: normal;">κεκλιμένο επίπεδο»</b>. Θέλεις να μετρήσεις το χρόνο που κάνει για να
κυλήσει μια μικρή σφαίρα (ένα μπαλάκι του τένις, για παράδειγμα) από τη μία
άκρη του θρανίου στην άλλη. Α1. Τι <u>προβλήματα</u> θα αντιμετώπιζες αν αποφάσιζες
να χρησιμοποιήσεις ως «χρονόμετρο»: </div>
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1. το σφυγμό σου</div>
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2. μία κλεψύδρα άμμου</div>
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3. το αναλογικό ρολόι σου, το
οποίο δεν διαθέτει δευτερολεπτοδείκτη</div>
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Α2. Ποιο από τα παραπάνω όργανα
θα σου επιτρέψει να μετρήσεις το χρόνο κύλισης με τη μεγαλύτερη ακρίβεια; Πώς
θα αντιμετώπιζες για το συγκεκριμένο όργανο το πρόβλημα που ανέφερες στο
ερώτημα Α1;</div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;">Θέμα Β</b></div>
<span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Μία
ομάδα μαθητών έκανε το εξής πείραμα: έδεσαν ένα κομμάτι σκοινί με μήκος 25
εκατοστόμετρα από ένα καρφί στον τοίχο. Στην άλλη άκρη του σκοινιού κρέμασαν αρχικά
ένα μικρό και στη συνέχεια ένα μεγάλο σιδερένιο βαρίδι. Οι μαθητές μέτρησαν το
χρόνο (την περίοδο) ταλάντωσης του κάθε βαριδίου. Οι τιμές που πήραν φαίνονται
στον Πίνακα 1 (1η και 2η μέτρηση). Στη συνέχεια άλλαξαν το σκοινί με ένα
μεγαλύτερο με μήκος 100 εκατοστόμετρα και επανέλαβαν τις μετρήσεις τους
(Πίνακας 2, 3η και 4η μέτρηση).</span><br />
<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
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<br />
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Β1. Οι μαθητές θέλουν να ελέγξουν
αν ο χρόνος ταλάντωσης εξαρτάται από το μήκος του σκοινιού. Ποιες από τις
τέσσερις μετρήσεις μπορούν να επιλέξουν για να συγκρίνουν;</div>
<div class="MsoNormal" style="text-align: justify;">
Β2. Οι μαθητές θέλουν να ελέγξουν
αν ο χρόνος ταλάντωσης εξαρτάται από το βαρίδι που κρεμούν στην άκρη του
σκοινιού. Ποιες από τις τέσσερις μετρήσεις μπορούν να επιλέξουν για να
συγκρίνουν;</div>
<div class="MsoNormal" style="text-align: justify;">
Β3. Εξαρτάται η περίοδος
ταλάντωσης από το μήκος του σκοινιού; Να δικαιολογήσεις την απάντησή σου.</div>
<div class="MsoNormal" style="text-align: justify;">
Β4. Εξαρτάται η περίοδος
ταλάντωσης από το βαρίδι που κρεμιέται στην άκρη του σκοινιού; Να δικαιολογήσεις
την απάντησή σου.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Θέμα Γ</b></div>
<div class="MsoNormal" style="text-align: justify;">
Γ1. Διαθέτεις ένα αναλογικό ρολόι
που δεν διαθέτει δευτερολεπτοδείκτη. Θέλεις να υπολογίσεις πόσα δευτερόλεπτα απέχουν
χρονικά μεταξύ τους δύο διαδοχικοί σφυγμοί σου. Να περιγράψεις μια διαδικασία
που θα ακολουθήσεις για να λύσεις αυτό το πρόβλημα.</div>
<div class="MsoNormal" style="text-align: justify;">
Γ2. Ας υποθέσουμε ότι έχεις
μετρήσει τους σφυγμούς για ένα λεπτό και τους βρήκες 75. Μετά από πέντε λεπτά
ξαναμετράς τους σφυγμούς σου για ένα λεπτό και τους βρίσκεις 80. Τέλος, μετά
από πέντε λεπτά μετράς και πάλι τους σφυγμούς σου για ένα λεπτό και τους
βρίσκεις 70. </div>
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Πόσοι είναι οι σφυγμοί σου ανά
λεπτό κατά μέσο όρο;</div>
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Πόσο δευτερόλεπτα απέχουν χρονικά
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<b style="mso-bidi-font-weight: normal;">Ενδεικτικές απαντήσεις</b></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Θέμα Α</b></div>
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Α1. Η κίνηση της μπάλας είναι
αρκετά σύντομη, ανάλογα με την κλίση του θρανίου. Όσο μεγαλύτερη η κλίση τόσο
πιο σύντομη, και άρα πιο δύσκολο να μετρηθεί, θα είναι η κίνηση.</div>
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Η μέτρηση του χρόνου κίνησης με
το σφυγμό εξαρτάται από το πόσο γρήγορος είναι ο ρυθμός που χτυπάει η καρδιά
μου κατά τη διάρκεια της μέτρησης. Κάποια άλλη στιγμή, που μπορεί να χτυπάει
πιο γρήγορα, θα πάρω διαφορετική μέτρηση.</div>
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Η μέτρηση του χρόνου με μία κλεψύδρα
άμμου δεν μπορεί να οδηγήσει σε καταγραφή ενός αριθμού: μέχρι να ξεκινήσει να
τρέχει η άμμος θα πρέπει να σταματήσω την κλεψύδρα. Τι θα πρέπει να ανακοινώσω
τότε ως μέτρηση του χρόνου;</div>
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Η μέτρηση του χρόνου με ένα
αναλογικό ρολόι το οποίο δεν διαθέτει δευτερολεπτοδείκτη, δεν θα μου επιτρέψει
να μετρήσω το χρόνο κίνησης της μπάλας, αφού με το ρολόι αυτό μπορώ να μετράω
χρονικά διαστήματα διάρκειας τουλάχιστον ανά ένα λεπτό, στην καλύτερη
περίπτωση. Η κίνηση της μπάλας όμως διαρκεί μερικά δευτερόλεπτά, ανάλογα με την
κλίση του θρανίου.</div>
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Α2. Από τα παραπάνω όργανα
μέτρησης του χρόνου τη μεγαλύτερη ακρίβεια την προσφέρει ο σφυγμός. Για να
αποφύγω το πρόβλημα που ανέφερα παραπάνω θα προσπαθήσω να πάρω πολλές μετρήσεις
επαναλαμβάνοντας την κίνηση της μπάλας πάνω στο κεκλιμένο επίπεδο και στη
συνέχεια θα υπολογίσω το μέσο όρο των μετρήσεων αυτών. Βέβαια, ένας άλλος
συμμαθητής μου μπορεί να καταλήξει σε διαφορετικά αποτελέσματα επειδή ο ρυθμός
που χτυπάει η καρδιά του είναι διαφορετικός από τον δικό μου.</div>
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<b style="mso-bidi-font-weight: normal;">Θέμα Β</b></div>
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Β1. Για να ελέγξουν αν ο χρόνος
ταλάντωσης εξαρτάται από το μήκος του σκοινιού πρέπει να κρατηθεί σταθερό το
είδος του βαριδιού. Άρα οι μαθητές μπορούν να επιλέξουν την 1η και την 3η
μέτρηση ή τη 2η και την 4η.</div>
<div class="MsoNormal" style="text-align: justify;">
Β2. Για να ελέγξουν αν ο χρόνος
ταλάντωσης εξαρτάται από το βαρίδι πρέπει να κρατηθεί σταθερό το μήκος του
σκοινιού. Άρα οι μαθητές μπορούν να επιλέξουν την 1η και τη 2η μέτρηση ή την 3η
και την 4η μέτρηση.</div>
<div class="MsoNormal" style="text-align: justify;">
Β3. Από την 1η και την 3η μέτρηση
παρατηρώ ότι όταν το μήκος του σκοινιού αλλάζει από 25 εκατοστόμετρα σε 100
εκατοστόμετρα ο χρόνος ταλάντωσης αλλάζει από 1 σε 2 δευτερόλεπτα. Το ίδιο
συμβαίνει και στη 2η και 4η μέτρηση. Άρα ο χρόνος ταλάντωσης εξαρτάται από το
μήκος του σκοινιού.</div>
<div class="MsoNormal" style="text-align: justify;">
Β4. Από την 1η και 2η μέτρηση
παρατηρώ ότι όταν το μήκος του σκοινιού παραμένει 25 εκατοστόμετρα αλλά αλλάζει
το βαρίδι, ο χρόνος ταλάντωσης παραμένει 1 δευτερόλεπτο. Αντίστοιχα, όταν το
μήκος του σκοινιού παραμένει 100 εκατοστόμετρα και αλλάζει το βαρίδι, ο χρόνος
ταλάντωσης παραμένει 2 δευτερόλεπτα. Άρα ο χρόνος ταλάντωσης δεν εξαρτάται από
το βαρίδι που κρέμεται στην άκρη του σκοινιού.</div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Θέμα Γ</b></div>
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Γ1. Θα μετρήσω τους σφυγμούς μου
για ένα λεπτό ακριβώς, αφού αυτή είναι η ελάχιστη χρονική διάρκεια που μπορώ να
μετρήσω με ακρίβεια με το συγκεκριμένο αναλογικό ρολόι. Επειδή οι σφυγμοί μου
δεν παραμένουν σταθεροί, θα επαναλάβω τη μέτρηση αυτή τουλάχιστον άλλες δύο
φορές, αφήνοντας να περάσει κάθε φορά ένα μικρό χρονικό διάστημα, π.χ. πέντε
λεπτών. Θα υπολογίσω το μέσο όρο των σφυγμών μου ανά λεπτό. Θα διαιρέσω το 60,
αφού ένα λεπτό έχει 60 δευτερόλεπτα, με το μέσο όρο των σφυγμών μου και ο
αριθμός που θα προκύψει θα είναι ο χρόνος που κυλάει μεταξύ δύο διαδοχικών
σφυγμών μου.</div>
<div class="MsoNormal" style="text-align: justify;">
Γ2. Οι σφυγμοί μου ανά λεπτό,
κατά μέσο όρο, είναι:</div>
<div class="MsoNormal" style="text-align: justify;">
(75+80+70)/3=75</div>
<div class="MsoNormal" style="text-align: justify;">
Δύο σφυγμοί μου απέχουν χρονικά
μεταξύ τους:</div>
<div class="MsoNormal" style="text-align: justify;">
60:75=0,8 δευτερόλεπτα</div>
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-10408360460012783022013-11-20T09:11:00.002-08:002014-06-12T07:52:31.825-07:00Προτεινόμενο διαγώνισμα στη Φυσική της Α' Γυμνασίου - Μετρήσεις μήκους<div dir="ltr" style="text-align: left;" trbidi="on">
<div style="text-align: justify;">
Το προτεινόμενο διαγώνισμα που ακολουθεί αναφέρεται στο πρώτο φύλλο εργασίας και σχετίζεται με τις προτεινόμενες δραστηρότητες και το αντίστοιχο φύλλο εργασίας που παρουσιάστηκε <a href="http://fysikapeiramatika.blogspot.gr/2013/11/1.html" target="_blank">ΕΔΩ</a>.</div>
<div style="text-align: justify;">
Σε ό,τι αφορά το Θέμα Β μπορείτε να επεξεργαστείτε τις εικόνες που δίνονται στο <a href="https://www.dropbox.com/s/yi7lucyl51zgdqs/Shoe%20Prints.doc" target="_blank">φύλλο</a> με τα αποτυπώματα παπουτσιών για να δώσετε διαφορετικές εικόνες σε διάφορες ομάδες μαθητών. Κάθε μαθητής πρέπει να έχει έναν χάρακα για να κάνει τις μετρήσεις του. </div>
<div style="text-align: justify;">
Ακολουθούν, μετά το τέλος του διαγωνίσματος, ενδεικτικές απαντήσεις.</div>
<br />
<span style="font-size: large;">Διαγώνισμα 1 (<a href="https://www.dropbox.com/s/fvazthd8nqgicow/%CE%94%CE%B9%CE%B1%CE%B3%CF%8E%CE%BD%CE%B9%CF%83%CE%BC%CE%B1%201.doc" target="_blank">σε μορφή .doc</a>)</span><br />
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<b style="mso-bidi-font-weight: normal;">Θέμα Α</b></div>
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Τέσσερις μαθητές της Α’ Γυμνασίου
μέτρησαν, ο καθένας μόνος του, το μήκος του ίδιου θρανίου χρησιμοποιώντας την
ίδια μετροταινία. Οι μετρήσεις τους δίνονται στον Πίνακα 1.</div>
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<tr><td class="tr-caption" style="text-align: center;">Πίνακας 1.</td></tr>
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Α1. Μία από τις παραπάνω
μετρήσεις φαίνεται να είναι αρκετά διαφορετική από τις υπόλοιπες. Αν υποθέσουμε
ότι η μέτρηση αυτή είναι λανθασμένη, να διατυπώσεις τρεις (3) πιθανούς λόγους
εξαιτίας των οποίων ο μαθητής που την έκανε οδηγήθηκε σε αυτό το αποτέλεσμα. <i style="mso-bidi-font-style: normal;">(</i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="mso-ansi-language: EN-US;">3</span> μονάδες)</i></div>
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Α2. Χωρίς να λάβεις υπόψη τη
λανθασμένη μέτρηση, να υπολογίσεις, κατά μέσο όρο, το μήκος των θρανίου.<i style="mso-bidi-font-style: normal;">(3 μονάδες)</i></div>
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<b style="mso-bidi-font-weight: normal;">Θέμα Β</b></div>
<span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Στην
Εικόνα 1 μπορείς να δεις τα αποτυπώματα των παπουτσιών που άφησε ένας κλέφτης
χθες το βράδυ στο σκονισμένο πάτωμα μίας αποθήκης. Στην Εικόνα 2 μπορείς να
δεις τα αποτυπώματα των παπουτσιών σε σκονισμένο πάτωμα ενός υπόπτου που
συνελήφθη από την αστυνομία.</span><br />
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Β1. Θέλεις να ελέγξεις αν τα
αποτυπώματα του υπόπτου ταιριάζουν με αυτά του κλέφτη. Τι μετρήσεις μπορείς να
κάνεις; <i style="mso-bidi-font-style: normal;">(2 μονάδες)</i></div>
<div class="MsoNormal" style="text-align: justify;">
Β2. Να γράψεις τα αποτελέσματα
των μετρήσεών σου. <i style="mso-bidi-font-style: normal;">(</i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="mso-ansi-language: EN-US;">4</span> μονάδες)</i></div>
<div class="MsoNormal" style="text-align: justify;">
Β3. Ο ύποπτος πρέπει να συλληφθεί
ή όχι; Να δικαιολογήσεις την απάντησή σου. <i style="mso-bidi-font-style: normal;">(</i><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="mso-ansi-language: EN-US;">2</span> μονάδες)</i></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Θέμα Γ</b></div>
<div class="MsoNormal" style="text-align: justify;">
Δύο φίλοι συζητούν για τα βιβλία
που διάβασαν το καλοκαίρι. «Εγώ», λέει ο πρώτος, «διάβασα ένα βιβλίο που ήταν
τόσο χοντρό» και δείχνει με το χέρι του πόσο παχύ ήταν το βιβλίο, «σε μία
εβδομάδα». «Σιγά το πράγμα», απαντάει ο δεύτερος. «Εγώ διάβασα ένα βιβλίο το
ίδιο χοντρό με το δικό σου σε 2 μέρες!». «Αποκλείεται! Λες ψέματα!» απαντάει ο
πρώτος και οι δύο μαθητές αρχίζουν να κατηγορούν ο ένας τον άλλον ως ψεύτη.
Τότε παρεμβαίνει στη συζήτηση ένας τρίτος συμμαθητής τους: «Μπορεί και οι δύο
να λέτε αλήθεια. Τα βιβλία αν και είχαν το ίδιο πάχος μπορεί να είχαν
διαφορετικό αριθμό σελίδων!». «Τα φύλλα των βιβλίων δεν έχουν το ίδιο πάχος;»
ρωτούν ταυτόχρονα οι δύο φίλοι. «Να το μετρήσουμε!» λέει ο τρίτος. «Πώς όμως;»</div>
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Γ1. Πώς θα μετρήσεις το πάχος
ενός φύλλου ενός βιβλίου διαθέτοντας μόνο έναν απλό χάρακα; Να περιγράψεις τα
διαδοχικά βήματα που θα ακολουθήσεις. <i style="mso-bidi-font-style: normal;">(3
μονάδες)</i></div>
<div class="MsoNormal" style="text-align: justify;">
Γ2. Ας υποθέσουμε ότι το βιβλίο
του οποίου το πάχος μιας εσωτερικής σελίδας θέλετε να μετρήσετε είναι μια
εγκυκλοπαίδεια με χοντρά εξώφυλλα (σκληρόδετο). Το βιβλίο έχει συνολικά 600
εσωτερικές σελίδες. Το πάχος ολόκληρου του βιβλίου μετρήθηκε ίσο με 3,5
εκατοστόμετρα ενώ το πάχος των δύο χοντρών εξώφυλλών μαζί είναι 0,5 εκατοστόμετρα. Πόσο
είναι το πάχος κάθε φύλλου; Θυμίσου ότι κάθε φύλλο έχει δύο σελίδες! <i style="mso-bidi-font-style: normal;">(3
μονάδες)</i></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<br /></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<b style="mso-bidi-font-weight: normal;">Ενδεικτικές απαντήσεις</b></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Θέμα Α</b></div>
<div class="MsoNormal" style="text-align: justify;">
Α1. Η απάντηση του μαθητή Γ είναι
πολύ μεγαλύτερη, περίπου 10 εκατοστά, από τις μετρήσεις των Α, Β και Δ. Αν
υποθέσουμε ότι η μέτρηση αυτή είναι λανθασμένη αυτό θα μπορούσε να οφείλεται
στους εξής λόγους:</div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: Symbol; mso-ansi-language: EL; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ansi-language: EL;">Ο μαθητής Γ
μέτρησε το θρανίο διαγώνια.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: Symbol; mso-ansi-language: EL; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ansi-language: EL;">Ο μαθητής Γ
ξεκίνησε τη μέτρηση τοποθετώντας τη μετροταινία όχι στο 0 αλλά στο 10.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: Symbol; mso-ansi-language: EL; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ansi-language: EL;">Η μετροταινία
δεν ήταν τεντωμένη αλλά τοποθετήθηκε πάνω/ανάμεσα από τετράδια, κασετίνες κ.α.
που βρίσκονταν πάνω στο θρανίο.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: Symbol; mso-ansi-language: EL; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ansi-language: EL;">Ο μαθητής δεν
έβαλε την ταινία πάνω στο θρανίο αλλά την κράτησε στον αέρα εκτιμώντας «στο
περίπου» το μήκος του θρανίου.</span></div>
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<span lang="EN-US" style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="EN-US">Οποιοσδήποτε συνδυασμός των
παραπάνω.</span></div>
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Α2. Το μήκος του θρανίου είναι
κατά μέσο όρο:</div>
<div class="MsoNormal" style="text-align: justify;">
(102,1+101,9+102)/3=102 εκατοστόμετρα</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Θέμα Β</b></div>
<div class="MsoNormal" style="text-align: justify;">
Β1. Μπορώ να μετρήσω το μήκος του
παπουτσιού του κλέφτη και του υπόπτου. Επίσης μπορώ να μετρήσω το βηματισμό
τους, δηλαδή την απόσταση μεταξύ δύο διαδοχικών αριστερών ή δεξιών αποτυπωμάτων
των παπουτσιών τους. Αν η μία μέτρηση δεν οδηγήσει σε αποτέλεσμα, γιατί για
παράδειγμα το μέγεθος του παπουτσιού είναι το ίδιο, θα πρέπει να κάνω και τη
μέτρηση του βηματισμού (και το αντίστροφο).</div>
<div class="MsoNormal" style="text-align: justify;">
Β2. Το μήκος του παπουτσιού του
κλέφτη είναι … εκατοστόμετρα ενώ του υπόπτου είναι … εκατοστόμετρα. (μπορείτε να
μεγεθύνετε τις εικόνες για να διευκολύνετε τους μαθητές στις μετρήσεις τους)</div>
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Ο βηματισμός του κλέφτη είναι …
εκατοστόμετρα ενώ του υπόπτου είναι … εκατοστόμετρα.</div>
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Β3. Ο κλέφτης φοράει διαφορετικό
μέγεθος παπούτσι από τον ύποπτο. Επομένως θεωρώ ότι ο ύποπτος δεν είναι ο
κλέφτης και άρα δεν πρέπει να συλληφθεί.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Θέμα Γ</b></div>
<div class="MsoNormal" style="text-align: justify;">
Γ1. Θα μετρήσω με τον χάρακα το
πάχος του βιβλίου, εξαιρώντας τα εξώφυλλα που είναι συνήθως πιο παχιά από τις
μέσα σελίδες του βιβλίου.</div>
<div class="MsoNormal" style="text-align: justify;">
Θα καταγράψω τον αριθμό των
σελίδων του βιβλίου και θα διαιρέσω με το 2 για να βρω πόσα φύλλα έχει το
βιβλίο, αφού σε ένα φύλλο αντιστοιχούν δύο σελίδες.</div>
<div class="MsoNormal" style="text-align: justify;">
Θα διαιρέσω το πάχος του βιβλίου
με τον αριθμό των φύλλων και το αποτέλεσμα θα είναι το πάχος του ενός φύλλου
του βιβλίου.</div>
<div class="MsoNormal" style="text-align: justify;">
Γ2. Το πάχος του βιβλίου, αν
εξαιρέσουμε τα δύο εξώφυλλα, είναι: 3,5-0,5 = 3 εκατοστόμετρα.</div>
<div class="MsoNormal" style="text-align: justify;">
Το βιβλίο έχει 600:2=300 φύλλα.</div>
<div class="MsoNormal" style="text-align: justify;">
Το πάχος κάθε φύλλου
είναι: 3:300=0,01 εκατοστόμετρα</div>
<br />
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com15tag:blogger.com,1999:blog-615354445695227040.post-87631402819608026462013-11-11T09:00:00.001-08:002013-11-11T09:27:39.454-08:00Ο τρίτος νόμος του Νεύτωνα στην Α' Λυκείου<div dir="ltr" style="text-align: left;" trbidi="on">
<div class="separator" style="clear: both; text-align: center;">
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</span><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">Συνοπτική παρουσίαση</span></b><span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;">
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σενάριο που ακολουθεί αφορά στη διδασκαλία του τρίτου νόμου του Νεύτωνα στην Α' Λυκείου. Η
βασική διδακτική μεθοδολογία που υιοθετείται είναι η καθοδηγούμενη από ερωτήσεις διδασκαλία η οποία
πλαισιώνεται από ομαδοσυνεργατικές μεθόδους, παρουσίαση μικροδιαλέξεων και
πραγματοποίηση πειραματικών διατάξεων με καθημερινά υλικά.</span></div>
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mso-tstyle-rowband-size:0;
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<![endif]--><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">Εμπλεκόμενες γνωστικές περιοχές - Προαπαιτούμενες γνώσεις</span></b></div>
<div class="MsoNormal" style="line-height: 150%;">
<span style="mso-ansi-language: EL;">Έννοιες:
Δύναμη, 1ος και 2ος νόμοι του Νεύτωνα, άνωση</span></div>
<div class="MsoNormal" style="line-height: 150%;">
<span style="mso-ansi-language: EL;">Διαδικασίες:
Χρήση δυναμόμετρου, ζύγιση αντικειμένου με ζυγό</span></div>
<br />
<div style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">Διδακτικοί στόχοι</span></b><span style="mso-ansi-language: EL;"> </span></div>
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Ως προς το γνωστικό αντικείμενο<span style="mso-spacerun: yes;"> </span>οι μαθητές επιδιώκεται:</span><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;"></span></b>
</div>
<ul style="text-align: justify;">
<li><span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span><span style="mso-ansi-language: EL;">να
διαπιστώσουν πειραματικά τον τρίτο νόμο του Νεύτωνα</span></li>
<li><span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span><span style="mso-ansi-language: EL;">να εφαρμόσουν
τον τρίτο νόμο του Νεύτωνα για να προβλέψουν και να περιγράψουν φαινόμενα της
καθημερινής ζωής.</span></li>
</ul>
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Ως προς τη διαδικασία μάθησης οι
μαθητές επιδιώκεται:</span>
</div>
<ul style="text-align: justify;">
<li><span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span><span style="mso-ansi-language: EL;">να αναπτύξουν
επιστημολογικά κριτήρια ελέγχου της επιστημονικής γνώσης με τη διατύπωση
ερωτήσεων του τύπου «πώς γνωρίζουμε»,</span></li>
<li><span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span><span style="mso-ansi-language: EL;">να αναπτύξουν
δεξιότητες γλωσσικής επικοινωνίας με την πρόκληση εκτενών συζητήσεων στην
ολομέλεια αλλά και στις ομάδες,</span></li>
<li><span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;"><span style="font: 7.0pt "Times New Roman";"></span></span></span><span style="mso-ansi-language: EL;">να αναπτύξουν
μεταγνωστικές δεξιότητες μέσω της παροχής ανάδρασης σε πραγματικό χρόνο και της
συζήτησης στην ολομέλεια </span></li>
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υιοθετήσουν θετικότερη στάση ως προς το μάθημα της Φυσικής με την ενεργοποίησή
τους και την αξιοποίηση απλών πειραματικών διατάξεων και σύγχρονης
εκπαιδευτικής τεχνολογίας.</span></li>
</ul>
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</span><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">Β. Οργάνωση της διδασκαλίας και υλικοτεχνική υποδομή</span></b><span style="mso-ansi-language: EL;"></span><span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;"></span><span style="mso-ansi-language: EL; mso-bidi-font-family: Cambria; mso-bidi-theme-font: minor-latin;"> </span></div>
<div style="text-align: justify;">
<span style="mso-ansi-language: EL; mso-bidi-font-family: Cambria; mso-bidi-theme-font: minor-latin;">Οι μαθητές και οι μαθήτριες προτείνεται να εργαστούν σε
ομάδες των 4-5 ατόμων. Στη συζήτηση στην τάξη, οι μαθητές θα συμμετέχουν και
ατομικά αλλά και ως μέλη των ομάδων.</span><span style="mso-ansi-language: EL;"></span><span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;"></span><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;"> </span></b></div>
<br />
<div style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">Εκτιμώμενη διάρκεια</span></b><span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;"></span><span style="mso-ansi-language: EL;"> </span></div>
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">2 διδακτικές ώρες</span><span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;"></span><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;"> </span></b></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">Υλικοτεχνική υποδομή</span></b><span style="mso-ansi-language: EL; mso-bidi-font-family: Cambria; mso-bidi-theme-font: minor-latin;"></span><span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;">
</span></div>
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<span lang="EN-US" style="font-family: "Times New Roman","serif"; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="EN-US">Η/Υ και προβολικό σύστημα</span></div>
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</div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ansi-language: EL;">Πυξίδα,
μεταλλική ράβδος, μπαταρία 9 </span><span lang="EN-US">V</span><span style="mso-ansi-language: EL;">, καλώδια σύνδεσης</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Times New Roman","serif"; mso-ansi-language: EL; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ansi-language: EL;">Λεκάνη με
νερό, «βάρκες» από φελιζόλ, 2 μαγνήτες νεοδυμίου</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="mso-ansi-language: EL;"> Δυναμόμετρα </span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="mso-ansi-language: EL;"> <a href="http://fysikapeiramatika.blogspot.gr/p/clickers-classroom-response-systems.html" target="_blank"> Κλίκερς</a> (αντί για κλίκερ κάθε μαθητής μπορεί να έχει 5 κάρτες διαφορετικού χρώματος: κάθε χρώμα αναπαριστά μία απάντηση πολλαπλής επιλογής, π.χ. κόκκινη κάρτα για το Α, μπλε για το Β κ.ο.κ.)</span></div>
<br />
<div style="text-align: justify;">
<br />
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<![endif]--><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">Διδακτική προσέγγιση</span></b><i style="mso-bidi-font-style: normal;"><span style="mso-ansi-language: EL;"> </span></i></div>
<div style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="mso-ansi-language: EL;">Α’ Φάση:</span></i><span style="mso-ansi-language: EL;"> <i style="mso-bidi-font-style: normal;">Καταγραφή αρχικών ιδεών των μαθητών.</i></span><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;"></span></b><span style="mso-ansi-language: EL;"> </span></div>
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Τίθεται αρχικά η ερώτηση </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">1 (Παράρτημα) με σκοπό
να διαπιστωθεί η γνωστική αφετηρία των φοιτητών. Οι μαθητές απαντούν, ο
καθένας μόνος του, χρησιμοποιώντας το κλίκερ του. Προβάλλεται η κατανομή των απαντήσεων και
αφού ο διδάσκων σχολιάσει την ενδεχόμενη διασπορά δηλώνει ότι η ερώτηση δεν θα
απαντηθεί ακόμη αλλά θα τεθεί και πάλι σε διερεύνηση στο τέλος του μαθήματος.</span><span style="mso-ansi-language: EL;"> </span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Ο διδάσκων καλεί δύο μαθητές και
στήνει την κατάσταση που φαίνεται στο σχήμα της ερώτησης </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">2 (Παράρτημα). Ενώ οι
δύο μαθητές παραμένουν ανενεργοί καλούνται όλοι να απαντήσουν με τα κλίκερς, ο
καθένας μόνος του, την ερώτηση </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">2. Προβάλλεται η κατανομή των απαντήσεων και
ζητείται από αντιπροσώπους όλων των απαντήσεων να υποστηρίξουν τις απόψεις
τους. Καλεί στη συνέχεια το μαθητή που βρίσκεται με τα πόδια πάνω στον άλλο να
σπρώξει το συνάδελφό του. Ο διδάσκων καλεί τους μαθητές να περιγράψουν ό,τι
συνέβη. Με δεδομένο ότι έχουν κινηθεί και οι δύο μαθητές συνάγεται ότι έχει
ασκηθεί δύναμη και στους δύο. Ζητείται από τους μαθητές όμως να αποφανθούν <u>αν
είναι δυνατό να διαπιστωθεί ότι οι δυνάμεις είναι ίσου μέτρου</u>.</span><span style="mso-ansi-language: EL;"></span>
</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify; text-indent: 36pt;">
<br /></div>
<div style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="mso-ansi-language: EL;">Β’ Φάση: Εισαγωγή του 3ου νόμου του Νεύτωνα. Ανάδειξη της νέας έννοιας.</span></i><span style="mso-ansi-language: EL;"> </span></div>
<div style="text-align: justify;">
</div>
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Στο πλαίσιο αυτό ο διδάσκων
παρουσιάζει μία εκδοχή του ιστορικού πειράματος του Νεύτωνα. Σε μία λεκάνη με
νερό υπάρχουν δύο μικρές «βάρκες» από φελιζόλ πάνω στις οποίες έχουν
τοποθετηθεί δύο μικρού μεγέθους ισχυροί μαγνήτες νεοδυμίου. Οι «βάρκες»
τοποθετούνται σε μία νοητή ευθεία έτσι ώστε ο βόρειος μαγνητικός πόλος της μίας
να βρίσκεται απέναντι από το νότιο μαγνητικό πόλο της άλλης. Η νοητή ευθεία
έχει τη διεύθυνση βορρά – νότου ώστε να μην ασκούνται ροπές στις δύο «βάρκες»
όταν αφεθούν ελεύθερες να κινηθούν. Κρατώντας τη μία «βάρκα» σταθερή με το
χέρι, ο </span><br />
<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<span style="mso-ansi-language: EL;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhY9MqRFhijyLA5GyC39LtOgOGFhe4TXcVUL_OO08EwbsNtRrcuw8sDe-MovAbqqLe7WQ3uD8xzlAFpmsGKEfA4OteUxK7a2iDZnSEdVcghy9D0p_NJ4fI69_erI63xIkkHGYxzAtc8qnGN/s1600/%CE%9A%CE%B1%CF%84%CE%B1%CE%B3%CF%81%CE%B1%CF%86%CE%AE5.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="200" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhY9MqRFhijyLA5GyC39LtOgOGFhe4TXcVUL_OO08EwbsNtRrcuw8sDe-MovAbqqLe7WQ3uD8xzlAFpmsGKEfA4OteUxK7a2iDZnSEdVcghy9D0p_NJ4fI69_erI63xIkkHGYxzAtc8qnGN/s320/%CE%9A%CE%B1%CF%84%CE%B1%CE%B3%CF%81%CE%B1%CF%86%CE%AE5.PNG" width="320" /></a></span></div>
<br />
<br />
<span style="mso-ansi-language: EL;">διδάσκων αφήνει τη δεύτερη βάρκα να κινηθεί. Αυτή κινείται και κολλάει
στην πρώτη. Ο διδάσκων ζητάει από τους μαθητές να περιγράψουν ό,τι είδαν με όρους Φυσικής.
Επαναλαμβάνει τη διαδικασία κρατώντας τη δεύτερη «βάρκα» και αφήνοντας ελεύθερη
την πρώτη. Ο διδάσκων ζητάει από τους μαθητές να περιγράψουν και πάλι ό,τι
είδαν. Ζητάει από τους μαθητές να προβλέψουν τι θα γίνει αν αφεθούν και οι δύο
«βάρκες» ελεύθερες αλλά στη μέση της διαδρομής παρεμβληθεί ένα μικρό εμπόδιο,
π.χ. ένα λεπτό κομμάτι φελιζόλ. Ζητείται από τους μαθητές να χρησιμοποιήσουν το
δεύτερο νόμο του Νεύτωνα κατά την επιχειρηματολογία τους. Το πείραμα γίνεται
και παρατηρείται ότι το εμπόδιο παραμένει ακίνητο. Συμπεραίνεται ότι οι
δυνάμεις που ασκούνται μεταξύ των δύο «βαρκών» είναι ίσες και αντίθετες.</span><i style="mso-bidi-font-style: normal;"><span style="mso-ansi-language: EL;"></span></i></div>
<span style="mso-ansi-language: EL;"></span><br />
<br />
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Προχωρώντας ένα βήμα ακόμη προς την
αυστηρή ποσοτικοποίηση, ο διδάσκων μοιράζει δυναμόμετρα σε όλους τους μαθητές
και τους ζητάει να ενώσουν τα δυναμόμετρα ανά δύο. Ο ένας μαθητής να τραβήξει
το δυναμόμετρό του ασκώντας κάποια δύναμη, ενώ ο άλλος να κρατήσει παθητικά το
δικό του δυναμόμετρο. Ζητείται από τους μαθητές να προβλέψουν τη σχέση μεταξύ
των ενδείξεων των δύο δυναμόμετρων δικαιολογώντας τις απόψεις τους. Στη
συνέχεια να πραγματοποιήσουν το πείραμα και να καταγράψουν τις ενδείξεις των
δυναμόμετρων. Προκαλείται συζήτηση στην ολομέλεια στο τέλος της οποίας γράφεται
στον πίνακα η σχέση </span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">F</span></b><sub><span style="mso-ansi-language: EL;">1</span></sub><span style="mso-ansi-language: EL;">=-</span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">F</span></b><sub><span style="mso-ansi-language: EL;">2</span></sub><span style="mso-ansi-language: EL;"> η οποία συνοψίζει τα πειραματικά αποτελέσματα.</span><span style="mso-ansi-language: EL;"> </span></div>
<br />
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Προκειμένου να ανιχνευτεί αρχικά και
στη συνέχεια να αντιμετωπιστεί η παρανόηση σχετικά με το σημείο εφαρμογής της
δράσης και της αντίδρασης, τίθεται η ερώτηση </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">3 (Παράρτημα). Οι μαθητές απαντούν, ο καθένας
μόνος του, με τα κλίκερς. Προβάλλεται η κατανομή των απαντήσεων και γίνεται
συζήτηση στην ολομέλεια. Εκπρόσωποι όλων των απαντήσεων καλούνται να
παρουσιάσουν την άποψή τους προσπαθώντας να πείσουν με τα επιχειρήματά τους
συμμαθητές τους. Τονίζεται ότι οι δύο δυνάμεις που συνιστούν ζεύγος
δράσης-αντίδρασης ασκούνται σε διαφορετικά σημεία και διατυπώνεται ο τρίτος
νόμος του Νεύτωνα. Ζητείται από τους μαθητές να εξηγήσουν την ερώτηση </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">3 κάνοντας χρήση του
νόμου αυτού.</span><span style="mso-ansi-language: EL;"></span><span style="mso-ansi-language: EL;"> </span></div>
<br />
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Για να αποσαφηνιστεί ότι οι δύο
δυνάμεις που συνιστούν ζεύγος δράσης-αντίδρασης ασκούνται σε διαφορετικά σημεία
τίθεται η ερώτηση </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">4 (Παράρτημα). Οι μαθητές απαντούν, ο καθένας μόνος του, με τα κλίκερς.
Προβάλλεται η κατανομή των απαντήσεων και ζητείται από τους μαθητές να
συνεργαστούν μέσα στις ομάδες τους προσπαθώντας να πείσουν ο ένας τον άλλο για
την αλήθεια της απάντησής τους. Σε περίπτωση ομοφωνίας να επιχειρήσουν να
τεκμηριώσουν πώς μπορεί να σκέφτηκε κάποιος που απάντησε διαφορετικά, εντοπίζοντας
το αδύνατο σημείο της σκέψης του. Αμέσως μετά οι μαθητές απαντούν ξανά (ερώτηση
</span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">5, Παράρτημα) χρησιμοποιώντας τα κλίκερς. Προβάλλεται η κατανομή των απαντήσεων και
ακολουθεί συζήτηση στην ολομέλεια. Με την καθοδήγηση του διδάσκοντα
διατυπώνεται η σωστή απάντηση.</span><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;"> </span></b></div>
<br />
<b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">2η Διδακτική ώρα</span></b><span style="mso-ansi-language: EL;"></span><i style="mso-bidi-font-style: normal;"><span style="mso-ansi-language: EL;"> </span></i><br />
<i style="mso-bidi-font-style: normal;"><span style="mso-ansi-language: EL;">Γ’ Φάση: Εφαρμογή της νέας γνώσης.</span></i><span style="mso-ansi-language: EL;"> </span><br />
<span style="mso-ansi-language: EL;">Επιχειρώντας την εμβάθυνση στον τρίτο
νόμο του Νεύτωνα με την εφαρμογή του σε καθημερινές καταστάσεις, ο διδάσκων
παρουσιάζει έναν ζυγό ο οποίος ισορροπεί, όπως στην παρακάτω εικόνα.</span><br />
<br />
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<div style="text-align: justify;">
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<![endif]--><span style="mso-ansi-language: EL;">Στους δύο δίσκους έχουν τοποθετηθεί ένα ποτήρι γεμισμένο με νερό και βαρίδια ώστε ο ζυγός να ισορροπεί. Ο διδάσκων ζητάει από τους
μαθητές να προβλέψουν τι θα συμβεί αν τοποθετήσει ένα του δάκτυλο μέσα στο νερό
ενός από τα δύο ποτήρια. Θέτει έτσι την ερώτηση </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">6 (Παράρτημα) την οποία οι μαθητές απαντούν, ο
καθένας μόνος του, με τα κλίκερς. Προβάλλεται η κατανομή των απαντήσεων και
ζητείται από τους μαθητές να συνεργαστούν μέσα στις ομάδες τους προσπαθώντας να
πείσουν ο ένας τον άλλο για την αλήθεια της απάντησής τους. Σε περίπτωση
ομοφωνίας να επιχειρήσουν να τεκμηριώσουν πώς μπορεί να σκέφτηκε κάποιος που
απάντησε διαφορετικά, εντοπίζοντας το αδύνατο σημείο της σκέψης του. Αμέσως
μετά οι μαθητές απαντούν ξανά χρησιμοποιώντας τα κλίκερς. Προβάλλεται η
κατανομή των απαντήσεων και ακολουθεί συζήτηση στην ολομέλεια. Τελικά ο
διδάσκων προτείνει προσφυγή στο πείραμα. Καλείται ένας μαθητής να το
πραγματοποιήσει και οι μαθητές αφού παρατηρήσουν ό,τι έγινε, καλούνται να
περιγράψουν με όρους Φυσικής μεταξύ των οποίων και του τρίτου νόμου του Νεύτωνα
το φαινόμενο. Ο διδάσκων ανακεφαλαιώνει χρησιμοποιώντας κατάλληλα την
επιστημονική γλώσσα.</span><span style="mso-ansi-language: EL;"> </span></div>
<br />
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Για να αξιολογηθεί η ικανότητα των
μαθητών να αντιλαμβάνονται την ισότητα των μέτρων δράσης και αντίδρασης,
τίθεται η ερώτηση </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">8 (Παράρτημα). Οι μαθητές απαντούν, ο καθένας μόνος του, με τα κλίκερς.
Προβάλλεται η κατανομή των απαντήσεων και γίνεται συζήτηση στην ολομέλεια.
Εκπρόσωποι όλων των απαντήσεων καλούνται να παρουσιάσουν την άποψή τους
προσπαθώντας να πείσουν με τα επιχειρήματά τους συναδέλφους τους. Τίθεται το
ερώτημα «<i>γιατί η Γη και το μήλο κινούνται τόσο διαφορετικά;</i>» με σκοπό να
εκτιμηθεί από τους μαθητές η ανάγκη προσφυγής στο δεύτερο νόμο του Νεύτωνα και
επομένως η αναγκαιότητα και η αλληλοσυμπληρωματικότητα του Νευτωνικού εννοιολογικού
οικοδομήματος.</span><span style="mso-ansi-language: EL;"></span><span style="mso-ansi-language: EL;"> </span></div>
<br />
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Επανερχόμενοι στην αξιολόγηση της
ικανότητας των μαθητών να εφαρμόζουν τον τρίτο νόμο του Νεύτωνα, τίθεται η
ερώτηση </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">9
(Παράρτημα). Οι μαθητές απαντούν, ο καθένας μόνος του, με τα κλίκερς.
Προβάλλεται η κατανομή των απαντήσεων και γίνεται συζήτηση στην ολομέλεια.
Εκπρόσωποι όλων των απαντήσεων καλούνται να παρουσιάσουν την άποψή τους
προσπαθώντας να πείσουν με τα επιχειρήματά τους συναδέλφους τους. Ζητείται από
τους μαθητές να θυμηθούν την προσωπική τους εμπειρία με τα δύο δυναμόμετρα στην
αρχή του μαθήματος και να συσχετίσουν τις απαντήσεις τους με βάση αυτή.</span><span style="mso-ansi-language: EL;"> </span></div>
<br />
<div style="text-align: justify;">
<span style="mso-ansi-language: EL;">Εισάγοντας στοιχεία ιστορίας της
Φυσικής και εξακολουθώντας την αξιολόγηση της ικανότητας των μαθητών να
εφαρμόζουν τον τρίτο νόμο του Νεύτωνα, παρατίθεται από το διδάσκοντα η ιστορία
των ημισφαιρίων του Μαγδεμβούργου και το πείραμα που πραγματοποίησε ο </span><span lang="EN-US">Otto</span><span lang="EN-US" style="mso-ansi-language: EL;"> </span><span lang="EN-US">von</span><span lang="EN-US" style="mso-ansi-language: EL;"> </span><span lang="EN-US">G</span><span style="mso-ansi-language: EL;">ü</span><span lang="EN-US">ricke</span><span style="mso-ansi-language: EL;"> για να</span><br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg8aBm6g-E4sDGCe_rl_XZB6WUs1I5Y8Kkzc8aXQ-hlSmibvzlQuxbRVaRHu7qANCnW9NJR1cWtr3rzm38aPjR0kk2p7Xwize4MI16edwUVqKyxI06Cy6hqixBk1R1toNViQ2tJ4lZxUeWO/s1600/%CE%95%CE%B9%CE%BA%CF%8C%CE%BD%CE%B12.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="150" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg8aBm6g-E4sDGCe_rl_XZB6WUs1I5Y8Kkzc8aXQ-hlSmibvzlQuxbRVaRHu7qANCnW9NJR1cWtr3rzm38aPjR0kk2p7Xwize4MI16edwUVqKyxI06Cy6hqixBk1R1toNViQ2tJ4lZxUeWO/s320/%CE%95%CE%B9%CE%BA%CF%8C%CE%BD%CE%B12.png" width="320" /></a></div>
<br />
<br />
<span style="mso-ansi-language: EL;">επιδείξει την τεράστια πιεστική δύναμη της
ατμόσφαιρας. Τίθεται η ερώτηση </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">10 (Παράρτημα) την οποία οι μαθητές απαντούν, ο
καθένας μόνος του, με τα κλίκερς. Προβάλλεται η κατανομή των απαντήσεων και
ζητείται από τους μαθητές να συνεργαστούν μέσα στις ομάδες τους προσπαθώντας να
πείσουν ο ένας τον άλλο για την αλήθεια της απάντησής τους. Σε περίπτωση
ομοφωνίας να επιχειρήσουν να τεκμηριώσουν πώς μπορεί να σκέφτηκε κάποιος που
απάντησε διαφορετικά, εντοπίζοντας το αδύνατο σημείο της σκέψης του. Αμέσως
μετά οι μαθητές απαντούν ξανά χρησιμοποιώντας τα κλίκερς (ερώτηση </span><span lang="EN-US">Q</span><span style="mso-ansi-language: EL;">11, Παράρτημα).
Προβάλλεται η κατανομή των απαντήσεων και ακολουθεί συζήτηση στην ολομέλεια.</span><i style="mso-bidi-font-style: normal;"><span style="mso-ansi-language: EL;"> </span></i></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><span style="mso-ansi-language: EL;">Δ’ Φάση: Αξιολόγηση. </span></i><span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;"> </span></div>
<div style="text-align: justify;">
<span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;">Προκειμένου
να αξιολογηθεί η διδακτική παρέμβαση στο σύνολό της, τίθεται η ερώτηση </span><span lang="EN-US" style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;">Q</span><span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;">12 (Παράρτημα Δ) η οποία είναι η ερώτηση </span><span lang="EN-US" style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;">Q</span><span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;">1 που τέθηκε στην αρχή του μαθήματος. οι μαθητές
απαντούν, ο καθένας μόνος του, με τα κλίκερς. Προβάλλεται η κατανομή των
απαντήσεων και ζητείται από τους μαθητές να συνεργαστούν μέσα στις ομάδες τους
προσπαθώντας να πείσουν ο ένας τον άλλο για την αλήθεια της απάντησής τους. Σε
περίπτωση ομοφωνίας να επιχειρήσουν να τεκμηριώσουν πώς μπορεί να σκέφτηκε
κάποιος που απάντησε διαφορετικά, εντοπίζοντας το αδύνατο σημείο της σκέψης
του. Αμέσως μετά οι μαθητές απαντούν ξανά χρησιμοποιώντας τα κλίκερς (ερώτηση </span><span lang="EN-US" style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EN-US; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;">Q</span><span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;">13,
Παράρτημα). Προβάλλεται η κατανομή των απαντήσεων και ακολουθεί συζήτηση στην
ολομέλεια. Τελικά ο διδάσκων προτείνει προσφυγή στο πείραμα, το οποίο
πραγματοποιείται με τη βοήθεια ενός μαθητή. Οι μαθητές καλούνται να
χρησιμοποιήσουν τον τρίτο νόμο του Νεύτωνα για να εξηγήσουν τις παρατηρήσεις
τους.</span></div>
<div style="text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-size: large;"><b><span style="font-family: "Cambria","serif"; line-height: 200%;">Παράρτημα</span></b></span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="font-family: "Cambria","serif"; font-size: 11.0pt; line-height: 200%; mso-ansi-language: EL; mso-ascii-theme-font: minor-latin; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: EN-US; mso-bidi-theme-font: minor-bidi; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EN-US; mso-fareast-theme-font: minor-fareast; mso-hansi-theme-font: minor-latin;"> </span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Q</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">1</span></b><span style="mso-ansi-language: EL;">. </span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Q</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">12</span></b><span style="mso-ansi-language: EL;">. </span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Q</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">13</span></b><span style="mso-ansi-language: EL;">.<span style="mso-spacerun: yes;"> </span>Έχουμε
μια μαγνητική βελόνη (πυξίδα) και πλησιάζουμε σε αυτήν διαδοχικά 1) έναν
μαγνήτη, 2) έναν ρευματοφόρο αγωγό και 3) μια μεταλλική ράβδο. Σε ποιες από τις
παραπάνω περιπτώσεις η μαγνητική βελόνη εκτρέπεται από την αρχική της θέση;</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;"><span style="mso-spacerun: yes;"> </span>1) Μόνο
στην πρώτη</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;"><span style="mso-spacerun: yes;"> </span>2) Μόνο
στη δεύτερη</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;"><span style="mso-spacerun: yes;"> </span>3) Στην
πρώτη και στη δεύτερη</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;"><span style="mso-spacerun: yes;"> </span>4) Σε
όλες τις περιπτώσεις </span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;"><span style="mso-spacerun: yes;"> </span>5) Δε
γνωρίζω</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Q</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">2</span></b><span style="mso-ansi-language: EL;">. Στην κατάσταση που φαίνεται στη παρακάτω εικόνα:</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;"><span style="mso-spacerun: yes;"> Α. </span>
κανένας<span style="mso-spacerun: yes;"> </span>από τους μαθητές δεν ασκεί
δύναμη στον άλλον</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;"><span style="mso-spacerun: yes;"> </span>Β. ο
μαθητής “α” ασκεί δύναμη στον “</span><span lang="EN-US">b</span><span style="mso-ansi-language: EL;">”, αλλά ο “</span><span lang="EN-US">b</span><span style="mso-ansi-language: EL;">” δεν ασκεί στον “α”</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;"><span style="mso-spacerun: yes;"> </span>Γ. και οι
δυο μαθητές ασκούν δύναμη ο ένας στον άλλον, αλλά ο “</span><span lang="EN-US">b</span><span style="mso-ansi-language: EL;">” ασκεί<span style="mso-spacerun: yes;">
</span>μεγαλύτερη</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;"><span style="mso-spacerun: yes;"> </span>Δ. και οι
δυο μαθητές ασκούν δύναμη ο ένας στον άλλον, αλλά ο “α” ασκεί μεγαλύτερη</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;"><span style="mso-spacerun: yes;"> </span>Ε. και οι
δυο μαθητές ασκούν δύναμη ίσου μέτρου ο ένας στον άλλον</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
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<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Συμφωνείτε με τη σκέψη του αλόγου;</span><span style="mso-ansi-language: EL;"> </span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Α. Συμφωνώ, σύμφωνα
με τον 3<sup>ο</sup> ν. του Νεύτωνα η άμαξα δεν θα κινηθεί</span><span style="mso-ansi-language: EL;"> </span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Β. Συμφωνώ μεν,
αλλά αν και δεν γνωρίζω γιατί, η άμαξα θα κινηθεί</span><span style="mso-ansi-language: EL;"> </span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Γ. Διαφωνώ, η σκέψη
του αλόγου έχει σοβαρά λάθη φυσικής</span><span lang="EN-US"> </span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span lang="EN-US">Δ. Δε γνωρίζω</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Q</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">4</span></b><span style="mso-ansi-language: EL;">. </span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Q</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">5</span></b><span style="mso-ansi-language: EL;">.
Θεωρήστε ένα ακίνητο αυτοκίνητο σε έναν οριζόντιο δρόμο. Μπορούμε να
συμπεράνουμε ότι η προς τα κάτω βαρυτική έλξη της Γης πάνω στο αυτοκίνητο και η
προς τα πάνω κάθετη αντίδραση του δρόμου είναι ίσες και αντίθετες, επειδή:</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Α. Οι δύο δυνάμεις σχηματίζουν ζεύγος δράσης -
αντίδρασης.</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Β. Η συνισταμένη δύναμη στο αυτοκίνητο είναι ίση
με μηδέν.</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Γ. τίποτε από τα παραπάνω</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Q</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">6</span></b><span style="mso-ansi-language: EL;">. </span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Q</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">7</span></b><span style="mso-ansi-language: EL;">. <span style="mso-bidi-font-weight: bold;">Τι θα συμβεί;</span></span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Α.<span style="mso-spacerun: yes;"> </span>Η
ζυγαριά θα εξακολουθήσει να ισορροπεί, επειδή η δύναμη που ασκεί το χέρι μας
εξουδετερώνεται από την άνωση</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Β. Η ζυγαριά θα γείρει προς τη μεριά του ποτηριού,
λόγω της δύναμης που ασκεί το χέρι μας στο νερό</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Γ. Τίποτα από τα προηγούμενα</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Δ. Δε γνωρίζω</span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Q</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">8</span></b><span style="mso-ansi-language: EL;">. Αφήνουμε ένα μήλο να πέσει στο πάτωμα. Το μήλο
κινείται υπό την επίδραση της βαρυτικής δύναμης που του ασκεί η Γη. Η δύναμη
που ασκεί αντίστοιχα το μήλο στη Γη είναι σε σχέση με τη δύναμη που ασκείται
στο μήλο από τη Γη</span></div>
<br />
Α. Μεγαλύτερη<br />
Β. Μικρότερη<br />
Γ. Ίση<br />
Δ. Μηδέν <br />
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Q</span></b><b style="mso-bidi-font-weight: normal;"><span style="mso-ansi-language: EL;">9</span></b><span style="mso-ansi-language: EL;">. Σύμφωνα με τα παρακάτω δύο σχήματα:</span><span style="mso-ansi-language: EL;"> </span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Α. Η ένδειξη του
δυναμόμετρου Α είναι μεγαλύτερη από την ένδειξη του δυναμόμετρου Β</span><span style="mso-ansi-language: EL;"> </span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Β. Η ένδειξη του
δυναμόμετρου Α είναι μικρότερη από την ένδειξη του δυναμόμετρου Β</span><span style="mso-ansi-language: EL;"> </span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Γ. Οι ενδείξεις των
δύο δυναμόμετρων είναι ίσες</span><span style="mso-ansi-language: EL;"> </span></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<span style="mso-ansi-language: EL;">Δ. Η ένδειξη του
δυναμόμετρου Β είναι ίση με μηδέν</span></div>
<br />
<div class="separator" style="clear: both; text-align: center;">
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Υποθέστε ότι ο </span><span lang="EN-US">von</span><span lang="EN-US" style="mso-ansi-language: EL;"> </span><span lang="EN-US">G</span><span style="mso-ansi-language: EL;">ü</span><span lang="EN-US">ricke</span><span style="mso-ansi-language: EL;"> τοποθετούσε τις δύο ομάδες αλόγων από την ίδια
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-73945092915998500112013-11-07T07:29:00.001-08:002013-11-07T07:31:03.191-08:00Βιωματική μελέτη ευθύγραμμης ομαλής κίνησης για τη Φυσική της Β' Γυμνασίου<div dir="ltr" style="text-align: left;" trbidi="on">
<div style="text-align: justify;">
Η εργαστηριακή άσκηση της μελέτης της ευθύγραμμης ομαλής κίνησης στη Φυσική της Β' Γυμνασίου, παρουσιάζει διάφορα προβλήματα. Η χρήση του χρονομετρητή, σε όσα σχολεία υπάρχει, στην καλύτερη περίπτωση παρέχει στους μαθητές χαρτοταινίες με δεκάδες τελίτσες τις οποίες καλούνται να διαχειριστούν λογιστικά, χωρίς να αντιλαμβάνονται ουσιαστικά ούτε το φαινόμενο ούτε γιατί εκτελούν τις οδηγίες-συνταγή που τους ζητάμε.</div>
<div style="text-align: justify;">
Η παρακάτω διδακτική πρόταση, η οποία εφαρμόστηκε στην πράξη σε διάφορα Γυμνάσια της Δυτικής Θεσσαλονίκης, προσπαθεί να παρουσιάσει την ίδια άσκηση σε ένα βιωματικό και πιο ενδιαφέρον πλαίσιο για τους μαθητές. Το φύλλο εργασίας επιχειρεί να εμπλέξει τους μαθητές σε μία διερευνητικού τύπου άσκηση όπου οι ίδιοι θα πρέπει να σχεδιάσουν τι θα κάνουν για να απαντήσουν στο πρόβλημα που τους τίθεται.</div>
<div style="text-align: justify;">
<br /></div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgjKJ5936B7zlZF-5OJPU05fyuffBZlmLI0poN1nCfzJHX2R1zkAQ1kxfeKrCdQOO434LzXkV7pLqaa2QtrVBXrhAIYob_VBLLelcAdiSYIVOZeRrrbGubgLohnBxzgAn6tFOFxp6qtxJmX/s1600/IMAG0269.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="180" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgjKJ5936B7zlZF-5OJPU05fyuffBZlmLI0poN1nCfzJHX2R1zkAQ1kxfeKrCdQOO434LzXkV7pLqaa2QtrVBXrhAIYob_VBLLelcAdiSYIVOZeRrrbGubgLohnBxzgAn6tFOFxp6qtxJmX/s320/IMAG0269.jpg" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Οι μαθητές μετρούν έξω στην αυλή</td></tr>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Υλικά</span></b></div>
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20 πλαστικά σακουλάκια (φαγητού) με άμμο ή χώμα ή αλεύρι (περίπου 50 g ανά σακουλάκι). Ανά
5 τα σακουλάκια μπορεί να έχουν ένα διαφορετικού χρώματος αυτοκόλλητο.</div>
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<span lang="EN-US" style="mso-ansi-language: EN-US;">5</span> μετροταινίες των 3 μέτρων</div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Διαδικασία</span></b></div>
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Οι μαθητές χωρίζονται σε 5
ομάδες. Κάθε ομάδα θα έχει μαζί της τετράδιο και στυλό για να καταγράψει τα δεδομένα
της και ένα φύλλο εργασίας.</div>
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<span style="mso-ansi-language: EL; mso-bidi-font-family: Calibri;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> <u><b> </b></u></span></span></span><span style="mso-ansi-language: EL;"><u><b>Βγαίνουμε έξω
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ομάδα για αποτελέσει αυτόν που θα κινηθεί.</span></div>
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<span style="mso-ansi-language: EL; mso-bidi-font-family: Calibri;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ansi-language: EL;">Οι τέσσερεις
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οι οποίες απέχουν ανά δύο μεταξύ τους περίπου 2 μέτρα. Στους μαθητές αυτούς
δίνεται μία σακούλα με 5 μικρά σακουλάκια με άμμο. Τους εξηγούμε ότι θα πρέπει
να κινηθούν με όσο το δυνατόν σταθερό ρυθμό και ότι θα πρέπει να αφήνουν να
πέσει ένα σακουλάκι όποτε ακούγεται από το χρονομέτρη (έναν μαθητή με
χρονόμετρο) η λέξη «ρίψη». Τους «προπονούμε» 1-2 λεπτά ώστε να εξοικειωθούν με
τη ρίψη των σακουλακιών χωρίς να επηρεάζεται η ομαλότητα της κίνησης τους. Τους
ζητάμε επίσης να συμφωνήσουν μεταξύ τους για τη σχετική ταχύτητα με την οποία
θα κινηθούν, ώστε οι ταχύτητές τους να διαφέρουν. <i style="mso-bidi-font-style: normal;">ΠΡΟΣΟΧΗ! Στην πράξη βρέθηκε ότι μερικοί μαθητές αντί να αφήνουν τα
σακουλάκια να πέφτουν τα πετούν μπροστά. Καθοδηγήστε τους να μην το κάνουν.</i></span></div>
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<span style="mso-ansi-language: EL; mso-bidi-font-family: Calibri;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ansi-language: EL;">Οι πέντε
μαθητές παίρνουν θέση, και οι υπόλοιποι γυρνούν την πλάτη τους ώστε να μην
παρακολουθήσουν την κίνησή τους. Ξεκινάει η κίνηση. Ο χρονομέτρης κάθε 3
δευτερόλεπτα δίνει το σύνθημα ρίψης. Άρα η κίνηση διαρκεί περίπου 15 δευτερόλεπτα.
ΠΡΟΣΟΧΗ! Στην πράξη, ανάλογα με το μήκος της αυλής που θα κινηθούν οι μαθητές,
μπορεί να προλάβουν να ρίξουν λιγότερα σακουλάκια. Είναι επιθυμητό κάθε μαθητής
να προλάβει να ρίξει τουλάχιστον 3 σακουλάκια.</span></div>
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<span style="mso-ansi-language: EL; mso-bidi-font-family: Calibri;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ansi-language: EL;">Μοιράζονται
τα φύλλα εργασίας σε κάθε ομάδα. Οι μαθητές καλούνται να σχεδιάσουν την δική
τους πορεία ώστε να αποφανθούν ποιος είναι ο πιο γρήγορος και ποιος ο πιο αργός
συμμαθητής τους.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 18.0pt; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="mso-ansi-language: EL; mso-bidi-font-family: Calibri;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ansi-language: EL;">ΠΡΟΣΟΧΗ! Οι
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και στη συνέχεια να την πραγματοποιήσουν. Για το λόγο αυτό οι μεζούρες θα τους
δοθούν αφού συμπληρώσουν τα ερωτήματα μέχρι και το Γ1.</span></div>
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<span style="mso-ansi-language: EL; mso-bidi-font-family: Calibri;"><span style="mso-list: Ignore;">6.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ansi-language: EL;">Το ερώτημα Δ1
μπορεί να γίνει την επόμενη διδακτική ώρα στην τάξη. Εκεί θα μπορούσαν οι
μαθητές να παρουσιάσουν σχετικά, απλά διαγράμματα θέσης-χρόνου για κάθε έναν
από τους τέσσερεις <span style="mso-spacerun: yes;"> </span>κινούμενους μαθητές.
Πώς σχετίζεται η κλίση με την «γρηγοράδα» κάθε μαθητή;</span></div>
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<span style="font-size: large;">Φύλλο εργασίας (<a href="https://www.dropbox.com/s/l1hchs2efd5fswc/%CE%A6%CF%8D%CE%BB%CE%BB%CE%BF%20%CE%B5%CF%81%CE%B3%CE%B1%CF%83%CE%AF%CE%B1%CF%82_%CE%92%CE%B9%CF%89%CE%BC%CE%B1%CF%84%CE%B9%CE%BA%CE%AE%20%CE%BF%CE%BC%CE%B1%CE%BB%CE%AE%20%CE%BA%CE%AF%CE%BD%CE%B7%CF%83%CE%B7.doc" target="_blank">σε μορφή .doc</a>)</span></div>
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Β. Για να διευκολυνθείτε συμπληρώστε τα παρακάτω,
δουλεύοντας στις ομάδες σας.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Β1. Τι νομίζετε
ότι πρέπει να κάνετε για να κατατάξετε τους συμμαθητές από τον πιο αργό μέχρι
τον πιο γρήγορο; </div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Β2. Γράψτε δύο προϋποθέσεις
που πρέπει να ισχύουν, και τις οποίες <b style="mso-bidi-font-weight: normal;">θα
ελέγξετε</b>, ώστε να είναι δυνατόν να κατατάξετε τους συμμαθητές, όπως σας ζητείται.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
1<sup>η</sup>
……………………………………………………………………………………………………...</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
2<sup>η</sup>
………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ1. Περιγράψτε μία
σειρά μετρήσεων που θα κάνετε για να ελέγξετε την πρώτη προϋπόθεση (Υποθέστε
ότι έχετε πρόσβαση μόνο στα υλικά που είναι διαθέσιμα αυτή τη στιγμή από τον
καθηγητή σας: μία μετροταινία). Τι θα κρατήσετε σταθερό; Τι θα μεταβάλλετε;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ2. Να κάνετε τις
μετρήσεις που περιγράψατε παραπάνω. Τι προβλήματα συναντήσατε; Σε ποιο
συμπέρασμα καταλήγετε; Μπορείτε να υποδείξετε τη σειρά κατάταξης των συμμαθητών
σας από τον πιο αργό έως τον πιο γρήγορο;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ3. Περιγράψτε μία
σειρά μετρήσεων που θα κάνετε για να ελέγξετε τη δεύτερη προϋπόθεση (Υποθέστε
ότι έχετε πρόσβαση μόνο στα υλικά που είναι διαθέσιμα αυτή τη στιγμή από τον
καθηγητή σας: μία μετροταινία). Τι θα κρατήσετε σταθερό; Τι θα μεταβάλλετε;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ4. Να κάνετε τις
μετρήσεις που περιγράψατε παραπάνω. Τι προβλήματα συναντήσατε; Σε ποιο
συμπέρασμα καταλήγετε; Μπορείτε να υποδείξετε τη σειρά κατάταξης των συμμαθητών
σας από τον πιο αργό έως τον πιο γρήγορο;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Δ1.
Παρουσιάστε σύντομα στις υπόλοιπες ομάδες την πορεία που ακολουθήσατε (τι
μπορούμε να διερευνήσουμε, υποθέσεις που κάνατε, μετρήσεις που έγιναν,
συμπεράσματα στα οποία καταλήξατε).</div>
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<br /></div>
<br />
<br />
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<span style="mso-ansi-language: EL;"><br /></span></div>
</div>
Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-11414423930521705622013-11-04T11:04:00.002-08:002016-10-24T22:55:56.163-07:00Σχέδια μαθήματος και φύλλα εργασίας για τη Φυσική της Α' Γυμνασίου - 3. Μετρήσεις μάζας-τα διαγράμματα<div dir="ltr" style="text-align: left;" trbidi="on">
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<w:LsdException Locked="false" Priority="37" Name="Bibliography"/>
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<br />
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Παρατηρήσεις</span></b><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"></span></div>
<div class="MsoNormal" style="text-align: justify;">
Οι παρακάτω εποικοδομητικού τύπου
δραστηριότητες στηρίζονται σε κάποιες παραδοχές οι οποίες αν και λανθασμένες
από άποψη Φυσικής (π.χ., η ηλεκτρονική ζυγαριά μετράει τη μάζα), υιοθετούνται
με σκοπό να ικανοποιηθούν οι διδακτικοί στόχοι του 3<sup>ου</sup> Φύλλου
εργασίας του «βιβλίου» της Α’ Γυμνασίου. Έτσι αποσιωπείται κάθε αναφορά στην
ιδιότητα <b style="mso-bidi-font-weight: normal;">αδράνεια</b> της ύλης. Για
εναλλακτικές προτάσεις εισαγωγής της έννοιας της μάζας και της διάκρισης
μάζας-βάρους, οι οποίες στηρίζονται σε πολύ πιο στέρεα θεμέλια αλλά αναφέρονται
σε μαθητές μεγαλύτερων τάξεων, μπορεί ο εκπαιδευτικός να ανατρέξει στις
παραπομπές:</div>
<div class="MsoNormal" style="text-align: justify;">
<a href="http://fysikapeiramatika.blogspot.gr/2010/08/blog-post_24.html" target="_blank">http://fysikapeiramatika.blogspot.gr/2010/08/blog-post_24.html</a><br />
<br />
<a href="http://fysikapeiramatika.blogspot.gr/2010/09/blog-post_16.html" target="_blank">http://fysikapeiramatika.blogspot.gr/2010/09/blog-post_16.html</a></div>
<div class="MsoNormal" style="text-align: justify;">
</div>
<div class="MsoNormal" style="text-align: justify;">
</div>
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhcW29s7h7F9mWSGq6rwz3nkhEMDVhOr3NV6QqDK-ODeudofuDAcWJ8bqHEi8Urfcv1tnOZKEDfFEdy3obmgzYS3dfoGpCSvQYz87nMVvBEi6hyphenhyphenjpyC5X6JS9_-YDubljBILKP9nO8HWhYm/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B13.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="270" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhcW29s7h7F9mWSGq6rwz3nkhEMDVhOr3NV6QqDK-ODeudofuDAcWJ8bqHEi8Urfcv1tnOZKEDfFEdy3obmgzYS3dfoGpCSvQYz87nMVvBEi6hyphenhyphenjpyC5X6JS9_-YDubljBILKP9nO8HWhYm/s320/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B13.jpg" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Τα υλικά που χρειαστείτε</td></tr>
</tbody></table>
<div class="MsoNormal" style="text-align: justify;">
</div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">1<sup>η</sup> Διδακτική ώρα</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
Η ύλη (ό,τι κι αν είναι αυτό)
έχει διάφορα χαρακτηριστικά. Νομίζουμε ότι καταλαβαίνουμε κάτι αν είμαστε σε
θέση να δώσουμε μία λίστα των χαρακτηριστικών του. Το πιο εμφανές
χαρακτηριστικό της ύλης είναι ίσως ο όγκος: το πόσο χώρο καταλαμβάνει ένα
αντικείμενο στο χώρο.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Ο εκπαιδευτικός δείχνει ένα
ποτήρι με νερό και ρωτάει: Πώς μπορούμε να μετρήσουμε τον όγκο του νερού σε
αυτό το ποτήρι; Ένας εύκολος τρόπος για να μετράμε τον όγκο υγρών είναι η χρήση
ενός «ογκομετρικού σωλήνα» (τα παιδιά το έχουν διδαχθεί στο δημοτικό).</div>
<div class="MsoNormal" style="text-align: justify;">
<u>Δραστηριότητα 1.</u></div>
<div class="MsoNormal" style="text-align: justify;">
Ένας μαθητής χρησιμοποιεί τον
ογκομετρικό σωλήνα (ακόμη και μπιμπερό ή βαθμολογημένο ποτήρι από την κουζίνα
της μαμάς αν δεν υπάρχει εργαστηριακός ογκομετρικό σωλήνας) και διαβάζει την
ένδειξη, π.χ. 125 <span lang="EN-US" style="mso-ansi-language: EN-US;">ml</span>,
χωρίς να την ανακοινώσει. Για να συνδέσουμε με τις προηγούμενες ενότητες καλούμε
έναν μαθητή από κάθε ομάδα να διαβάσει την ένδειξη και στη συνέχεια οι ομάδες
ανακοινώνουν τις «μετρήσεις» τους στην ολομέλεια. Γιατί υπάρχουν διαφορές (αν
υπάρχουν); Ποια είναι η «σωστή» μέτρηση;</div>
<div class="MsoNormal" style="text-align: justify;">
<u>Δραστηριότητα 2</u></div>
<div class="MsoNormal" style="text-align: justify;">
Αδειάζουμε το περιεχόμενο του
ογκομετρικού σωλήνα από τη δραστηριότητα 1 σε άδειο και καθαρό πλαστικό
μπουκαλάκι νερού. Ζητάμε από άλλο μαθητή να γεμίσει τον ογκομετρικό σωλήνα με
οινόπνευμα ίδιου όγκου με το νερό, π.χ. 125 <span lang="EN-US" style="mso-ansi-language: EN-US;">ml</span>. Στη συνέχεια αδειάζει το περιεχόμενο σε ένα δεύτερο άδειο
μπουκαλάκι νερού.</div>
<div class="MsoNormal" style="text-align: justify;">
Επαναλαμβάνουμε την ίδια
διαδικασία χρησιμοποιώντας τώρα ένα άλλο υγρό (π.χ. γλυκερίνη) ή στεγνή άμμο.</div>
<div class="MsoNormal" style="text-align: justify;">
Διαθέτουμε στο τέλος αυτής της
διαδικασίας 3 όμοια μπουκαλάκια νερού γεμισμένα, μέχρι του ίδιου ύψους (ίδιου
όγκου), με τρία <u>διαφορετικά</u> υλικά.</div>
<div class="MsoNormal" style="text-align: justify;">
Συμπέρασμα: Το χαρακτηριστικό της
ύλης που αποκαλούμε «όγκο» ενώ περιγράφει κάτι εμφανές δεν αρκεί για μια πλήρη
περιγραφή της ύλης. Τα τρία παραπάνω υλικά αν και έχουν ίδιο όγκο «εμφανώς»
διαφοροποιούνται μεταξύ τους.</div>
<div class="MsoNormal" style="text-align: justify;">
Προσφυγή στην ηλεκτρονική ζυγαριά
της κουζίνας. Από την εμπειρία μας ξέρουμε ότι μία ζυγαριά δείχνει μία ένδειξη
όταν τοποθετείται πάνω σε αυτήν ένα αντικείμενο. ΙΔΕΑ! Τα τρία μπουκαλάκια
έχουν ίδιου όγκο υλικά. Τι ενδείξεις θα δώσει όμως η ζυγαριά; Θα είναι ίδιες ή
θα είναι διαφορετικές;</div>
<div class="MsoNormal" style="text-align: justify;">
<u>Δραστηριότητα 3</u></div>
<div class="MsoNormal" style="text-align: justify;">
Ένας μαθητής τοποθετεί διαδοχικά
τα τρία μπουκαλάκια στη ζυγαριά και ανακοινώνει στην ολομέλεια τις ενδείξεις
της ζυγαριάς: είναι διαφορετικές!</div>
<div class="MsoNormal" style="text-align: justify;">
Τι σημαίνει το γεγονός ότι οι
ενδείξεις είναι διαφορετικές; Εκμαιεύουμε ότι η ζυγαριά πρέπει να μετράει ένα
διαφορετικό χαρακτηριστικό της ύλης. Πώς να το βαφτίσουμε αυτό το
χαρακτηριστικό; Οι φυσικοί το λένε «μάζα».</div>
<div class="MsoNormal" style="text-align: justify;">
Γιατί άραγε τα διάφορα υλικά ενώ
μπορεί να έχουν ίδιο όγκο έχουν διαφορετική μάζα;</div>
Ενημερώνουμε τους μαθητές ότι θα πραγματευτούμε αυτό το ερώτημα στην 5η εργαστηριακή άσκηση.<br /><div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">2<sup>η</sup> Διδακτική ώρα</span></b> (Μάζα και βάρος)</div>
<div class="MsoNormal" style="text-align: justify;">
Κρατήστε τα μπουκαλάκια με το οινόπνευμα
και την άμμο αντίστοιχα στα δύο χέρια. Μπορείτε να πείτε ποιο είναι πιο βαρύ;
Περιμένουμε/καθοδηγούμε οι μαθητές να «ζυγίσουν» με τα χέρια τους τα
μπουκαλάκια και να αποφανθούν ότι πιο <b style="mso-bidi-font-weight: normal;">βαρύ</b>
είναι αυτό με την άμμο. Ζητάμε την φαντασία τους ή ενδεχομένως προβάλλουμε ένα
μικρό βίντεο από το ΔΔΣ (<a href="http://www.youtube.com/watch?v=rQbc1HJc5Nw">http://www.youtube.com/watch?v=rQbc1HJc5Nw</a>).
Άραγε θα είχατε την ίδια <b style="mso-bidi-font-weight: normal;">αίσθηση</b> αν
κάνατε την ίδια «ζύγιση» στο ΔΔΣ ή στη Σελήνη;</div>
<div class="MsoNormal" style="text-align: justify;">
ΌΧΙ! Όμως ούτε ο όγκος, ούτε η πυκνότητα
και επομένως ούτε η μάζα θα είχε αλλάξει. Άρα η ιδιότητα του να είσαι βαρύς,
μοιάζει να είναι ένα ακόμη χαρακτηριστικό της ύλης. Σε αντίθεση όμως με τον
όγκο και τη μάζα φαίνεται να εξαρτάται από του πού είμαι! Οι φυσικοί λένε αυτή
την ιδιότητα «βάρος» και το μετράνε με ένα ΔΥΝΑΜΟΜΕΤΡΟ.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<u>Δραστηριότητα 4</u></div>
<div style="text-align: justify;">
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</xml><![endif]--><span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Αναρτούμε διαδοχικά τα 3 μπουκαλάκια στο δυναμόμετρο και καταγράφουμε
τις ενδείξεις. Στον πίνακα δημιουργούνται δύο στήλες: μία με τη μάζα του κάθε
μπουκαλιού (ένδειξη ηλεκτρονικής ζυγαριάς) και μία με το βάρος του (ένδειξη
δυναμόμετρου).Παρατηρείτε κάποια σχέση ανάμεσα στο βάρος (σε Ν) και τη μάζα (σε
</span><span lang="EN-US" style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; line-height: 115%; mso-ansi-language: EN-US; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">kg</span><span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">);</span></div>
<br />
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"><span style="mso-spacerun: yes;"> </span>3<sup>η</sup> Διδακτική ώρα (διαγράμματα)</span></b></div>
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<m:lMargin m:val="0"/>
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<m:defJc m:val="centerGroup"/>
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<div class="MsoNormal" style="text-align: justify;">
Αφού οι μαθητές τρέξουν το φύλλο
εργασίας τους εισάγουμε στη σχεδίαση διαγραμμάτων.</div>
<div class="MsoNormal" style="text-align: justify;">
Για να γίνει πιο εμφανής η σχέση
υπάρχει ένα «τέχνασμα»: το διάγραμμα βάρους-μάζας. Τοποθετούμε τα σημεία στο
διάγραμμα. Πώς διατάσσονται; Τυχαία;</div>
<div style="text-align: justify;">
<span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; line-height: 115%; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Οι φυσικοί
λένε ότι το βάρος είναι ανάλογο με τη μάζα ΟΤΑΝ βρισκόμαστε κοντά σε έναν
πλανήτη και σε σταθερή απόσταση από το κέντρο του.</span></div>
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</xml><![endif]--><!--[if gte mso 10]>
<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Κανονικός πίνακας";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-qformat:yes;
mso-style-parent:"";
mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
mso-para-margin:0cm;
mso-para-margin-bottom:.0001pt;
mso-pagination:widow-orphan;
font-size:10.0pt;
font-family:"Times New Roman","serif";
mso-fareast-font-family:"Times New Roman";}
</style>
<![endif]--><div class="MsoNormal" style="text-align: justify;">
<br />
<!--[if gte mso 9]><xml>
<w:WordDocument>
<w:View>Normal</w:View>
<w:Zoom>0</w:Zoom>
<w:TrackMoves/>
<w:TrackFormatting/>
<w:PunctuationKerning/>
<w:ValidateAgainstSchemas/>
<w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
<w:IgnoreMixedContent>false</w:IgnoreMixedContent>
<w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText>
<w:DoNotPromoteQF/>
<w:LidThemeOther>EL</w:LidThemeOther>
<w:LidThemeAsian>X-NONE</w:LidThemeAsian>
<w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
<w:Compatibility>
<w:BreakWrappedTables/>
<w:SnapToGridInCell/>
<w:WrapTextWithPunct/>
<w:UseAsianBreakRules/>
<w:DontGrowAutofit/>
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<w:Word11KerningPairs/>
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<m:brkBin m:val="before"/>
<m:brkBinSub m:val="--"/>
<m:smallFrac m:val="off"/>
<m:dispDef/>
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<m:rMargin m:val="0"/>
<m:defJc m:val="centerGroup"/>
<m:wrapIndent m:val="1440"/>
<m:intLim m:val="subSup"/>
<m:naryLim m:val="undOvr"/>
</m:mathPr></w:WordDocument>
</xml><![endif]-->Οι μαθητές μπορούν να συμπληρώσουν, σε ομάδες, το ακόλουθο <a href="https://www.dropbox.com/s/64r7vg481p67wjg/%CE%A6%CE%953_%CE%BD%CE%AD%CE%BF.doc?dl=0" target="_blank">φύλλο εργασίας</a>.<br />
<br />
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<w:Zoom>0</w:Zoom>
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<w:PunctuationKerning/>
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<w:DontVertAlignCellWithSp/>
<w:DontBreakConstrainedForcedTables/>
<w:DontVertAlignInTxbx/>
<w:Word11KerningPairs/>
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<m:mathPr>
<m:mathFont m:val="Cambria Math"/>
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<m:smallFrac m:val="off"/>
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<m:defJc m:val="centerGroup"/>
<m:wrapIndent m:val="1440"/>
<m:intLim m:val="subSup"/>
<m:naryLim m:val="undOvr"/>
</m:mathPr></w:WordDocument>
</xml><![endif]--><br />
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<br />
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Ο Θανάσης είδε σε ένα βίντεο αστροναύτες να αιωρούνται μέσα
στο Διεθνή Διαστημικό Σταθμό και συμπέρανε ότι δεν έχουν βάρος τους: το βάρος
τους είναι ίσο με μηδέν. «<i style="mso-bidi-font-style: normal;">Επειδή βέβαια
οι αστροναύτες εξακολουθούν να έχουν μάζα</i>», λέει ο Θανάσης, «<i style="mso-bidi-font-style: normal;">αυτό σημαίνει ότι το βάρος ενός σώματος δεν
μπορεί να εξαρτάται από τη μάζα του</i>.»</div>
<div class="MsoNormal">
Έχει δίκιο ο Θανάσης;</div>
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<br /></div>
<div class="MsoNormal">
<br /></div>
<br />
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</div>
<div class="MsoNormal" style="margin-right: -.05pt; mso-list: skip; tab-stops: 36.85pt; text-align: justify;">
Β. Για να διευκολυνθείτε συμπληρώστε τα παρακάτω,
δουλεύοντας στις ομάδες σας.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Β1. Τι νομίζετε
ότι μπορείτε να κάνετε για να διαπιστώσετε αν το βάρος ενός σώματος εξαρτάται ή
όχι από τη μάζα του; </div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Β2. Να κάνετε
μία υπόθεση, <b>τέτοια ώστε να</b><b style="mso-bidi-font-weight: normal;">
μπορέσετε να την ελέγξετε πειραματικά</b>, για το πώς εξαρτάται το βάρος ενός
σώματος από τη μάζα του.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
..……………………………………………………………………………………………………...</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ1. Περιγράψτε
ένα πείραμα που θα κάνετε για να ελέγξετε την υπόθεσή σας (Υποθέστε ότι έχετε
πρόσβαση μόνο στα υλικά που είναι διαθέσιμα αυτή τη στιγμή στην τάξη σας: ένα δυναμόμετρο
για να μετράτε βάρη, μία ηλεκτρονική ζυγαριά για να μετράτε μάζες και τρία
μπουκαλάκια διαφορετικής μάζας). Τι θα κρατήσετε σταθερό; Τι θα μεταβάλλετε;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ2. Να κάνετε το
πείραμα που περιγράψατε παραπάνω. Τι προβλήματα συναντήσατε; Σε ποιο συμπέρασμα
καταλήγετε;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ3. Μπορείτε να
προβλέψετε το βάρος ενός τέταρτου μπουκαλιού γνωστής μάζας; Τι θα κάνετε για να
προβλέψετε την τιμή του;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ4. Μετρήστε το
βάρος του τέταρτου μπουκαλιού. Πόσο απέχουν η τιμή που εκτιμήσατε και αυτή που
προβλέψατε; Πού μπορεί να οφείλεται αυτή η διαφορά;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Δ1. Παρουσιάστε
σύντομα στις υπόλοιπες ομάδες την πορεία που ακολουθήσατε (τι μπορούμε να
διερευνήσουμε, υποθέσεις που κάνατε, μετρήσεις που έγιναν, συμπεράσματα στα
οποία καταλήξατε).</div>
<br />
<br />
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-88988810026103656612013-11-04T10:45:00.002-08:002015-10-22T02:43:59.591-07:00Σχέδια μαθήματος και φύλλα εργασίας για τη Φυσική της Α' Γυμνασίου - 2. Μετρήσεις χρόνου-η ακρίβεια<div dir="ltr" style="text-align: left;" trbidi="on">
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<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhUT5YuaZCjXBXwjdtQwPJAAjT8s9fEveXnJ3wBu30Hk7O9cmDSaiSXp-ZCBl5VSsA2JfMS-HtJu5aFLqQ0_QSW7kYh3bATnYAzDWi5hEorK-hs87Ebr0BPgBLvF85ZO15N-vCCE87aKkkq/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B12.png" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhUT5YuaZCjXBXwjdtQwPJAAjT8s9fEveXnJ3wBu30Hk7O9cmDSaiSXp-ZCBl5VSsA2JfMS-HtJu5aFLqQ0_QSW7kYh3bATnYAzDWi5hEorK-hs87Ebr0BPgBLvF85ZO15N-vCCE87aKkkq/s320/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B12.png" width="181" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Τα υλικά που θα χρειαστείτε</td></tr>
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<span style="font-size: 14.0pt; mso-bidi-font-size: 11.0pt;">1η Διδακτική ώρα</span></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Α</b>. Προσανατολισμός</div>
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παρακάτω εικόνας και αφηγούμαστε την παρακάτω ιστορία.</span><br />
<br />
<div class="separator" style="clear: both; text-align: center;">
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<i style="mso-bidi-font-style: normal;">«Ευρώπη,<span style="mso-spacerun: yes;"> </span>έτος 1581 κι εκείνος 17
ετών, γεννημένος στην Πίζα. Εκείνο το πρωινό έτυχε να βρίσκεται μέσα στον
καθεδρικό ναό της πόλης. Μια πόρτα μισάνοιχτη, ένα μικρό αεράκι και ένας
πολυέλαιος του ναού άρχισε να αιωρείται. Ο νεαρός, αγνοώντας τον περίγυρο
εστίασε την προσοχή του στην αιώρηση και η ΙΔΕΑ- ΥΠΟΨΙΑ<span style="mso-spacerun: yes;"> </span>γεννήθηκε. Είτε ο πολυέλαιος ταλαντευόταν με
μεγάλο πλάτος, είτε με μικρότερο, είτε μόλις και μετά βίας έκανε την αιώρηση,
ολοκλήρωνε τον ίδιο αριθμό αιωρήσεων. σε ίσους χρόνους. Έτος 1581, χρονόμετρο
για τη μέτρηση τόσο μικρών χρονικών διαστημάτων δεν υπάρχει και ο νεαρός
Γαλιλαίος<span style="mso-spacerun: yes;"> </span>για να ερευνήσει το ότι το
«πήγαινε – έλα» της<span style="mso-spacerun: yes;"> </span>κάθε αιώρησης
γίνεται στον ίδιο χρόνο με το «πήγαινε – έλα» της οποιασδήποτε επόμενης, κάτι
δηλαδή που δεν είχε υποθέσει μέχρι τότε κανείς, σκέφτηκε να εμπιστευτεί τον
σφυγμό του. Στις μέρες που ακολούθησαν, με ένα σπάγκο και ένα βαρίδι, δοκίμασε
να εξετάσει το <b style="mso-bidi-font-weight: normal;">ισόχρονο</b> όλων των
αιωρήσεων μόνος του…» </i>(πηγή: Ανδρέας Κασσέτας).</div>
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<br /></div>
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Ζητάμε από τους μαθητές να
παρατηρήσουν τον πίνακα και να τον σχολιάσουν, εν τάχει, με βάση το παραπάνω
κείμενο. Ενδεικτικά: γιατί το καπέλο του Γαλιλαίου είναι στο πάτωμα; Το έριξε ο
αέρας; Φαίνεται άραγε να μετράει το σφυγμό του; Πώς αλλιώς θα μπορούσε να
μετρήσει το χρόνο ταλάντωσης; (η ιστορία φαίνεται να υποδεικνύει ότι
χρησιμοποίησε, πέρα από το σφυγμό του, ρυθμικά μουσικά μοτίβα (ο πατέρας του
ήταν μουσικός!)).</div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;">Β.</b> Πώς μετράμε το χρόνο; Λάθη που μπορεί να γίνουν κατά τη
διαδικασία της μέτρησης.</div>
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Με βάση όσα έγιναν στην πρώτη
ενότητα (μέτρηση μήκους) σε τι συνίσταται η μέτρηση του χρόνου; Εκμαιεύουμε από
τους μαθητές ότι πρέπει να υπάρχει μία μονάδα μέτρησης με την οποία θα
συγκριθούν τα χρονικά διαστήματα.</div>
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Ποια ήταν η μονάδα που
χρησιμοποίησε αρχικά ο Γαλιλαίος, σύμφωνα με το παραπάνω κείμενο;</div>
<div class="MsoNormal" style="text-align: justify;">
Μπορεί αυτή η μονάδα να είναι
αντικειμενική;</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<u>Δραστηριότητα 1. </u></div>
<div class="MsoNormal" style="text-align: justify;">
Καλούμε τους μαθητές να «βρουν»
το σφυγμό τους και τους ζητάμε να μετρήσουν πόσο χρόνο, δηλαδή πόσους σφυγμούς
μετράει ο καθένας τους, ώστε ο εκπαιδευτικός να κινηθεί από τη μία άκρη της
αίθουσας στην άλλη. Αναμένεται να δώσουν διαφορετικά αποτελέσματα. Ζητάμε από
τους μαθητές να χοροπηδήσουν, να κινηθούν έντονα για μερικά δευτερόλεπτα ώστε
να ανεβάσουν τους σφυγμούς τους και επαναλαμβάνουμε τη μέτρηση.</div>
<div class="MsoNormal" style="text-align: justify;">
Είναι αντικειμενική η μονάδα
μέτρησης «σφυγμός»;</div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<u>Δραστηριότητα 2.</u></div>
<div class="MsoNormal" style="text-align: justify;">
Ζητάμε από τους μαθητές, σε
ομάδες, να χρησιμοποιήσουν τα ρολόγια τους για να μετρήσουν το χρόνο που θα
κάνει και πάλι ο εκπαιδευτικός να κινηθεί από τη μία άκρη της αίθουσας στην
άλλη. Αναμένεται να δώσουν διαφορετικά αποτελέσματα. Ποια είναι η σωστή
μέτρηση; Γιατί διαφέρουν οι μετρήσεις μεταξύ τους; Πώς θα μπορούσε να λυθεί το
πρόβλημα;</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Αναμένεται οι μαθητές να
αξιοποιήσουν ό,τι απεκόμισαν από την διαπραγμάτευση του φύλλου εργασίας 1 για
να απαντήσουν στις παραπάνω ερωτήσεις. Ενδεικτικά, αναμένεται να προτείνουν την
προσφυγή στο μέσο όρο των μετρήσεων. Άρα στο σημείο αυτό μπορούμε να
«αξιολογήσουμε» το προηγούμενο μάθημα.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Γ.</b> Για το σπίτι</div>
<div class="MsoNormal" style="text-align: justify;">
Χρησιμοποίησε το χρονόμετρο του
κινητού τηλεφώνου των γονιών σου για να μετρήσεις πόσο διαρκεί η πτώση ενός
κέρματος από το ύψος του κεφαλιού σου μέχρι το πάτωμα. Τι προβλήματα συναντάς;
Υπόθεσε ότι έχεις πρόσβαση σε ό,τι εξοπλισμό επιθυμείς. Πώς θα μπορούσες να τα
λύσεις;</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-size: 14.0pt; mso-bidi-font-size: 11.0pt;">2η Διδακτική ώρα</span></div>
<div class="MsoNormal" style="text-align: justify;">
Δίνεται το φύλλο εργασίας ΦΕ2.</div>
<div class="MsoNormal" style="text-align: justify;">
Κάθε ομάδα έχει πρόσβαση σε 2
μέτρα σκοινί, ένα ρολόι, διάφορα βαρίδια. Ως σημείο ανάρτησης μπορεί να
χρησιμοποιηθεί ένα καρφί στον τοίχο (είτε κατεβάζουμε κάποιο κάδρο είτε
καρφώνουμε μερικά καρφιά στους τοίχους της σχολικής αίθουσας).</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Και πάλι, αν ο χρόνος δεν είναι
αρκετός η παρουσίαση στην ολομέλεια μπορεί να γίνει σε μία 3<sup>η</sup>
διδακτική ώρα.</div>
<div class="MsoNormal" style="text-align: justify;">
Στο τέλος της ενότητας ο
εκπαιδευτικός συνοψίζει τα σημαντικότερα σημεία δίνοντας ιδιαίτερη έμφαση στο
ότι όταν εκτελείται ένα πείραμα με σκοπό τη διερεύνηση διάφορων παραγόντων
πρέπει κάθε φορά να αλλάζει μία μόνο παράμετρος, ενώ οι υπόλοιπες συνθήκες
πρέπει να παραμένουν σταθερές.</div>
<div class="MsoNormal" style="text-align: justify;">
Επίσης, θα ήταν χρήσιμο εφόσον
έχει προλάβει να «ελέγξει» τις εργασίες για το σπίτι να ζητήσει από τους
μαθητές που πρότειναν πρωτότυπες (ακόμη και δύσκολο να εφαρμοστούν) προτάσεις
επίλυσης του προβλήματος χρονομέτρησης πολύ μικρών χρονικών διαστημάτων με ένα
χρονόμετρο, να τις παρουσιάσουν στην ολομέλεια και να προκληθεί συζήτηση
αξιολόγησής τους μεταξύ των μαθητών.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-size: large;">Φύλλο εργασίας (<a href="https://www.dropbox.com/s/yrnxlbs9qeop8le/%CE%A6%CE%952.doc" target="_blank">σε μορφή .doc</a>) </span></div>
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<br /></div>
<br />
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Α.
Το πρόβλημα</div>
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<br />
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<br /></div>
<br />
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<div class="MsoNormal" style="mso-list: skip; tab-stops: 36.85pt; text-align: justify;">
Στη
σχολική εφημερίδα σας στάλθηκαν για να δημοσιευτούν δύο εργασίες φυσικής. Και
οι δύο μαθητές-συγγραφείς (ένας για κάθε μία εργασία) ισχυρίστηκαν ότι
εκτέλεσαν δύο διαφορετικά πειράματα με σκοπό να ελέγξουν κατά πόσο θα μπορούσε
να είναι επιστημονικά δυνατή η ιστορία που περιγράφει την παρατήρηση του ταλαντευόμενου
πολυέλαιου από τον Γαλιλαίο. </div>
<div class="MsoNormal" style="mso-list: skip; tab-stops: 36.85pt; text-align: justify;">
Ο
πρώτος ισχυρίστηκε ότι όσο πιο μεγάλο ήταν το μήκος του σκοινιού από το οποίο
κρεμόταν ο πολυέλαιος που παρατήρησε ο Γαλιλαίος, τόσο πιο εύκολο θα ήταν για
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<div class="MsoNormal" style="mso-list: skip; tab-stops: 36.85pt; text-align: justify;">
Ο
δεύτερος ισχυρίστηκε ότι αν ο πολυέλαιος είχε αντικατασταθεί από έναν βαρύτερο
που κρεμόταν από το ίδιο ύψος, ο Γαλιλαίος θα μπορούσε πιο εύκολα να μετρήσει
το χρόνο ταλάντωσής του με το σφυγμό του.</div>
<div class="MsoNormal" style="mso-list: skip; tab-stops: 36.85pt; text-align: justify;">
Για
να δημοσιευτεί μία εργασία στη σχολική εφημερίδα πρέπει να ελεγχθεί ώστε να
στηρίζεται σε αδιαμφισβήτητα δεδομένα. Ως εκδότης της εφημερίδας ποια ή ποιες
εργασίες θα δημοσιεύατε;</div>
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</div>
<div class="MsoNormal" style="margin-right: -.05pt; mso-list: skip; tab-stops: 36.85pt; text-align: justify;">
Β. Για να διευκολυνθείτε συμπληρώστε τα παρακάτω,
δουλεύοντας στις ομάδες σας.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Β1. Τι νομίζετε
ότι πρέπει να κάνετε για να αποφασίσετε ποια ή ποιες εργασίες θα δημοσιεύσετε; </div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Β2. Να κάνετε δύο
υποθέσεις, <b style="mso-bidi-font-weight: normal;">που θα μπορούσατε να ελέγξετε</b>, σχετικά με το από τι εξαρτάται ο χρόνος ταλάντωσης ενός αντικειμένου κρεμασμένου από σκοινί..</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
1<sup>η</sup>
……………………………………………………………………………………………………...</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
2<sup>η</sup>
………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ1. Περιγράψτε
ένα πείραμα και τις μετρήσεις που θα κάνετε για να ελέγξετε την πρώτη σας υπόθεση (Υποθέστε ότι έχετε πρόσβαση
μόνο στα υλικά που είναι διαθέσιμα αυτή τη στιγμή στην τάξη σας: σκοινί,
βαρίδια, καρφιά, το ρολόι σας). Τι θα κρατήσετε σταθερό; Τι θα μεταβάλλετε;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ2. Να κάνετε το
πείραμα που περιγράψατε παραπάνω και να καταγράψετε τις μετρήσεις σας. Τι
προβλήματα συναντήσατε; Πώς τα λύσατε; Σε ποιο συμπέρασμα καταλήγετε; Μπορείτε
να υποδείξετε κάποια ή κάποιες εργασίες που είναι επιστημονικά ορθό να
δημοσιευτούν στην σχολική εφημερίδα;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ3. Περιγράψτε
ένα πείραμα και τις μετρήσεις που θα κάνετε για να ελέγξετε τη δεύτερή σας υπόθεση (Υποθέστε ότι έχετε πρόσβαση μόνο
στα υλικά που είναι διαθέσιμα αυτή τη στιγμή στην τάξη σας: σκοινί, βαρίδια,
καρφιά, το ρολόι σας). Τι θα κρατήσετε σταθερό; Τι θα μεταβάλλετε;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ4. Να κάνετε το
πείραμα που περιγράψατε παραπάνω και να καταγράψετε τις μετρήσεις σας. Τι
προβλήματα συναντήσατε; Πώς τα λύσατε; Σε ποιο συμπέρασμα καταλήγετε; Μπορείτε
να υποδείξετε κάποια ή κάποιες εργασίες που είναι επιστημονικά ορθό να
δημοσιευτούν στην σχολική εφημερίδα;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Δ1. Παρουσιάστε
σύντομα στις υπόλοιπες ομάδες την πορεία που ακολουθήσατε (τι πρέπει να
διερευνήσετε, υποθέσεις που κάνατε, μετρήσεις που έγιναν, συμπεράσματα στα οποία
καταλήξατε).</div>
<br />
<div class="MsoNormal" style="text-align: justify;">
</div>
<br />
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="color: #0070c0;">Ενδεικτικές απαντήσεις στο φύλλο εργασίας</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">Παρατήρηση:</span></i></b><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;"> Επειδή οι
μαθητές δεν είναι εξοικειωμένοι με το να κάνουν υποθέσεις (τις συγχέουν συνήθως
με τις προβλέψεις τους), είναι ίσως σκόπιμο στα πρώτα φύλλα εργασίας τα
ερωτήματα Β1 και Β2 να αντιμετωπίζονται στην ολομέλεια. Αφήστε λίγο χρόνο στις
ομάδες να σκεφτούν και να προτείνουν απαντήσεις στο Β1 και συζητήστε τις στην
ολομέλεια. Προτείνετε/καθοδηγήστε την υιοθέτηση μίας κοινής απάντησης, όπως
αυτή που ακολουθεί, ώστε οι μαθητές να αντιληφθούν μέσα από την πράξη τι τους
ζητάμε να κάνουν. Στα φύλλα εργασίας των επόμενων ενοτήτων η παρέμβαση του
εκπαιδευτικού σε αυτό το σημείο πρέπει να ελαττωθεί στο ελάχιστο. Ομοίως, σε
ό,τι αφορά το ερώτημα Β2 αφήστε τους μαθητές να προτείνουν διάφορες ιδέες οι
οποίες πρέπει να υποβληθούν σε έλεγχο από την ολομέλεια στο κατά πόσο μπορούν
να ελεγχθούν. Υπόθεση που δεν μπορεί να ελεγχθεί πρέπει να απορριφθεί.</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">Β1</span></i></b><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">. Θα
πραγματοποιήσουμε τα δύο πειράματα που ισχυρίζονται ότι εκτέλεσαν οι δύο
συγγραφείς για να ελέγξουμε τα αποτελέσματά τους. Για οποία εργασία
επιβεβαιώσουμε το ισχυρισμό του συγγραφέα της θα τη δημοσιεύσουμε.</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">Β2</span></i></b><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">. <u>1η υπόθεση:</u>
Ο χρόνος της ταλάντωσης ενός αντικειμένου που είναι κρεμασμένο από σκοινί,
εξαρτάται από<span style="mso-spacerun: yes;"> </span>το μήκος του σκοινιού.</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><u><span style="color: #0070c0;">2η υπόθεση</span></u><span style="color: #0070c0;">: Ο χρόνος της ταλάντωσης ενός αντικειμένου που είναι
κρεμασμένο από σκοινί, εξαρτάται από<span style="mso-spacerun: yes;"> </span>το
βάρος του αντικειμένου.</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">Γ1</span></i></b><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">. Θα κρεμάσουμε
ένα συγκεκριμένο βαρίδι από ένα κομμάτι σκοινί με ένα καρφί στον τοίχο. Θα
«τραβήξουμε» το βαρίδι λίγο αριστερά ή λίγο δεξιά και θα το αφήσουμε ελεύθερο
να κινηθεί (να ταλαντωθεί). Θα μετρήσουμε με το ρολόι πόσος χρόνος περνάει ώστε
το βαρίδι να επιστρέψει στην αρχική του θέση. Στη συνέχεια, από το ίδιο καρφί
θα κρεμάσουμε ένα μεγαλύτερο κομμάτι σκοινί στο οποίο θα δέσουμε το ίδιο βαρίδι.
Θα τραβήξουμε το βαρίδι προς τα αριστερά ή προς τα δεξιά όπως και προηγουμένως
(προς την ίδια μεριά και κατά την ίδια γωνία). Θα μετρήσουμε με το ρολόι το
χρόνο για να επιστρέψει το βαρίδι στην αρχική του θέση. Μπορούμε να
επαναλάβουμε τη διαδικασία χρησιμοποιώντας ένα κομμάτι σκοινί μικρότερο από το
αρχικό.</span></i></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">Γ2</span></i></b><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">. Ήταν δύσκολο
να μετρήσουμε με το ρολόι μας το χρόνο μιας ταλάντωσης. Για να λύσουμε το
πρόβλημα μετρήσαμε το χρόνο για να γίνουν 10 ταλαντώσεις και διαιρέσαμε με το
10 (τον αριθμό των ταλαντώσεων) για να υπολογίσουμε το χρόνο μίας ταλάντωσης.
Για το πολύ κοντό σκοινί μετρήσαμε … δευτερόλεπτα, για το αρχικό σκοινί
μετρήσαμε … δευτερόλεπτα και για το πιο μακρύ σκοινί μετρήσαμε … δευτερόλεπτα.
Άρα, επιβεβαιώσαμε την υπόθεσή μας: όσο το μήκος του σκοινιού μεγαλώνει ο
χρόνος μίας ταλάντωσης αυξάνεται. Τότε είναι πιο εύκολο να μετρήσουμε το χρόνο
αυτό με το σφυγμό μας. Η πρώτη εργασία μπορεί να δημοσιευτεί!</span></i></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">Γ3</span></i></b><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">. Θα κρεμάσουμε
ένα βαρίδι από ένα συγκεκριμένο κομμάτι σκοινί με ένα καρφί στον τοίχο. Θα
«τραβήξουμε» το βαρίδι λίγο αριστερά ή λίγο δεξιά και θα το αφήσουμε ελεύθερο
να κινηθεί (να ταλαντωθεί). Θα μετρήσουμε με το ρολόι πόσος χρόνος περνάει ώστε
το βαρίδι να επιστρέψει στην αρχική του θέση. Στη συνέχεια, από το ίδιο καρφί
και το ίδιο σκοινί θα κρεμάσουμε ένα βαρύτερο βαρίδι. Θα τραβήξουμε το βαρίδι
προς τα αριστερά ή προς τα δεξιά όπως και προηγουμένως (προς την ίδια μεριά και
κατά την ίδια γωνία). Θα μετρήσουμε με το ρολόι το χρόνο για να επιστρέψει το
βαρίδι στην αρχική του θέση. Μπορούμε να επαναλάβουμε τη διαδικασία
χρησιμοποιώντας ένα ακόμη βαρίδι ελαφρύτερο από το αρχικό.</span></i></div>
<div class="MsoNormal" style="text-align: justify;">
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">Γ4</span></i></b><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">. Μετρήσαμε,
όπως και στο πρώτο πείραμα, 10 ταλαντώσεις και διαιρέσαμε με το 10 (τον αριθμό
των ταλαντώσεων) για να υπολογίσουμε το χρόνο μίας ταλάντωσης. Για το
ελαφρύτερο βαρίδι μετρήσαμε … δευτερόλεπτα, για το μεσαίο βαρίδι μετρήσαμε …
δευτερόλεπτα, ενώ για το βαρύτερο βαρίδι μετρήσαμε … δευτερόλεπτα. Άρα, η
υπόθεσή μας δεν επιβεβαιώθηκε: ο χρόνος μιας ταλάντωσης δεν εξαρτάται από το
βάρος του βαριδίου. Η δεύτερη εργασία δεν μπορεί να δημοσιευτεί!</span></i></div>
</div>
Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-39977161982187352722013-11-04T10:35:00.000-08:002015-10-22T02:41:48.742-07:00Σχέδια μαθήματος και φύλλα εργασίας για τη Φυσική της Α' Γυμνασίου - 1. Μετρήσεις μήκους - μέση τιμή<div dir="ltr" style="text-align: left;" trbidi="on">
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgeruhB1s4HmiqXnxHdlh709k3oQx_2u9kZdnag07J5a23rBJfs__wnTxYH3Io3YxAxwrrI1HZoi_a-fZteP_rAjgrjyoUbzSKsjeFUloW9vjmz9JZB2fkzfMsIeEEWh7ZSeDt8ipZnO9jA/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B11.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="226" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgeruhB1s4HmiqXnxHdlh709k3oQx_2u9kZdnag07J5a23rBJfs__wnTxYH3Io3YxAxwrrI1HZoi_a-fZteP_rAjgrjyoUbzSKsjeFUloW9vjmz9JZB2fkzfMsIeEEWh7ZSeDt8ipZnO9jA/s320/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B11.jpg" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Τα υλικά που θα χρειαστείτε</td></tr>
</tbody></table>
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<br />
<span style="font-size: 14.0pt; mso-bidi-font-size: 11.0pt;">1η διδακτική ώρα</span></div>
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<span style="font-size: 14.0pt; mso-bidi-font-size: 11.0pt;">Εισαγωγή</span></div>
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<b style="mso-bidi-font-weight: normal;">Α</b>. Προκειμένου να εισαχθούν στη λογική των μετρήσεων πρέπει να
ενημερώσουμε/εξοικειώσουμε τους μαθητές ότι μία μέτρηση είναι μία διαδικασία
σύγκρισης.</div>
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<u>Δραστηριότητα 1η</u></div>
<div class="MsoNormal" style="text-align: justify;">
Ενώ δύο μαθητές, του ίδιου
περίπου ύψους είναι καθιστοί, ζητάμε από τους υπόλοιπους να <b style="mso-bidi-font-weight: normal;">εκτιμήσουν</b> ποιος από τους δύο είναι πιο
ψηλός. Σε περίπτωση που πάρουμε την απάντηση «φαίνεται ότι ψηλότερος είναι ο …»
επιχειρούμε να προκαλέσουμε αμφισβήτηση της λογικής του «φαίνεται»
παρουσιάζοντας ένα μικρό μπουκάλι νερού και ρωτώντας να εκτιμήσουν τι είναι
μεγαλύτερο σε μήκος: το μπουκάλι ή η ετικέτα (προς έκπληξη των περισσοτέρων, για
τις περισσότερες μάρκες νερού, είναι ίσα!). <span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Εναλλακτικά
χρησιμοποιούμε κάποια «οπτική απάτη» από τις παρακάτω </span><span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">.</span><br />
<br />
<br />
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjA6c1_krhbOSPT3ew6uqwN3mU24OsZd3covr-vpGmayyN6IdHuTQm8FyKsxJ2R-BZOHfE7to5Jqf6NLJCoL91_OBbGbUZnn0jC3r-CI-CGbpQCnCNTelNp0vj1iYtDS8ki9THzAGs5IVSN/s1600/%25CE%259F%25CE%25911.JPG" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="113" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjA6c1_krhbOSPT3ew6uqwN3mU24OsZd3covr-vpGmayyN6IdHuTQm8FyKsxJ2R-BZOHfE7to5Jqf6NLJCoL91_OBbGbUZnn0jC3r-CI-CGbpQCnCNTelNp0vj1iYtDS8ki9THzAGs5IVSN/s320/%25CE%259F%25CE%25911.JPG" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Ποια διαγώνιος είναι μεγαλύτερη;</td></tr>
</tbody></table>
<br />
<table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"><tbody>
<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjRYnguVpQkrx4LqGjTt2eHtGgI7KW-Q7n-ZgULBzCAauM2b0kdnIhCE2K-JvQKspG-BMqJHJhgjV9adtgGfuseDvifl_0DUEomHzMMnKpNHq8mgUmDad2mOLrfOejGKu92nlhT00ud2mss/s1600/%25CE%259F%25CE%25913.JPG" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="219" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjRYnguVpQkrx4LqGjTt2eHtGgI7KW-Q7n-ZgULBzCAauM2b0kdnIhCE2K-JvQKspG-BMqJHJhgjV9adtgGfuseDvifl_0DUEomHzMMnKpNHq8mgUmDad2mOLrfOejGKu92nlhT00ud2mss/s320/%25CE%259F%25CE%25913.JPG" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;">Ποιο από τα δύο σχήματα είναι μεγαλύτερο;</td></tr>
</tbody></table>
</div>
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<br />
Τους καθοδηγούμε να προτείνουν ότι
πρέπει να συγκρίνουμε τους δύο μαθητές τοποθετώντας τους δίπλα-δίπλα.</div>
<div class="MsoNormal" style="text-align: justify;">
Πώς όμως μπορούμε να συγκρίνουμε
έναν μαθητή αυτής της τάξης με έναν μαθητή της διπλανής χωρίς να τους φέρουμε
σε επαφή μεταξύ τους; Ανάγκη χρησιμοποίησης ενός τρίτου αντικειμένου που θα
χρησιμοποιηθεί ως μέτρο σύγκρισης.</div>
<div class="MsoNormal" style="text-align: justify;">
Πώς μπορούμε να συγκρίνουμε έναν
μαθητή αυτής της τάξης με έναν μαθητή σε σχολείο της Αθήνας ή της Νέας Υόρκης; Ανάγκη
το μέτρο σύγκρισης να είναι διεθνώς αναγνωρισμένο. Ο εκπαιδευτικός λέει λίγα
λόγια για την ιστορία της μονάδας μέτρησης «μέτρο» ή αναθέτει σχετική εργασία
στους μαθητές του για το σπίτι.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">Παρατηρήσεις</span></i></b><span style="color: #0070c0;">: <i style="mso-bidi-font-style: normal;">Μετά από την
εφαρμογή της δραστηριότητας 1 από συναδέλφους, διαπιστώθηκε ότι αρκετοί μαθητές
για να εκτιμήσουν ποιος μαθητής είναι ψηλότερος ανάμεσα σε δύο, προτείνουν να
τους μετρήσουμε με το «μέτρο» εννοώντας να τους μετρήσουμε με μία μετροταινία (μεζούρα).
Δυστυχώς η γλώσσα δεν μας βοηθάει στο σημείο αυτό αφού κι εμείς πολλές φορές
κατά τη διδασκαλία χρησιμοποιούμε, ατυχώς, τον ίδιο όρο. Ας προσπαθήσουμε να
επιμείνουμε στη χρήση του όρου <b style="mso-bidi-font-weight: normal;">μετροταινία</b>,
βοηθώντας τους μαθητές να ξεκαθαρίσουν ότι άλλο είναι η μετροταινία και άλλο το
μέτρο. </i></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<u>Εναλλακτικά</u>: Ζητείται από
τους μαθητές, ανά ομάδα, να μετρήσουν το μήκος του θρανίου τους με ό,τι
διαθέτουν και να ανακοινώσουν το αποτέλεσμα στην ολομέλεια. Αναμένεται να
χρησιμοποιήσουν την παλάμη τους, το στυλό τους, την κασετίνα τους ή το χάρακά
τους. Πώς μπορούμε να συγκρίνουμε τα αποτελέσματα; Ποια ομάδα έκανε τη «σωστή»
μέτρηση;</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Β</b>. Πώς μετράμε; Λάθη που μπορεί να γίνουν κατά τη διαδικασία της
μέτρησης.</div>
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<u>Δραστηριότητα 2η</u></div>
<div class="MsoNormal" style="text-align: justify;">
Τραβάμε δύο παράλληλες γραμμές,
όσο το δυνατόν πιο λεπτές, στον πίνακα και ζητάμε από <u>έναν</u> μαθητή να
μετρήσει την απόστασή τους με μία μεζούρα. Αν ο μαθητής μετρήσει «σωστά»
(τοποθετώντας σωστά, κάθετα, την μεζούρα) τότε ο εκπαιδευτικός, κάνοντας το
συνήγορο του διαβόλου, τοποθετεί τη μεζούρα «λάθος» (είτε λοξά, είτε αφού
στριφογυρίσουμε μια-δυο φορές τη μεζούρα). Ζητάμε από τους μαθητές να
αποφασίσουν επιχειρηματολογώντας ποια είναι η σωστή μέτρηση. Ο εκπαιδευτικός
εξηγεί πώς πρέπει να γίνεται η μέτρηση.</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Επειδή το να σχεδιαστούν δύο
παράλληλες γραμμές στον πίνακα μπορεί να είναι πιο δύσκολο από ό,τι ακούγεται,
ακόμη κι αν οι γραμμές δεν είναι όπως πρέπει, ο εκπαιδευτικός μπορεί να βρει
την ευκαιρία να εστιάσει στο γεγονός ότι πρέπει να κρατούμε όλες τις μεταβλητές
σταθερές εκτός από μία: άρα όλες οι ομάδες των μαθητών πρέπει να επιχειρήσουν
να μετρήσουν την απόσταση των δύο ίδιων σημείων στις δύο ευθείες.</div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Γ</b>. Ανάγκη εισαγωγής του μέσου όρου</div>
<div class="MsoNormal" style="text-align: justify;">
<u>Δραστηριότητα 3η</u></div>
<div class="MsoNormal" style="text-align: justify;">
Τραβάμε εκ νέου δύο παράλληλες
γραμμές στον πίνακα, φροντίζοντας να τις κάνουμε όσο πιο παχιές γίνεται. Ζητάμε
από κάθε ομάδα ένα μέλος της να μετρήσει όπως εξηγήθηκε προηγουμένως την
απόσταση των δύο γραμμών, χωρίς όμως να ανακοινώσει τη μέτρησή της. Αφού
ολοκληρωθούν όλες οι μετρήσεις κάθε ομάδα ανακοινώνει την απόσταση που μέτρησε.
Αναμένεται οι μετρήσεις αυτές να διαφοροποιούνται. Ποια είναι η απόσταση των
δύο γραμμών; Που μπορεί να οφείλονται οι διαφορές;</div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">Παρατηρήσεις:</span></i></b><span style="color: #0070c0;"> <i style="mso-bidi-font-style: normal;">Μετά από την
εφαρμογή της δραστηριότητας 3 από συναδέλφους, διαπιστώθηκε ότι η διαχείριση της
τάξης όσο οι διάφορες ομάδες κάνουν τις μετρήσεις τους μπορεί να είναι
προβληματική. Για να αποφύγετε τέτοια προβλήματα μπορείτε να δώσετε από μία
φωτοτυπία με τις δύο παράλληλες γραμμές σε κάθε ομάδα. </i></span></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;">Δ</b>. Για το σπίτι.</div>
<div class="MsoNormal" style="text-align: justify;">
Μπορείτε να αναθέσετε στους μαθητές
(μεμονωμένα και όχι πλέον σε ομάδες) να τρέξουν μία από τις παρακάτω
δραστηριότητες:</div>
<div class="MsoNormal" style="text-align: justify;">
Να χρησιμοποιήσετε ένα φύλλο
χαρτί Α4, με όποιον τρόπο νομίζετε, για να μετρήσετε με όσο το δυνατόν
μεγαλύτερη ακρίβεια το μήκος του στυλό σας.</div>
<div class="MsoNormal" style="text-align: justify;">
Να χρησιμοποιήσετε έναν χάρακα
για να μετρήσετε το πάχος ενός φύλλου του βιβλίου των μαθηματικών σας.</div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Κάντε μία σύντομη ανασκόπηση των
βασικών σημείων της 1<sup>ης </sup>διδακτικής ώρας (σημεία Α, Β και Γ,
παραπάνω).</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-size: 14.0pt; mso-bidi-font-size: 11.0pt;">2η διδακτική ώρα</span></div>
<div class="MsoNormal" style="text-align: justify;">
Δίνεται το φύλλο εργασίας και το
φύλλο με τα αποτυπώματα των παπουτσιών. Επίσης οι ομάδες των μαθητών έχουν
πρόσβαση σε απλούς χάρακες.</div>
<div class="MsoNormal" style="text-align: justify;">
Τα αποτυπώματα έχουν τοποθετηθεί
έτσι ώστε μετρώντας <b style="mso-bidi-font-weight: normal;">κατακόρυφα</b> την
απόσταση μεταξύ δεξιού-δεξιού, αριστερού-δεξιού και αριστερού-αριστερού ποδιού
να είναι περίπου ίδια για κάθε εικόνα. Οι αποστάσεις αυτές είναι ίδιες για τον
ύποπτο 2 και τον «κλέφτη».</div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Ανάλογα με το χρόνο που θα
χρειαστούν οι μαθητές να ολοκληρώσουν το φύλλο εργασίας, το πιθανότερο είναι να
χρειαστεί το τελευταίο βήμα (Δ1: η παρουσίαση στην ολομέλεια) να γίνει σε 3η
διδακτική ώρα.</div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="color: #0070c0;">Παρατηρήσεις:</span></i></b><span style="color: #0070c0;"> <i style="mso-bidi-font-style: normal;">Μετά από την
εφαρμογή του φύλλου εργασίας από συναδέλφους, διαπιστώθηκε ότι όταν οι μαθητές
παίρνουν στα χέρια τους το φύλλο με τα αποτυπώματα παπουτσιών εστιάζουν σε
προβλέψεις και δυσκολεύονται να παρακολουθήσουν την πορεία του φύλλου εργασίας.
Προτείνεται να δώσετε τα αποτυπώματα αφού οι ομάδες συμπληρώσουν μέχρι και το
εδάφιο Γ1 του φύλλου εργασίας.</i></span></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Στο τέλος της παρουσίασης στην
ολομέλεια ο εκπαιδευτικός συνοψίζει τα βασικά συμπεράσματα της ενότητας αυτής:</div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Η μέτρηση είναι μία διαδικασία σύγκρισης.</div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Υπάρχουν διάφοροι λόγοι που οδηγούν σε
διαφορετικά αποτελέσματα.</div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Ένα αξιόπιστο αποτέλεσμα προκύπτει συνήθως
παίρνοντας το μέσο όρο μερικών μετρήσεων.</div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span>Η επιστημονική μεθοδολογία συνίσταται στην παρατήρηση,
τη διατύπωση υποθέσεων, τον πειραματικό έλεγχο των υποθέσεων, την
επαναδιατύπωση ή την επιβεβαίωση των υποθέσεων.</div>
<div class="MsoListParagraphCxSpLast" style="text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="text-align: justify;">
<span style="font-size: large;">Φύλλο εργασίας (<a href="https://www.dropbox.com/s/dklvkoc12n70dya/%CE%A6%CF%8D%CE%BB%CE%BB%CE%BF%20%CE%B5%CF%81%CE%B3%CE%B1%CF%83%CE%AF%CE%B1%CF%82%201.doc" target="_blank">σε μορφή .doc</a>)</span></div>
<div class="MsoListParagraphCxSpLast" style="text-align: justify;">
Α. Το πρόβλημα</div>
<br />
<div class="MsoListParagraphCxSpLast" style="text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;">Χθες το βράδυ έγινε κλοπή στην αποθήκη ηλεκτρικών
μικροσυσκευών γνωστού πολυκαταστήματος. Σύμφωνα με την κάμερα ασφαλείας ένας
άντρας με καλυμμένο πρόσωπο μπήκε στο χώρο, χωρίς να τρέχει, και αφαίρεσε
μερικά κινητά τηλέφωνα. Στο χώρο της αποθήκης βρέθηκαν ίχνη παπουτσιών που
άφησε ο κλέφτης στο γεμάτο σκόνη πάτωμα. Η αστυνομία συνέλαβε τρεις υπόπτους
για την κλοπή. Στην εικόνα 1 φαίνονται τα αποτυπώματα παπουτσιών που βρέθηκαν
στην αποθήκη ενώ στις εικόνες 2, 3 και 4 φαίνονται τα αποτυπώματα παπουτσιών των
τριών υπόπτων που συνέλεξε η αστυνομία βάζοντάς τους να περπατήσουν σε
σκονισμένο πάτωμα. Σύμφωνα με έρευνες ένας άνθρωπος έχει <u>σχεδόν</u> σταθερό
βηματισμό (βηματισμός είναι η απόσταση μεταξύ δύο διαδοχικών θέσεων του ίδιου
ποδιού του, π.χ. του δεξιού, είτε η απόσταση μεταξύ δύο διαδοχικών θέσεων του
αριστερού και δεξιού ποδιού). Μπορείτε να συμπεράνετε ποιος είναι, μεταξύ των
τριών, ο <u>πιθανότερος</u> δράστης της κλοπής;</span></div>
<br />
<div class="MsoNormal" style="text-align: justify;">
Κατεβάστε από <a href="https://www.dropbox.com/s/yi7lucyl51zgdqs/Shoe%20Prints.doc" target="_blank">εδώ</a> το αρχείο με τα αποτυπώματα</div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<br />
<div class="MsoNormal" style="text-align: justify;">
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</div>
<div class="MsoNormal" style="margin-right: -.05pt; mso-list: skip; tab-stops: 36.85pt; text-align: justify;">
Β. Για να διευκολυνθείτε συμπληρώστε τα παρακάτω,
δουλεύοντας στις ομάδες σας.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Β1. Τι νομίζετε
ότι πρέπει να κάνετε για να υποδείξετε, με βάση τα δεδομένα, τον πιθανότερο
δράστη; </div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Β2. Γράψτε δύο
προϋποθέσεις σχετικές με τα αποτυπώματα του δράστη και των υπόπτων, <b style="mso-bidi-font-weight: normal;">που θα μπορούσατε να ελέγξετε αν ισχύουν</b>, ώστε να καταφέρετε να υποδείξετε τον πιθανότερο δράστη.</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
1<sup>η</sup>
……………………………………………………………………………………………………...</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
2<sup>η</sup>
………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ1. Περιγράψτε μία
διαδικασία μετρήσεων που θα κάνετε για
να ελέγξετε την πρώτη σας υπόθεση (Υποθέστε ότι έχετε πρόσβαση μόνο στα υλικά
που είναι διαθέσιμα αυτή τη στιγμή στην τάξη σας: μία μετροταινία και αντίγραφο από τα αποτυπώματα παπουτσιών που συνέλεξε η αστυνομία).</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
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Γ2. Να κάνετε τις
μετρήσεις που περιγράψατε παραπάνω και να τις καταγράψετε. Τι προβλήματα
συναντήσατε; Σε ποιο συμπέρασμα καταλήγετε; Μπορείτε να υποδείξετε ποιος είναι
ο πιθανότερος δράστης της κλοπής;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
Γ3. Περιγράψτε
μία διαδικασία μετρήσεων που θα κάνετε για να ελέγξετε τη δεύτερη σας υπόθεση (Υποθέστε ότι έχετε πρόσβαση μόνο
στα υλικά που είναι διαθέσιμα αυτή τη στιγμή στην τάξη σας: μία μετροταινία και αντίγραφο από τα αποτυπώματα παπουτσιών που συνέλεξε η αστυνομία).</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………<br />
Γ4.
Να κάνετε τις μετρήσεις που περιγράψατε παραπάνω και να τις καταγράψετε. Τι
προβλήματα συναντήσατε; Σε ποιο συμπέρασμα καταλήγετε; Μπορείτε να υποδείξετε
ποιος είναι ο πιθανότερος δράστης της κλοπής;</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
…………………………………………………………………………………………………………</div>
<div class="MsoNormal" style="line-height: 150%; text-align: justify;">
<br /></div>
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EL; mso-bidi-language: AR-SA; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;">Δ1. Παρουσιάστε σύντομα στις υπόλοιπες ομάδες την πορεία που
ακολουθήσατε (τι πρέπει να διερευνήσετε, υποθέσεις που κάνατε, μετρήσεις που
έγιναν, συμπεράσματα στα οποία καταλήξατε).</span><br />
<br />
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;">Ενδεικτικές απαντήσεις στο φύλλο
εργασίας</i></b></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;">Παρατήρηση:</i></b><i style="mso-bidi-font-style: normal;"> Επειδή οι μαθητές δεν είναι εξοικειωμένοι
με το να κάνουν υποθέσεις (τις συγχέουν συνήθως με τις προβλέψεις τους), είναι
ίσως σκόπιμο στα πρώτα φύλλα εργασίας τα ερωτήματα Β1 και Β2 να
αντιμετωπίζονται στην ολομέλεια. Αφήστε λίγο χρόνο στις ομάδες να σκεφτούν και
να προτείνουν απαντήσεις στο Β1 και συζητήστε τις στην ολομέλεια. Προτείνετε/καθοδηγήστε
την υιοθέτηση μίας κοινής απάντησης, όπως αυτή που ακολουθεί, ώστε οι μαθητές
να αντιληφθούν μέσα από την πράξη τι τους ζητάμε να κάνουν. Στα φύλλα εργασίας
των επόμενων ενοτήτων η παρέμβαση του εκπαιδευτικού σε αυτό το σημείο πρέπει να
ελαττωθεί στο ελάχιστο. Ομοίως, σε ό,τι αφορά το ερώτημα Β2 αφήστε τους μαθητές
να προτείνουν διάφορες ιδέες οι οποίες πρέπει να υποβληθούν σε έλεγχο από την
ολομέλεια στο κατά πόσο μπορούν να ελεγχθούν. Υπόθεση που δεν μπορεί να
ελεγχθεί πρέπει να απορριφθεί.</i></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;">Β1</i></b><i style="mso-bidi-font-style: normal;">. Θα συγκρίνουμε τα αποτυπώματα του κλέφτη με τα αποτυπώματα των
υπόπτων. Ο πιθανότερος δράστης θα είναι αυτός του οποίου τα αποτυπώματα
ταιριάζουν περισσότερο με αυτά του κλέφτη.</i></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;">Β2</i></b><i style="mso-bidi-font-style: normal;">. <u>1η υπόθεση</u>: Οι τρεις ύποπτοι φορούν διαφορετικά παπούτσια
(είτε στο μήκος-μέγεθος είτε ακόμη και στο είδος) και αφήνουν διαφορετικά
αποτυπώματα. Ένα μόνο από αυτά ταιριάζει με του κλέφτη.</i></div>
<div class="MsoNormal" style="text-align: justify;">
<i style="mso-bidi-font-style: normal;"><u>2η υπόθεση</u>: Οι τρεις ύποπτοι περπατούν με διαφορετικό βηματισμό.</i></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;">Γ1</i></b><i style="mso-bidi-font-style: normal;">. Θα ελέγξω αρχικά αν κάποια αποτυπώματα παπουτσιών υπόπτων διαφέρουν
από το αποτύπωμα του κλέφτη, ώστε να απαλλαγούν από τις υποψίες. Αν τα
αποτυπώματα είναι ίδια, με έναν χάρακα θα μετρήσω το μήκος κάθε παπουτσιού,
αρχικά του κλέφτη και μετά των τριών υπόπτων, και θα τα συγκρίνω. Αν σύμφωνα με
την υπόθεσή μου οι ύποπτοι φορούν διαφορετικά μεγέθη παπουτσιών θα εντοπίσω
αμέσως τον πιθανότερο δράστη.</i></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;">Γ2</i></b><i style="mso-bidi-font-style: normal;">. Τα αποτυπώματα είναι όλα ίδια: τόσο ο κλέφτης όσο και οι ύποπτοι
φορούν ίδιου τύπου παπούτσια. Το μήκος του παπουτσιού τόσο του κλέφτη όσο και
των τριών υπόπτων είναι περίπου 2.7 εκατοστά. Άρα, δεν μπορώ να υποδείξω ποιος
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<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;">Γ3</i></b><i style="mso-bidi-font-style: normal;">. Θα μετρήσω με το χάρακα το βηματισμό του κλέφτη. Θα το κάνω μετρώντας
την απόσταση δύο διαδοχικών αποτυπωμάτων του αριστερού (δεξιού) ποδιού. Θα
ελέγξω αν ο βηματισμός αυτός είναι ίδιος αν μετρήσω το 1ο με το 2ο αποτύπωμα ή
το 2ο με το 3ο. Αν υπάρχει διαφορά θα πάρω το μέσο όρο των δύο τιμών. Θα
μετρήσω με τον ίδιο τρόπο τους βηματισμούς των τριών υπόπτων. Αν η υπόθεσή μου
είναι σωστή, οι ύποπτοι έχουν διαφορετικό βηματισμό οπότε θα εντοπίσω τον
πιθανότερο δράστη.</i></div>
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">Γ4</span></i></b><i style="mso-bidi-font-style: normal;"><span style="font-family: "Calibri","sans-serif"; font-size: 11.0pt; mso-ansi-language: EL; mso-bidi-font-family: "Times New Roman"; mso-bidi-language: AR-SA; mso-fareast-font-family: Calibri; mso-fareast-language: EN-US;">. …
Από τις μετρήσεις προκύπτει ότι ο πιθανότερος δράστης είναι ο ύποπτος 2.</span></i></div>
Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-74229211379921687072013-06-25T07:11:00.000-07:002013-06-25T07:13:05.217-07:00Μέτρηση της ταχύτητας των δακτυλίων του Κρόνου χρησιμοποιώντας βασικές αρχές φυσικής<div dir="ltr" style="text-align: left;" trbidi="on">
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif; font-size: large;"><b>Περιληπτικά...</b></span></div>
<div style="text-align: center;">
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
<span style="line-height: 115%;">Το πιο
εντυπωσιακό χαρακτηριστικό του Κρόνου είναι αναμφισβήτητα οι δακτύλιοι που
περιβάλλουν το γιγάντιο αέριο πλανήτη. </span></span></span></div>
<div style="text-align: center;">
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="line-height: 115%;">Πώς όμως διατηρούνται στη θέση τους οι
δακτύλιοι; </span></span></span></div>
<div style="text-align: center;">
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="line-height: 115%;">Γιατί δεν πέφτουν πάνω στον Κρόνο; </span></span></span></div>
<div style="text-align: center;">
</div>
<div style="text-align: center;">
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="line-height: 115%;">Στο πλαίσιο του προτζεκτ που ακολουθεί, αρχικά αναζητήθηκαν πληροφορίες για τη δομή, τη φύση και τη προέλευση των δακτυλίων.
Στη συνέχεια μελετήθηκαν υψηλής ευκρίνειας φωτογραφίες τους με λογισμικό
επεξεργασίας εικόνων και υπολογίστηκαν οι ακτίνες περιφοράς των διάφορων
τμημάτων των δακτυλίων, σε σχέση με την ισημερινή ακτίνα του Κρόνου. Κατόπιν
εφαρμόστηκαν βασικές αρχές της φυσικής για να υπολογιστούν η ταχύτητα περιφοράς
των διάφορων τμημάτων των δακτυλίων. Οι τιμές που προέκυψαν συγκρίθηκαν με
τιμές που είναι δημοσιευμένες και αποδεκτές από την επιστημονική κοινότητα.</span></span></span></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif; font-size: large;"><b>Εισαγωγή</b></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Ο Κρόνος είναι ο δεύτερος μεγαλύτερος
πλανήτης του ηλιακού μας συστήματος μετά το Δία και ο έκτος <a href="http://el.wikipedia.org/wiki/%CE%A0%CE%BB%CE%B1%CE%BD%CE%AE%CF%84%CE%B7%CF%82" title="Πλανήτης"><span style="color: windowtext; text-decoration: none;">πλανήτης</span></a> σε απόσταση από τον <a href="http://el.wikipedia.org/wiki/%CE%89%CE%BB%CE%B9%CE%BF%CF%82" title="Ήλιος"><span style="color: windowtext; text-decoration: none;">Ήλιο</span></a>.
Χαρακτηρίζεται ως αέριος γίγαντας γιατί αποτελείται κυρίως από αέριο υδρογόνο,
ήλιο και ίχνη νερού, μεθανίου και αμμωνίας που σχηματίζουν μια βαριά
δηλητηριώδη ατμόσφαιρα. Η πυκνότητα του, που είναι μόλις 0,7gr/cm<sup>3</sup> <sup>[1]</sup>
, είναι η μικρότερη από όλους τους πλανήτες, και για τον όγκο του είναι τόσο
ελαφρύς ώστε αν τον ρίχναμε σ' έναν τεράστιο φανταστικό ωκεανό νερού θα
μπορούσε να επιπλεύσει. Λόγω της ελαφρύτερης σύνθεσής του, της πολύ γρήγορης
περιστροφής του γύρω από τον άξονά του (μια μέρα στον Κρόνο διαρκεί μόλις 10
ώρες και 39 λεπτά <sup>[1]</sup>) και της ρευστής κατάστασής του, ο Κρόνος είναι
εμφανώς συμπιεσμένος στους πόλους. Η ισημερινή διάμετρος του Κρόνου είναι 120.536km,
ενώ η πολική διάμετρος μόλις 108.728km <sup>[1]</sup>. Ο άξονας περιστροφής του
Κρόνου (όπως και αυτός της Γης) έχει μία κλίση. Αυτή η κλίση του ισημερινού
προς το επίπεδο της τροχιάς ανέρχεται στις 26,73⁰ <sup>[2]</sup>. </span></span><br />
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: #221e1f;">Εικόνα 1. Η περιφορά
του Κρόνου και της Γης γύρω από τον ήλιο και οι διαφορετικές όψεις των δακτυλίων
του Κρόνου από τη Γη<sup>[5]</sup>.</span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="line-height: 115%;">Το πιο
εντυπωσιακό χαρακτηριστικό του Κρόνου είναι το σύστημα των δακτυλίων του. Σε
πρόσφατες φωτογραφίες του Κρόνου μπορούμε να δούμε χιλιάδες δακτυλίους που
περικυκλώνουν τον πλανήτη, όπως οι ραβδώσεις ενός δίσκου βινυλίου. Αρχίζουν από
την κορυφή σχεδόν των νεφών του Κρόνου και εκτείνονται μέχρι την απόσταση των
480.000 χιλιομέτρων</span><sup><span style="line-height: 115%;">[</span><span style="line-height: 115%;">3</span><span style="line-height: 115%;">]</span></sup><span style="line-height: 115%;">, ενώ
το πάχος τους δεν ξεπερνάει το ένα χιλιόμετρο. Συγκριτικά είναι σαν να είχαμε
μια πίτα με διάμετρο 1.400 μέτρων και πάχος πέντε χιλιοστών. <span style="color: #221e1f;">Παρατηρήθηκαν</span><sup>[4]</sup> <span style="color: #221e1f;">για πρώτη φορά </span></span><span lang="EN-US" style="color: #221e1f; line-height: 115%;">to</span><span style="color: #221e1f; line-height: 115%;"> 1610 από τον </span><span style="color: #221e1f; line-height: 115%;"><a href="http://el.wikipedia.org/wiki/%CE%93%CE%B1%CE%BB%CE%B9%CE%BB%CE%B1%CE%AF%CE%BF%CF%82" title="Γαλιλαίος"><span style="color: #221e1f; text-decoration: none;">Γαλιλαίο</span></a><span style="color: #221e1f;">, ο οποίος, δεν μπόρεσε να
εξηγήσει ικανοποιητικά αυτό που έβλεπε. Το 1655 ο Ολλανδός αστρονόμος </span><a href="http://el.wikipedia.org/wiki/%CE%9A%CF%81%CE%AF%CF%83%CF%84%CE%B9%CE%B1%CE%BD_%CE%A7%CF%8C%CF%85%CF%87%CE%B5%CE%BD%CF%82" title="Κρίστιαν Χόυχενς"><span style="color: #221e1f; text-decoration: none;">Κρίστιαν Χόυχενς</span></a> (<a href="http://www.worldlingo.com/ma/enwiki/el/Christiaan_Huygens" title="Christiaan Huygens"><span style="color: windowtext; text-decoration: none;">Christiaan Huygens</span></a>)<span style="color: #221e1f;">,
κοιτάζοντας τον Κρόνο με ένα πιο ισχυρό τηλεσκόπιο, παρατήρησε το σύστημα των
δακτυλίων </span>γύρω από τον ισημερινό του και έτσι μπόρεσε να εξήγησε
γιατί οι δακτύλιοι έμοιαζαν να εξαφανίζονται κάθε φορά που το επίπεδο πάνω στο
οποίο βρίσκονται συνέπιπτε με το επίπεδο της παρατήρησής τους από τη Γη (Εικόνα
1).</span></span></span><br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="font-size: small;">Οι δακτύλιοι, οι οποίοι χωρίζονται<sup>[3]</sup>
σε πολλές περιοχές με μικρά συνήθως κενά ανάμεσά τους, πήραν τα ονόματά τους
από τα γράμματα του λατινικού αλφαβήτου. Ξεκινώντας από αυτόν που βρίσκεται πιο
κοντά στην επιφάνεια του Κρόνου είναι <span lang="EN-US">D</span>, <span style="color: #221e1f;">C,
B, A, F, G, E (Εικόνα 2). Τα ονόματα των δακτυλίων προφανώς δεν είναι με
αλφαβητική σειρά αλλά με την σειρά που ανακαλύφθηκαν</span>. Οι δακτύλιοι Α, Β
και <span lang="EN-US">C</span><span lang="EN-US"> </span>είναι
οι πιο φωτεινοί και είναι ορατοί από τα τηλεσκόπια πάνω στη Γη. Το μεγαλύτερο
κενό μεταξύ των δακτυλίων είναι το <a href="http://el.wikipedia.org/w/index.php?title=%CE%A7%CE%AC%CF%83%CE%BC%CE%B1_%CE%9A%CE%B1%CF%83%CF%83%CE%AF%CE%BD%CE%B9&action=edit&redlink=1" title="Χάσμα Κασσίνι (δεν έχει γραφτεί ακόμα)"><span style="color: windowtext; text-decoration: none;">χάσμα </span><span lang="EN-US" style="color: windowtext; text-decoration: none;">Cassini</span></a> που χωρίζει τον Α από τον Β δακτύλιο.
Το ανακάλυψε ο Τζιοβάνι Κασσίνι (<span lang="EN-US">Jiovanni</span><span lang="EN-US"> </span><span lang="EN-US">Cassini</span>) το <a href="http://el.wikipedia.org/wiki/1675" title="1675"><span style="color: windowtext; text-decoration: none;">1675</span></a> από τον οποίο και
πήρε το όνομά του. Το <a href="http://el.wikipedia.org/wiki/1837" title="1837"><span style="color: windowtext; text-decoration: none;">1837</span></a>
ο <a href="http://el.wikipedia.org/wiki/%CE%91%CF%83%CF%84%CF%81%CE%BF%CE%BD%CE%BF%CE%BC%CE%AF%CE%B1" title="Αστρονομία"><span style="color: windowtext; text-decoration: none;">αστρονόμος</span></a> Γιόχαν Ένκε (Johann
Enke), παρατήρησε ένα μικρότερο κενό στη μέση περίπου του δακτυλίου A
όπου και αυτό πήρε το όνομά του (<a href="http://el.wikipedia.org/w/index.php?title=%CE%A7%CE%AC%CF%83%CE%BC%CE%B1_%CE%88%CE%BD%CE%BA%CE%B5&action=edit&redlink=1" title="Χάσμα Ένκε (δεν έχει γραφτεί ακόμα)"><span style="color: windowtext; text-decoration: none;">χάσμα </span><span lang="EN-US" style="color: windowtext; text-decoration: none;">Encke</span></a>). Οι δακτύλιοι <span lang="EN-US" style="color: #221e1f;">D</span><span style="color: #221e1f;">,
</span><span lang="EN-US" style="color: #221e1f;">F</span><span style="color: #221e1f;">, και </span><span lang="EN-US" style="color: #221e1f;">G</span><span lang="EN-US" style="color: #221e1f;"> </span><span style="color: #221e1f;">αποκαλύφτηκαν στις φωτογραφίες
που στάλθηκαν από τα διαστημικά σκάφη </span><span lang="EN-US" style="color: #221e1f;">Pioneer</span><span lang="EN-US" style="color: #221e1f;"> </span><span style="color: #221e1f;">και </span><span lang="EN-US" style="color: #221e1f;">Voyager</span><span style="color: #221e1f;">. </span>Ο Ε δακτύλιος του Κρόνου αποτελείται από πάγο νερού και
οργανικές ενώσεις που εκτινάσσονται από το δορυφόρο <a href="http://el.wikipedia.org/wiki/%CE%95%CE%B3%CE%BA%CE%AD%CE%BB%CE%B1%CE%B4%CE%BF%CF%82_%28%CE%B4%CE%BF%CF%81%CF%85%CF%86%CF%8C%CF%81%CE%BF%CF%82%29" title="Εγκέλαδος (δορυφόρος)"><span style="color: windowtext; text-decoration: none;">Εγκέλαδο</span></a> με τη μορφή πιδάκων.</span></span></div>
<br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Εικόνα 2. Δομή των δακτυλίων του Κρόνου.
Ο Κρόνος βρίσκεται στα αριστερά της εικόνας<sup>[6]</sup>.</span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Το 2004 το διαστημικό σκάφος
Cassini<sup>[7]</sup> έφτασε στην περιοχή του Κρόνου και έδωσε πολλές πολύτιμες
πληροφορίες. Όπως φάνηκε ξεκάθαρα από κοντά, οι δακτύλιοι δεν είναι συμπαγείς
και αποτελούνται κυρίως από σημαντικές ποσότητες πάγου (νερού). Κομμάτια πάγου
δείχνουν να περιστρέφονται μαζί με θραύσματα μετάλλων, κόκκους σκόνης και
κομμάτια βράχων σε μέγεθος έως και ενός σπιτιού. Παρόλα αυτά δεν έχει ακόμη
διευκρινισθεί ο τρόπος με τον οποίο δημιουργήθηκαν οι δακτύλιοι αυτοί. Ίσως,
όταν σχηματίστηκε ο Κρόνος, να άφησε κοντά του αχρησιμοποίητα υλικά που δεν
κατόρθωσαν να σχηματίσουν κάποιον δορυφόρο. Ίσως πάλι, δημιουργήθηκαν από
μεγάλους δορυφόρους του Κρόνου που περιστρέφονταν γύρω από τον πλανήτη και
θρυμματίστηκαν από την σύγκρουσή τους μεταξύ τους ή από την πρόσκρουσή τους με <a href="http://el.wikipedia.org/wiki/%CE%9A%CE%BF%CE%BC%CE%AE%CF%84%CE%B7%CF%82" title="Κομήτης"><span style="color: windowtext; text-decoration: none;">κομήτες</span></a> και μετεωροειδείς<sup><span style="color: black;">[8]</span></sup>. </span></span></div>
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
<span style="line-height: 115%;">Πώς
όμως παραμένουν τα υλικά των δακτυλίων σε τροχιά γύρω από τον Κρόνο; Για να
συμβαίνει αυτό θα πρέπει να έχουν μια <i>συγκεκριμένη</i>
ταχύτητα: διαφορετικά, αν είχαν μεγαλύτερη ταχύτητα θα διέφευγαν στο διάστημα,
ενώ αν είχαν μικρότερη ταχύτητα θα έπεφταν πάνω στον Κρόνο. Σκοπός της εργασίας
μας είναι να υπολογίσουμε τις ταχύτητες των υλικών των διάφορων δακτυλίων
πραγματοποιώντας μετρήσεις σε φωτογραφίες τους και εφαρμόζοντας βασικές αρχές
της φυσικής.</span></span></span><br />
<br />
<br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif; font-size: large;"><b>Επεξεργασία</b></span></div>
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
<span style="line-height: 115%;">Αρχικά,
παρατηρώντας φωτογραφίες υψηλής ευκρίνειας του Κρόνου, υποθέσαμε ότι η κίνηση των
υλικών στους δακτυλίους είναι κυκλική. Αυτό σημαίνει ότι θα πρέπει σε κάθε
κομμάτι μάζας </span><span lang="EN-US" style="line-height: 115%;">m</span><span lang="EN-US" style="line-height: 115%;"> </span><span style="line-height: 115%;">του υλικού των δακτυλίων, που κινείται με
ταχύτητα υ σε απόσταση </span><span lang="EN-US" style="line-height: 115%;">R</span><span style="line-height: 115%;"> από
το κέντρο του Κρόνου, να ασκείται κεντρομόλος δύναμη, η οποία είναι ίση με:</span></span></span><br />
<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<span style="font-size: small;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEieXQMetGsEHJgXxzxXsyigr3MN8v2CCS6OoVNFI0RcrhyphenhyphenDGuim4l8ikfVpA5wY2o1IDRwlLWqwlqDRDALf5sXjQwxmDmoPAh3542LmLZIDZrUmb30Wol0-WZmVVKI2OK0Xv0eRi2VD6I4/s1600/%CE%9A%CE%B1%CF%84%CE%B1%CE%B3%CF%81%CE%B1%CF%86%CE%AE.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="96" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEieXQMetGsEHJgXxzxXsyigr3MN8v2CCS6OoVNFI0RcrhyphenhyphenDGuim4l8ikfVpA5wY2o1IDRwlLWqwlqDRDALf5sXjQwxmDmoPAh3542LmLZIDZrUmb30Wol0-WZmVVKI2OK0Xv0eRi2VD6I4/s200/%CE%9A%CE%B1%CF%84%CE%B1%CE%B3%CF%81%CE%B1%CF%86%CE%AE.PNG" width="200" /></a></span></div>
<br />
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<![endif]--><span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="line-height: 115%;">Υποθέσαμε ακόμα ότι τον αποκλειστικό ρόλο της κεντρομόλου δύναμης έχει η
βαρυτική δύναμη που ασκεί ο Κρόνος στα υλικά των δακτυλίων. Στην πραγματικότητα
για να παραμείνουν οι δακτύλιοι στη θέση τους, παίζουν ρόλο και οι βαρυτικές
έλξεις που ασκούν οι δορυφόροι του Κρόνου</span><sup><span style="line-height: 115%;">[8]</span></sup><span style="line-height: 115%;">. Στο πλαίσιο, όμως, αυτής της εργασίας δεν
λάβαμε υπόψη τις δυνάμεις αυτές. </span><span lang="EN-US" style="line-height: 115%;">H</span><span lang="EN-US" style="line-height: 115%;"> </span><span style="line-height: 115%;">βαρυτική
δύναμη που ασκείται από τον Κρόνο σε κάθε κομμάτι μάζας </span><span lang="EN-US" style="line-height: 115%;">m</span><span style="line-height: 115%;"> του
υλικού των δακτυλίων, που βρίσκεται σε απόσταση </span><span lang="EN-US" style="line-height: 115%;">R</span><span style="line-height: 115%;"> από
το κέντρο του Κρόνου, σύμφωνα με το νόμο της παγκόσμιας έλξης, είναι ίση με:</span></span></span><br />
<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
<span style="font-size: small;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgIVWca8L9DQ-Zc8xHVRp5BRt2K-z2VMOHFVdJ7XYPwv7AZh-5FtRYtGOYSRzXD36iRmul9JjpU4SMln0TFVD6ry-OeDaXoBSe0DRth0eZXiPUtFDOHPsp1RAdRZZL__JNaZxY_ze05S4s/s1600/%CE%9A%CE%B1%CF%84%CE%B1%CE%B3%CF%81%CE%B1%CF%86%CE%AE.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="80" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgIVWca8L9DQ-Zc8xHVRp5BRt2K-z2VMOHFVdJ7XYPwv7AZh-5FtRYtGOYSRzXD36iRmul9JjpU4SMln0TFVD6ry-OeDaXoBSe0DRth0eZXiPUtFDOHPsp1RAdRZZL__JNaZxY_ze05S4s/s200/%CE%9A%CE%B1%CF%84%CE%B1%CE%B3%CF%81%CE%B1%CF%86%CE%AE.PNG" width="200" /></a></span></div>
<br />
<br />
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<![endif]--><span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="line-height: 115%;">Εξισώνοντας αυτές τις δύο δυνάμεις προκύπτει ότι η ταχύτητα των υλικών
των δακτυλίων δίνεται από τη σχέση:</span></span></span><br />
<br />
<br />
<div class="separator" style="clear: both; text-align: center;">
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">όπου η σταθερά της παγκόσμιας έλξης είναι <span lang="EN-US">G</span><span lang="EN-US"> </span>=<span style="color: black;"> </span><span style="color: black;">6,67∙10<sup>-11</sup> </span><span lang="EN-US" style="color: black;">N</span><span lang="EN-US" style="color: black;"> </span><span lang="EN-US" style="color: black;">m</span><sup><span style="color: black;">2</span></sup><span style="color: black;"> </span><span lang="EN-US" style="color: black;">Kg</span><sup><span style="color: black;">-2</span></sup><span style="color: black;"> και η μάζα του Κρόνου </span><span lang="EN-US" style="color: black;">M<sub>s</sub></span><span style="color: black;"> =</span><span style="color: black;"> </span><span style="color: black;">5,69 ∙ 10<sup>26</sup>
</span><span lang="EN-US" style="color: black;">Kg</span><span lang="EN-US" style="color: black;"> </span><sup><span style="color: black;">[2]</span></sup><span style="color: black;">. Η ταχύτητα αυτή δεν εξαρτάται από τη μάζα </span><span lang="EN-US" style="color: black;">m</span><span style="color: black;"> των υλικών των δακτυλίων. Άρα για να
υπολογίσουμε την</span> ταχύτητα υ, αρκεί να μετρήσουμε την <span style="color: black;">απόσταση </span><span lang="EN-US" style="color: black;">R</span><span lang="EN-US"> </span>των δακτυλίων από το κέντρο του Κρόνου.</span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Για να μετρήσουμε την απόσταση
των δακτυλίων από το κέντρο του Κρόνου αναζητήσαμε μια κατάλληλη φωτογραφία. Η
φωτογραφία αυτή θα έπρεπε να δείχνει τους δακτυλίους του Κρόνου όσο το δυνατόν
πιο κυκλικούς. Μια τέτοια φωτογραφία δεν ήταν δυνατόν να έχει τραβηχτεί από τη
επιφάνεια της Γης καθώς το επίπεδο των δακτυλίων δεν είναι ποτέ ορατό κάθετα από
το επίπεδο<span style="color: #221e1f;"> παρατήρησης στη Γη (Εικόνα 1). Τ</span>ο
διαστημικό σκάφος Cassini, το οποίο ταξίδεψε πάνω από τους πόλους του Κρόνου,
μας έστειλε πολλές φωτογραφίες από την περιοχή. Έτσι κάνοντας κολλάζ (<span lang="EN-US">mosaic</span>), οι αστρονόμοι
σχημάτισαν φωτογραφίες που δείχνουν ολόκληρο το επίπεδο των δακτυλίων του
Κρόνου (πάνω από τους πόλους του Κρόνου το επίπεδο παρατήρησης είναι σχεδόν κάθετο
στο επίπεδο των δακτυλίων).</span></span></div>
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">Εικόνες <span style="color: black; mso-bidi-font-family: Calibri; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;">3α<sup>[9]</sup></span> και <span style="color: black; mso-bidi-font-family: Calibri; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;">3β<sup>[10]</sup>.
</span>Φωτογραφίες του Κρόνου.<span style="color: black; mso-bidi-font-family: Calibri; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;"></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">Από τις
φωτογραφίες που βρήκαμε επιλέξαμε την Εικόνα 3β </span>(δεξιά) <span style="color: black;">γιατί στο κέντρο της διακρίνουμε τον πλανήτη
Κρόνο. Η φωτογραφία αυτή φτιάχτηκε από κολλάζ 27 φωτογραφιών - εννέα διαφορετικές
φωτογραφίες καθεμία από τις οποίες τραβήχτηκε με τρία φίλτρα (κόκκινο, πράσινο,
μπλε). Στο κέντρο της φωτογραφίας ο Κρόνος έχει αλλοιωμένα χρώματα λόγω της
υπερέκθεσης των επιμέρους φωτογραφιών.</span></span></span></div>
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
<span style="color: black; line-height: 115%;">Η επεξεργασία της φωτογραφίας έγινε με τη βοήθεια του λογισμικού </span><span lang="EN-US" style="color: black; line-height: 115%;">Paint</span><span style="color: black; line-height: 115%;"> (Ζωγραφική) των </span><span lang="EN-US" style="color: black; line-height: 115%;">Windows</span><span style="color: black; line-height: 115%;"> 7. Ως πρώτο βήμα έπρεπε να προσδιορίσουμε το κέντρο του Κρόνου. Αρχικά,
επιλέξαμε το κέντρο εκτιμώντας τη θέση του κατά προσέγγιση. Οι τιμές όμως των
ακτινών περιφοράς που υπολογίζαμε, και κατά συνέπεια των ταχυτήτων, ήταν
διαφορετικές ανάλογα με το ποιος έκανε τη μέτρηση. </span></span></span><br />
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">Προβληματιστήκαμε ιδιαίτερα προκειμένου να βρούμε μία αξιόπιστη μέθοδο
προσδιορισμού του κέντρου του Κρόνου. Η λύση ήρθε από τη γεωμετρία: φέραμε 2
χορδές και στη συνέχεια σχεδιάσαμε την κάθετη που περνά από το μέσο της κάθε
χορδής (μεσοκάθετος). Το σημείο τομής των δύο μεσοκαθέτων ήταν το κέντρο του κυκλικού
δίσκου του Κρόνου.</span></span></span></div>
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
<span style="color: black; line-height: 115%;">Κατόπιν σχεδιάσαμε με κόκκινο χρώμα την ακτίνα του Κρόνου στη φωτογραφία
(Εικόνα 4α αριστερά) και μετρήσαμε την απόσταση αυτή σε </span><span lang="EN-US" style="color: black; line-height: 115%;">pixel</span><span style="color: black; line-height: 115%;">. Θεωρώντας ότι η ακτίνα αυτή αντιστοιχεί στην ισημερινή ακτίνα του
Κρόνου (αφού βλέπουμε τον Κρόνο από τους πόλους), η οποία είναι ίση με 60.268 </span><span lang="EN-US" style="color: black; line-height: 115%;">km</span><span style="color: black; line-height: 115%;">,<sup>[1]</sup> μπορέσαμε να κάνουμε βαθμονόμηση των αποστάσεων. Κατόπιν,
σχεδιάσαμε την προέκταση της ακτίνας αυτής στους δακτυλίους με μπλε χρώμα
(Εικόνα 4β δεξιά) και έτσι μπορέσαμε να μετρήσουμε με ευκολία την απόσταση </span><span lang="EN-US" style="color: black; line-height: 115%;">R</span><span lang="EN-US" style="line-height: 115%;"> </span><span style="line-height: 115%;">διάφορων
δακτυλίων από το κέντρο του Κρόνου.</span><span style="color: black; line-height: 115%;"> Συγκεκριμένα, μετρήσαμε
την εσωτερική (</span><span lang="EN-US" style="color: black; line-height: 115%;">inner</span><span style="color: black; line-height: 115%;">) και την εξωτερική (</span><span lang="EN-US" style="color: black; line-height: 115%;">outer</span><span style="color: black; line-height: 115%;">) ακτίνα των δακτυλίων Α, </span><span lang="EN-US" style="color: black; line-height: 115%;">B</span><span lang="EN-US" style="color: black; line-height: 115%;"> </span><span style="color: black; line-height: 115%;">και </span><span lang="EN-US" style="color: black; line-height: 115%;">C</span><span lang="EN-US" style="color: black; line-height: 115%;"> </span><span style="color: black; line-height: 115%;">(δηλαδή τα άκρα των δακτυλίων Α, </span><span lang="EN-US" style="color: black; line-height: 115%;">B</span><span style="color: black; line-height: 115%;"> και </span><span lang="EN-US" style="color: black; line-height: 115%;">C</span><span style="color: black; line-height: 115%;"> τα οποία προσδιορίστηκαν με τη βοήθεια της Εικόνας
2) και την ακτίνα του δακτυλίου </span><span lang="EN-US" style="color: black; line-height: 115%;">F</span><span style="color: black; line-height: 115%;">, καθώς μόνο αυτοί ήταν διακριτοί στην φωτογραφία.</span></span></span><br />
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<span style="color: black; mso-bidi-font-family: Calibri; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;">Εικόνες 4α και 4β. Μετρώντας τις ακτίνες των δακτυλίων.</span></div>
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<![endif]--><span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black; line-height: 115%;">Στη συνέχεια αφού καταγράψαμε τα αποτελέσματα των
μετρήσεων μας στο λογισμικό </span><span lang="EN-US" style="color: black; line-height: 115%;">Excel</span><span style="color: black; line-height: 115%;">, κάναμε τους απαραίτητους υπολογισμούς για να βρούμε την ταχύτητα των
υλικών </span><span style="line-height: 115%;">των
δακτυλίων σε αυτή την απόσταση</span><span style="color: black; line-height: 115%;"> (εξίσωση 3). Έτσι προέκυψε ο Πίνακας 1.</span></span></span><br />
<br />
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<span style="color: black; mso-bidi-font-family: Calibri; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;">Πίνακας 1.</span></div>
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<br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">Στις δυο
τελευταίες στήλες του Πίνακα 1 φαίνεται η ταχύτητα των υλικών αυ</span>τών των
δακτυλίων που αναφέρεται στη βιβλιογραφία<sup><span style="color: black;">[11]</span></sup><span style="color: black;"> </span>καθώς
και το σφάλμα των μετρήσεών μας.</span></span></div>
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
</span></span><br />
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<br /></div>
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: large;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><b>Συμπεράσματα</b></span></span></div>
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
</span></span><br />
<table cellpadding="0" cellspacing="0" class="tr-caption-container" style="clear: left; float: right; margin-bottom: 1em; text-align: center;"><tbody></tbody></table>
<table cellpadding="0" cellspacing="0" class="tr-caption-container" style="clear: left; float: right; margin-bottom: 1em; text-align: center;"><tbody>
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<a href="http://www.blogger.com/blogger.g?blogID=615354445695227040" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a><span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">Ο Κρόνος είναι ίσως ο πιο εντυπωσιακός πλανήτης του Ηλιακού μας συστήματος,
λόγω των περίφημων δακτυλίων που τον περιβάλλουν. Η δομή των δακτυλίων είναι
ιδιαίτερα περίπλοκη, ενώ ο τρόπος σχηματισμού τους παραμένει ακόμη άγνωστος. Η
απόσταση, όμως, και μόνο των δακτυλίων από το κέντρο του Κρόνου αρκεί για να
υπολογίσουμε τις ταχύτητες περιφοράς τους. Θεωρώντας ότι η κίνηση αυτή είναι
κυκλική και γίνεται υπό την επίδραση της βαρυτικής έλξης του Κρόνου, καταφέραμε
να υπολογίσουμε με πολύ μεγάλη ακρίβεια αυτές τις ταχύτητες. Το ποσοστιαίο
σφάλμα είναι ιδιαίτερα μικρό (Πίνακας 1), γεγονός που υποδεικνύει ότι οι
προσεγγίσεις που κάναμε ήταν εύλογες και δεν είχαν επίδραση στα αποτελέσματά μας.
</span></span></span></div>
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
</span></span><br />
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">Ιδιαίτερη εντύπωση δημιουργεί το γεγονός ότι οι ταχύτητες των υλικών είναι
διαφορετικές μέσα σε ένα δακτύλιο (κάτι που αναμενόταν βέβαια από την εξίσωση
3) προβληματίζοντας επιπλέον για τον τρόπο σχηματισμού των δακτυλίων.</span></span></span></div>
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify; text-indent: 36pt;">
<table cellpadding="0" cellspacing="0" class="tr-caption-container" style="clear: left; float: right; margin-bottom: 1em; text-align: center;"><tbody></tbody></table>
<table cellpadding="0" cellspacing="0" class="tr-caption-container" style="clear: left; float: right; margin-bottom: 1em; text-align: center;"><tbody>
<tr><td style="text-align: center;"><br /></td></tr>
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<a href="http://www.blogger.com/blogger.g?blogID=615354445695227040" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"></a><span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">Εφόσον είχαμε πρόσβαση σε φωτογραφίες που απεικονίζουν και τα υπόλοιπα
τμήματα των δακτυλίων θα μπορούσαμε να επεκτείνουμε τις μετρήσεις μας. Δυστυχώς,
όμως, δεν καταφέραμε να εντοπίσουμε κατάλληλες φωτογραφίες στο διαδίκτυο, παρά
την εκτεταμένη έρευνα που επιχειρήσαμε. Ενδεχομένως τέτοιες φωτογραφίες να
αναρτηθούν στο μέλλον καθώς η αποστολή </span><span lang="EN-US" style="color: black;">Cassini</span><span style="color: black;"> είναι σε εξέλιξη.</span></span></span></div>
<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;">
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</span></span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">[1] http://www.esa.int/esaMI/Cassini-Huygens/SEMV75HHZTD_0.html</span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">[2] http://solarsystem.nasa.gov/planets/profile.cfm?Object=Saturn&Display=Facts</span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">[3] </span><a href="http://solarsystem.nasa.gov/planets/profile.cfm?Object=Saturn&Display=Rings"><span style="color: black; text-decoration: none;">http://solarsystem.nasa.gov/planets/profile.cfm?Object=Saturn&Display=Rings</span></a><span style="color: black;"></span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">[4] http://el.wikipedia.org/wiki/Δακτύλιοι_του_Κρόνου</span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">[5] </span><span lang="EN-US" style="color: black;">http</span><span style="color: black;">://</span><span lang="EN-US" style="color: black;">mydarksky</span><span style="color: black;">.</span><span lang="EN-US" style="color: black;">org</span><span style="color: black;">/2008/03/26/</span><span lang="EN-US" style="color: black;">saturns</span><span style="color: black;">-</span><span lang="EN-US" style="color: black;">rings</span><span style="color: black;">-</span><span lang="EN-US" style="color: black;">are</span><span style="color: black;">-</span><span lang="EN-US" style="color: black;">disappearing</span><span style="color: black;">/</span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">[6] </span><span lang="EN-US" style="color: black;">http</span><span style="color: black;">://</span><span lang="EN-US" style="color: black;">en</span><span style="color: black;">.</span><span lang="EN-US" style="color: black;">wikipedia</span><span style="color: black;">.</span><span lang="EN-US" style="color: black;">org</span><span style="color: black;">/</span><span lang="EN-US" style="color: black;">wiki</span><span style="color: black;">/</span><span lang="EN-US" style="color: black;">File</span><span style="color: black;">:</span><span lang="EN-US" style="color: black;">Saturn</span><span style="color: black;">%27</span><span lang="EN-US" style="color: black;">s</span><span style="color: black;">_</span><span lang="EN-US" style="color: black;">rings</span><span style="color: black;">_</span><span lang="EN-US" style="color: black;">dark</span><span style="color: black;">_</span><span lang="EN-US" style="color: black;">side</span><span style="color: black;">_</span><span lang="EN-US" style="color: black;">mosaic</span><span style="color: black;">.</span><span lang="EN-US" style="color: black;">jpg</span><span lang="EN-US" style="color: black;"> </span><span style="color: black;"></span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">[7] </span><span lang="EN-US" style="color: black;">http</span><span style="color: black;">://</span><span lang="EN-US" style="color: black;">saturn</span><span style="color: black;">.</span><span lang="EN-US" style="color: black;">jpl</span><span style="color: black;">.</span><span lang="EN-US" style="color: black;">nasa</span><span style="color: black;">.</span><span lang="EN-US" style="color: black;">gov</span><span style="color: black;">/</span><span lang="EN-US" style="color: black;">index</span><span style="color: black;">.</span><span lang="EN-US" style="color: black;">cfm</span><span style="color: black;"></span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">[8] </span><a href="http://saturn.jpl.nasa.gov/files/RWR_grades3-4_lesson5_Booklet3_2007.pdf"><span lang="EN-US" style="color: black; text-decoration: none;">http</span><span style="color: black; text-decoration: none;">://</span><span lang="EN-US" style="color: black; text-decoration: none;">saturn</span><span style="color: black; text-decoration: none;">.</span><span lang="EN-US" style="color: black; text-decoration: none;">jpl</span><span style="color: black; text-decoration: none;">.</span><span lang="EN-US" style="color: black; text-decoration: none;">nasa</span><span style="color: black; text-decoration: none;">.</span><span lang="EN-US" style="color: black; text-decoration: none;">gov</span><span style="color: black; text-decoration: none;">/</span><span lang="EN-US" style="color: black; text-decoration: none;">files</span><span style="color: black; text-decoration: none;">/</span><span lang="EN-US" style="color: black; text-decoration: none;">RWR</span><span style="color: black; text-decoration: none;">_</span><span lang="EN-US" style="color: black; text-decoration: none;">grades</span><span style="color: black; text-decoration: none;">3-4_</span><span lang="EN-US" style="color: black; text-decoration: none;">lesson</span><span style="color: black; text-decoration: none;">5_</span><span lang="EN-US" style="color: black; text-decoration: none;">Booklet</span><span style="color: black; text-decoration: none;">3_2007.</span><span lang="EN-US" style="color: black; text-decoration: none;">pdf</span></a><span style="color: black;"></span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">[9] </span><span lang="EN-US" style="color: black;">http</span><span style="color: black;">://</span><span lang="EN-US" style="color: black;">pds</span><span style="color: black;">-</span><span lang="EN-US" style="color: black;">rings</span><span style="color: black;">.</span><span lang="EN-US" style="color: black;">seti</span><span style="color: black;">.</span><span lang="EN-US" style="color: black;">org</span><span style="color: black;">/</span><span lang="EN-US" style="color: black;">saturn</span><span style="color: black;">/</span><span lang="EN-US" style="color: black;">cassini</span><span style="color: black;">/</span><span lang="EN-US" style="color: black;">PIA</span><span style="color: black;">08361.</span><span lang="EN-US" style="color: black;">html</span><span style="color: black;"></span></span></span></div>
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<span style="font-size: small;"><span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif;"><span style="color: black;">[10] </span><a href="http://www.strudel.org.uk/blog/astro/200701.shtml"><span lang="EN-US" style="color: black; text-decoration: none;">http</span><span style="color: black; text-decoration: none;">://</span><span lang="EN-US" style="color: black; text-decoration: none;">www</span><span style="color: black; text-decoration: none;">.</span><span lang="EN-US" style="color: black; text-decoration: none;">strudel</span><span style="color: black; text-decoration: none;">.</span><span lang="EN-US" style="color: black; text-decoration: none;">org</span><span style="color: black; text-decoration: none;">.</span><span lang="EN-US" style="color: black; text-decoration: none;">uk</span><span style="color: black; text-decoration: none;">/</span><span lang="EN-US" style="color: black; text-decoration: none;">blog</span><span style="color: black; text-decoration: none;">/</span><span lang="EN-US" style="color: black; text-decoration: none;">astro</span><span style="color: black; text-decoration: none;">/200701.</span><span lang="EN-US" style="color: black; text-decoration: none;">shtml</span></a><span style="color: black;"></span></span></span></div>
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<span style="color: black; line-height: 115%;">[11] </span><span lang="EN-US" style="color: black; line-height: 115%;">http</span><span style="color: black; line-height: 115%;">://</span><span lang="EN-US" style="color: black; line-height: 115%;">www</span><span style="color: black; line-height: 115%;">2.</span><span lang="EN-US" style="color: black; line-height: 115%;">jpl</span><span style="color: black; line-height: 115%;">.</span><span lang="EN-US" style="color: black; line-height: 115%;">nasa</span><span style="color: black; line-height: 115%;">.</span><span lang="EN-US" style="color: black; line-height: 115%;">gov</span><span style="color: black; line-height: 115%;">/</span><span lang="EN-US" style="color: black; line-height: 115%;">saturn</span><span style="color: black; line-height: 115%;">/</span><span lang="EN-US" style="color: black; line-height: 115%;">fact</span><span style="color: black; line-height: 115%;">.</span><span lang="EN-US" style="color: black; line-height: 115%;">html</span></span></span><br />
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Βούλα Τσακμάκηhttp://www.blogger.com/profile/18186844187066527670noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-88341281869579061622012-02-03T01:41:00.001-08:002014-11-10T09:39:56.084-08:00Μέτρηση της ταχύτητας του φωτός με εξ αποστάσεως χειρισμό πανεπιστημιακού εργαστηρίου<div dir="ltr" style="text-align: left;" trbidi="on">
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<span style="font-size: small;">Η πλατφόρμα </span><span lang="EN-US" style="font-size: small;">RLC</span><span style="font-size: small;"> (</span><span lang="EN-US" style="font-size: small;">Remotely</span><span lang="EN-US" style="font-size: small;"> </span><span lang="EN-US" style="font-size: small;">Controlled</span><span lang="EN-US" style="font-size: small;"> </span><span lang="EN-US" style="font-size: small;">Laboratories</span><span style="font-size: small;">) προσφέρει τη δυνατότητα πραγματοποίησης πειραμάτων από απόσταση σε πραγματικό χρόνο. Ο χρήστης μπορεί να εκτελέσει κάποιο πείραμα από το χώρο εργασίας του αρκεί να διαθέτει σύνδεση στο διαδίκτυο. Ο έλεγχος των παραμέτρων του πειράματος γίνεται μέσω μιας εύχρηστης και φιλικής διεπιφάνειας εργασίας, ενώ η αναμετάδοση εικόνων και βίντεο, σε πραγματικό χρόνο, επιτρέπει την παρατήρηση και την καταγραφή της εξέλιξης του πειράματος που πραγματοποιείται.</span></div>
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<span style="font-size: small;">Περισσότερες πληροφορίες: http://rcl-munich.informatik.unibw-muenchen.de/</span></div>
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<b style="mso-bidi-font-weight: normal;"><u><span lang="EN-US" style="font-size: 14pt;">A</span></u></b><b style="mso-bidi-font-weight: normal;"><u><span style="font-size: 14pt;">. Γενικές πληροφορίες</span></u></b></div>
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<b style="mso-bidi-font-weight: normal;"><u><span style="text-decoration: none;"> </span></u></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: #990000;">Σύντομη περιγραφή:</span> </b>Στην άσκηση που ακολουθεί οι μαθητές θα μετρήσουν την ταχύτητα του φωτός. Αυτό θα γίνει μετρώντας τη χρονική διαφορά άφιξης δύο φωτεινών παλμών σε έναν αισθητήρα. Οι δύο παλμοί, ενώ ξεκινούν ταυτόχρονα από την ίδια πηγή φωτός, διανύουν διαφορετικές αποστάσεις και φτάνουν με χρονική καθυστέρηση στον αισθητήρα. Με δεδομένη την πολύ υψηλή ταχύτητα του φωτός απαιτείται η μέτρηση εξαιρετικά μικρών χρονικών διαφορών. Για το λόγο αυτό θα χρησιμοποιηθεί ένα παλμογράφος διπλής δέσμης.</div>
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<b style="mso-bidi-font-weight: normal;">Σύνδεση με το αναλυτικό πρόγραμμα:</b></div>
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Δευτεροβάθμια Εκπαίδευση: Γ’ Λυκείου, Φυσική Γενικής Παιδείας: Κεφάλαιο 1ο – Ταχύτητα του φωτός.</div>
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<b>Εκπαιδευτικοί στόχοι:</b></div>
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Οι μαθητές να:</div>
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1.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span>Χειριστούν πειραματικές διατάξεις από απόσταση</div>
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2.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span>Συλλέξουν και να αναλύσουν πειραματικά δεδομένα</div>
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3.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span>Υπολογίσουν την ταχύτητα του φωτός καθώς και τις αβεβαιότητες των μετρήσεών τους</div>
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<b><span style="color: #990000;">Ηλικία μαθητών:</span> </b>17-18</div>
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<b><span style="color: #990000;">Απαιτούμενος χρόνος:</span> </b>2<span lang="EN-US">h</span></div>
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<b>Τεχνικές απαιτήσεις: </b></div>
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Ηλεκτρονικοί Υπολογιστές με σύνδεση στο διαδίκτυο</div>
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Πλατφόρμα <span lang="EN-US">RLC</span></div>
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<b style="color: #990000;">Προετοιμασία μαθητών:</b> Για τη προετοιμασία της άσκησης, <u>μετά το πρώτο </u>μέρος της έρευνας<u> </u> όπου ζητείται από τους μαθητές να κάνουν τις προβλέψεις τους, μπορούν να διαβάσουν το κομμάτι «Σχετική θεωρία» του εργαστηριακού οδηγού.</div>
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<b><span style="color: #990000;">Λέξεις κλειδιά:</span> </b>ταχύτητα του φωτός, χρόνος πτήσης, παλμός φωτός, έτος φωτός, εργαστήρια εξ αποστάσεως</div>
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<b><u><span lang="EN-US" style="font-size: 14pt;">B</span></u></b><b><u><span style="font-size: 14pt;">. Περιγραφή της δραστηριότητας</span></u></b></div>
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<b><span lang="EN-US" style="font-size: 14pt;">B</span></b><b><span style="font-size: 14pt;">.1 Δραστηριότητες για την εκμαίευση ερωτήσεων </span></b></div>
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<b style="color: #990000;"><span lang="EN-US">B</span>.1.1</b><span style="color: #990000;"> <b>Πρόκληση ενδιαφέροντος</b></span></div>
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Προβάλλετε το παρακάτω απόσπασμα από την εισαγωγή της ταινίας <span lang="EN-US">Contact</span>:</div>
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Ξεκινήστε μία μικρή συζήτηση με το νόημα το βίντεο.<br />
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<li>Πώς αλλάζει το είδος της μουσικής όσο απομακρυνόμαστε από τη Γη; </li>
<li>Γιατί από ένα σημείο και μετά δεν ακούμε τίποτα; </li>
<li>Πόσο γρήγορα πρέπει να κινείται η κάμερα για να παρατηρήσουμε ό,τι βλέπουμε;</li>
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Μετά τη προκαταρκτική συζήτηση, ενημερώστε τους μαθητές σας για το τι θα κάνουν στη παρούσα άσκηση:</div>
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<span style="font-size: 12pt;">Θα χειριστούν εξ αποστάσεως ένα πραγματικό εργαστήριο ενός Πανεπιστημίου στη Γερμανία για να συλλέξουν δεδομένα τα οποία θα χρησιμοποιήσουν για να μετρήσουν την ταχύτητα του φωτός.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: #990000;">B.1.2 Εκμαίευση ερωτήσεων με βάση την υφιστάμενη γνώση</span> </b></div>
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Κατά τη διάρκεια της συζήτησης με τους μαθητές σας χρησιμοποιήστε τις ακόλουθες ερωτήσεις προκειμένου να αυξήσετε τη συμμετοχή τους στη συζήτηση και να πάρετε μια εικόνα περί του επιπέδου της μέχρι τώρα γνώσης τους επί του θέματος.<br />
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<li>Γιατί πρώτα βλέπουμε έναν κεραυνό που πέφτει μακριά μας και μετά από μερικά δευτερόλεπτα ακούμε τον ήχο; </li>
<li>Φανταστείτε ότι, για κάποιο λόγο, ο Ήλιος σβήνει (σταματάει να εκπέμπει φως) <b>τώρα</b>. Θα παρατηρήσετε κάποια <b>άμεση</b> αλλαγή; </li>
<li>Χειρίζεστε από το εργαστήριό σας στη Γη μια ρομποτική διαστημοσυσκευή η οποία εξερευνά την επιφάνεια του Άρη. Ξαφνικά και απροσδόκητα αντιλαμβάνεστε ότι ακριβώς μπροστά στη συσκευή χάσκει ένας γκρεμός. Τα αντανακλαστικά σας είναι σε εξαιρετική κατάσταση ενώ και ο χρόνος απόκρισης των ηλεκτρονικών και μηχανικών μερών του ρομπότ είναι τάχιστος. Θα σώσετε το ρομπότ από την καταστροφική του πτώση στο γκρεμό;</li>
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<b style="mso-bidi-font-weight: normal;">Σχετική θεωρία</b></div>
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<u>1.</u></div>
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<u>Η μέθοδος του χρόνου πτήσης</u></div>
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Το μέτρο της μέσης ταχύτητας με την οποία κινείται ένα αντικείμενο, π.χ. ένα αυτοκίνητο, προκύπτει από το λόγο της απόστασης <span lang="EN-US">s</span> που διανύει σε χρονικό διάστημα Δ<span lang="EN-US">t</span>, προς το χρονικό διάστημα Δ<span lang="EN-US">t</span>:</div>
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Αντίστοιχα, το μέτρο της σταθερής ταχύτητας με την οποία διαδίδεται το φως μπορεί να προσδιοριστεί από την ίδια σχέση, αρκεί να γνωρίζουμε την απόσταση που διανύει το φως καθώς και το αντίστοιχο χρονικό διάστημα που απαιτείται για να καλύψει αυτή την απόσταση.</div>
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Από τεχνικής άποψης δεν είναι εύκολο να μετρηθούν τόσο υψηλές ταχύτητες όσο αυτή του φωτός (περίπου 300000 <span lang="EN-US">km</span>/<span lang="EN-US">s</span>). Ιστορικά, έχουν αναπτυχθεί διάφορες μέθοδοι μέτρησης της ταχύτητάς του, ξεκινώντας από την αστρονομική μέθοδο του <span lang="EN-US">R</span>ø<span lang="EN-US">mer</span><span lang="EN-US"> </span>το 1676, ενώ ακολούθησαν οι επίγειες μέθοδοι του <span lang="EN-US">Fizeau</span><span lang="EN-US"> </span>το 1849 και του <span lang="EN-US">Foucault</span><span lang="EN-US"> </span>το 1850. Το κοινό γνώρισμα αυτών των μεθόδων ήταν η αναγωγή σε μεγάλες αποστάσεις ώστε να αυξηθεί ο χρόνος πτήσης και να μειωθεί η αβεβαιότητα στη μέτρησή του. Χάρη, όμως, στην ύπαρξη φωτεινών πηγών που παρέχουν εξαιρετικά βραχείς παλμούς φωτός, έχουμε πλέον τη δυνατότητα να χρησιμοποιήσουμε σχετικά μικρές αποστάσεις, ακόμη και μερικών μέτρων.<span lang="EN-US"> </span></div>
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<u>2.</u></div>
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<u>Η αρχή της μέτρησης</u></div>
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Στην περίπτωση που θέλουμε να μετρήσουμε το μέτρο της ταχύτητας ενός αυτοκινήτου τα πράγματα είναι μάλλον απλά: αρχίζουμε τη χρονομέτρηση τη στιγμή που το αυτοκίνητο είναι στη θέση Α (<span lang="EN-US">t</span><sub>1</sub> = 0) και τη σταματάμε τη στιγμή (<span lang="EN-US">t</span><sub>2</sub>) που φτάνει στη θέση Β, οπότε <span lang="EN-US">t</span><sub>2</sub> - <span lang="EN-US">t</span><sub>1</sub> = Δ<span lang="EN-US">t</span>. Η απόσταση <span lang="EN-US">s</span><span lang="EN-US"> </span>μεταξύ των σημείων Α και Β προκύπτει εύκολα από την ένδειξη του χιλιομετρητή αποστάσεων του αυτοκίνητου.</div>
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<span style="font-size: 12pt;">Όμως, λόγω της εξαιρετικά μεγάλης τιμής της ταχύτητας του φωτός οι χρονομετρήσεις δεν μπορούν να γίνουν «με το χέρι». Απαιτείται ένα αξιόπιστο σύστημα καταγραφής χρονικών διαφορών της τάξης των δισεκατομμυριοστών του δευτερολέπτου (</span><span lang="EN-US" style="font-size: 12pt;">ns</span><span style="font-size: 12pt;">). Μία διάταξη χρονομέτρησης που μπορεί να αξιοποιηθεί είναι η παρακάτω (Εικόνα 1).</span></div>
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" 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<span style="font-size: 12pt;">Εικόνα 1: Σχηματική αναπαράσταση της πειραματικής διάταξης.</span></div>
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Στην εικόνα διακρίνεται μία πηγή φωτός (<span lang="EN-US">LED</span>) η οποία εκπέμπει βραχείς παλμούς φωτός διάρκειας περίπου 20 <span lang="EN-US">ns</span>. Κάθε παλμός φωτός προσπίπτει σε ένα ημιπερατό κάτοπτρο <b><span lang="EN-US">S</span></b><span lang="EN-US"> </span>και χωρίζεται ουσιαστικά σε δύο παλμούς. Ο πρώτος ανακλάται και κατευθύνεται διαμέσου ενός διαφράγματος <b><span lang="EN-US">F</span><sub>2</sub>, </b>προς ένα σταθερό κάτοπτρο <b><span lang="EN-US">T</span><sub>2</sub></b>, ανακλάται στο <b><span lang="EN-US">T</span><sub>2</sub></b> και επιστρέφει ακολουθώντας την ίδια διαδρομή, για να καταλήξει τελικά στον ανιχνευτή <b><span lang="EN-US">D</span></b>. Το σήμα που αντιστοιχεί σε αυτόν τον παλμό λειτουργεί ως σήμα αναφοράς, ορίζοντας ουσιαστικά την εκκίνηση της χρονομέτρησης (<span lang="EN-US">t</span><sub>1</sub> = 0). Ο δεύτερος παλμός διέρχεται από το ημιπερατό κάτοπτρο <b style="mso-bidi-font-weight: normal;"><span lang="EN-US">S</span></b><span lang="EN-US"> </span>και περνάει από το διάφραγμα <b><span lang="EN-US">F</span><sub>1</sub></b>. Εξαιτίας του φακού <b><span lang="EN-US">L</span></b><span lang="EN-US"> </span>ο φωτεινός παλμός διαδίδεται σχηματίζοντας μία παράλληλη δέσμη, προσπίπτει στο κάτοπτρο <b><span lang="EN-US">T</span><sub>1</sub></b> το οποίο είναι τοποθετημένο σε συγκεκριμένη απόσταση <span lang="EN-US">s</span>, ανακλάται και επιστρέφει πίσω ακολουθώντας την ίδια διαδρομή. Ανακλάται ξανά από το ημιπερατό κάτοπτρο <b><span lang="EN-US">S</span></b><span lang="EN-US"> </span>και καταλήγει τελικά στον ανιχνευτή <b><span lang="EN-US">D</span></b>. Ο παλμογράφος αναπαριστά αυτόν τον φωτεινό παλμό ως ένα δεύτερο σήμα. Το χρονικό διάστημα Δ<span lang="EN-US">t</span><span lang="EN-US"> </span>ανάμεσα στους δύο παλμούς οφείλεται στην απόσταση 2<span lang="EN-US">s</span><span lang="EN-US"> </span>που διήνυσε ο δεύτερος παλμός προκειμένου να διατρέξει δύο φορές την απόσταση <span lang="EN-US">s</span> μεταξύ του διαφράγματος <b><span lang="EN-US">F</span><sub>1</sub></b> και του κατόπτρου <b><span lang="EN-US">T</span><sub>1</sub></b>, αρχικά πηγαίνοντας και στη συνέχεια επιστρέφοντας.</div>
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Έτσι, η εικόνα των δύο παλμών που προκύπτει στην οθόνη του παλμογράφου μοιάζει με αυτή της Εικόνας 2, από την οποία μπορούμε να μετρήσουμε τη χρονική διάρκεια Δ<span lang="EN-US">t</span> που απαιτήθηκε ώστε ο δεύτερος παλμός να διατρέξει απόσταση 2<span lang="EN-US">s</span>. Για τη μέτρηση του χρόνου που θα ακολουθήσει, είναι πολύ σημαντικό οι δύο παλμοί να έχουν το ίδιο ύψος (ίδια τάση). Θα χρειαστεί επομένως να ρυθμίσουμε κατάλληλα τα διαφράγματα των δύο κατόπτρων <b><span lang="EN-US">T</span><sub>2</sub></b> <span lang="EN-US">and</span><span lang="EN-US"> </span><b><span lang="EN-US">T</span><sub>1</sub></b>.</div>
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" 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Εικόνα 2: Μέτρηση του χρόνου.</div>
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<span lang="EN-US"> </span></div>
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<span style="font-size: 12pt;">Απομένει να μετρηθεί η απόσταση </span><span lang="EN-US" style="font-size: 12pt;">s</span><span style="font-size: 12pt;"> (ανάμεσα στο διάφραγμα </span><b><span lang="EN-US" style="font-size: 12pt;">F</span><sub><span style="font-size: 12pt;">1</span></sub></b><span style="font-size: 12pt;"> και το κάτοπτρο </span><b><span lang="EN-US" style="font-size: 12pt;">T</span><sub><span style="font-size: 12pt;">1</span></sub></b><span style="font-size: 12pt;">) για να προσδιοριστεί η ταχύτητα του φωτός </span><span lang="EN-US" style="font-size: 12pt;">c</span><span style="font-size: 12pt;">. Για να αυξήσουμε την ακρίβεια των μετρήσεων θα μεταβάλλουμε μερικές την απόσταση </span><span lang="EN-US" style="font-size: 12pt;">s</span><span style="font-size: 12pt;"> και θα μετρήσουμε τα αντίστοιχα χρονικά διαστήματα Δ</span><span lang="EN-US" style="font-size: 12pt;">t</span><span style="font-size: 12pt;">. Αν σχεδιάσουμε την απόσταση 2</span><span lang="EN-US" style="font-size: 12pt;">s</span><span lang="EN-US" style="font-size: 12pt;"> </span><span style="font-size: 12pt;">σε σχέση με το Δ</span><span lang="EN-US" style="font-size: 12pt;">t</span><span lang="EN-US" style="font-size: 12pt;"> </span><span style="font-size: 12pt;">θα προκύψει μία ευθεία της οποίας η κλίση ισούται με την ταχύτητα του φωτός </span><span lang="EN-US" style="font-size: 12pt;">c</span><span style="font-size: 12pt;">.</span></div>
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<u>3.</u></div>
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<u>Η σημασία της ταχύτητας του φωτός</u></div>
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Η ταχύτητα του φωτός διαδραματίζει σημαντικό ρόλο σε πολλούς κλάδους της φυσικής. Είναι μία από τις θεμελιώδεις σταθερές της φύσης. Πέρα, όμως, από τη θεωρητική της σπουδαιότητα βρίσκει επιπλέον ιδιαίτερα σημαντικές τεχνολογικές εφαρμογές. Μεταξύ άλλων, χρησιμοποιείται στον προσδιορισμό αποστάσεων πάνω στη Γη αλλά και στο διάστημα, καθώς και στο παγκόσμιο σύστημα προσδιορισμού θέσης, το γνωστό <span lang="EN-US">GPS</span>. Η τιμή της συνδέεται στενά με το Διεθνές Σύστημα Μονάδων <span lang="EN-US">SI</span>. Για παράδειγμα, από το 1983 η μονάδα μέτρησης του μήκους, το μέτρο, ορίζεται ως:</div>
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<i>το μήκος της απόστασης που διανύει το φως στο κενό σε χρόνο 1/299 792 458 του δευτερολέπτου.</i></div>
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<u>4.</u></div>
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<u>Ιστορικό των μετρήσεων της ταχύτητας του φωτός <span lang="EN-US">c</span></u></div>
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<span style="font-size: 12pt;">Οι πρώτες μέθοδοι μέτρησης της ταχύτητας του φωτός βασίστηκαν σε αστρονομικές παρατηρήσεις (</span><span lang="EN-US" style="font-size: 12pt;">R</span><span style="font-size: 12pt;">ø</span><span lang="EN-US" style="font-size: 12pt;">mer</span><span style="font-size: 12pt;"> 1676, </span><span lang="EN-US" style="font-size: 12pt;">Bradley</span><span style="font-size: 12pt;"> 1726). Οι πρώτες επίγειες μέθοδοι πραγματοποιήθηκαν από τους </span><span lang="EN-US" style="font-size: 12pt;">Fizeau</span><span style="font-size: 12pt;"> (1849) και </span><span lang="EN-US" style="font-size: 12pt;">Foucault</span><span style="font-size: 12pt;"> (1862). Η ευφυής μέθοδος του </span><span lang="EN-US" style="font-size: 12pt;">Fizeau</span><span lang="EN-US" style="font-size: 12pt;"> </span><span style="font-size: 12pt;">παρέκαμψε το πρόβλημα μέτρησης πολύ μικρών χρονικών διαστημάτων ανάγοντάς το σε μέτρηση της συχνότητας περιστροφής ενός οδοντωτού δίσκου. Η βελτίωση που πρότεινε ο </span><span lang="EN-US" style="font-size: 12pt;">Foucault</span><span lang="EN-US" style="font-size: 12pt;"> </span><span style="font-size: 12pt;">αντικατέστησε τον περιστρεφόμενο δίσκο από ένα περιστρεφόμενο κάτοπτρο. Στον Πίνακα 1 παρουσιάζονται μερικά από τα σημαντικότερα πειράματα προσδιορισμού της ταχύτητας του φωτός, η μέθοδος που χρησιμοποιήθηκε και η τιμή που μετρήθηκε.</span></div>
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" 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Πίνακας 1: Σημαντικά ιστορικά πειράματα για τον προσδιορισμό της ταχύτητας του φωτός <span lang="EN-US">c</span>.</div>
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<b><span lang="EN-GB" style="font-size: 14pt;">B</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-size: 14pt;">.2 Ενεργός διερεύνηση</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-GB">B</span>.2.1 Πρόταση αρχικών υποθέσεων ή προβλέψεων</b></div>
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<span style="font-size: 12pt;">Προκειμένου να εισάγουμε τους μαθητές στη μεθοδολογία μέτρησης της ταχύτητας του φωτός που θα ακολουθήσει, τους παραθέτουμε την μέθοδο με την οποία ο Γαλιλαίος επιχείρησε να μετρήσει αυτή την ταχύτητα. Με τον τρόπο αυτό θέλουμε να τους φέρουμε αντιμέτωπους με τα προβλήματα που αναδύονται λόγω της τεράστιας τιμής της ταχύτητας του φωτός και να ενεργοποιήσουμε ταυτόχρονα τη φαντασία τους, βάζοντάς τους να προτείνουν λύσεις στα προβλήματα αυτά.</span></div>
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Ο Γαλιλαίος για να μετρήσει την ταχύτητα του φωτός στάθηκε στην κορυφή ενός λόφου κρατώντας ένα φανάρι. Στην κορυφή ενός απέναντι λόφου, σε απόσταση 5 περίπου χιλιόμετρα, έστειλε έναν βοηθό του με τον οποίο είχε συνεννοηθεί να του κουνήσει το δικό του φανάρι όταν θα έβλεπε το φανάρι του Γαλιλαίου να σηκώνεται. </div>
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<li><span style="font-size: small;">Πώς, κατά τη γνώμη σας, φαντάστηκε ό Γαλιλαίος ότι θα μετρήσει με τον τρόπο αυτό την ταχύτητα του φωτός; </span></li>
<li><span style="font-size: small;">Τι λέτε, τα κατάφερε; Γιατί;</span></li>
<li><span style="font-size: small;">Τι θα έπρεπε να κάνει κάποιος προκειμένου να μπορέσει να μετρήσει την ταχύτητα του φωτός;</span></li>
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<b><span lang="EN-GB">B</span>.2.2 Σχεδιασμός και καθοδήγηση έρευνας</b></div>
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Αφού ολοκληρωθεί η συζήτηση για το πώς μπορούμε να μετρήσουμε την ταχύτητα του φωτός, οι μαθητές μπορούν να διαβάσουν το μέρος «Σχετική θεωρία» του εργαστηριακού οδηγού.</div>
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Ενημερώστε τους μαθητές σχετικά με τις δύο βασικές δραστηριότητες της άσκησης. Στο πρώτο μέρος θα πρέπει να χειριστούν την πειραματική διάταξη και να πάρουν τις μετρήσεις τους, ενώ στο δεύτερο μέρος θα αναλύσουν τα δεδομένα και θα υπολογίσουν την ταχύτητα του φωτός καθώς και την αβεβαιότητα της μέτρησής τους.</div>
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<b>Η πειραματική διάταξη</b></div>
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Περιγράψτε την πειραματική διάταξη που θα χρησιμοποιηθεί. Για το σκοπό αυτό μπορείτε να χρησιμοποιήσετε την Εικόνα 3 όπου παρουσιάζεται σχηματικά η πειραματική διάταξη μέτρησης της ταχύτητας του φωτός που θα χρησιμοποιηθεί, καθώς και τρεις φωτογραφίες της διάταξης.<span lang="EN-US"> </span></div>
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<span style="font-size: 12pt;">Φωτεινοί παλμοί διάρκειας 20 </span><span lang="EN-US" style="font-size: 12pt;">ns</span><span style="font-size: 12pt;"> ο καθένας, συχνότητας 40 </span><span lang="EN-US" style="font-size: 12pt;">kHz</span><span style="font-size: 12pt;"> και μήκους κύματος 615 </span><span lang="EN-US" style="font-size: 12pt;">nm</span><span style="font-size: 12pt;"> εκπέμπονται από μία υψηλής ισχύος πηγή </span><span lang="EN-US" style="font-size: 12pt;">LED</span><span lang="EN-US" style="font-size: 12pt;"> </span><span style="font-size: 12pt;">(1) που βρίσκεται μέσα σε μία ηλεκτρο-οπτική μονάδα (2). Το φως διέρχεται από ένα ημιπερατό κάτοπτρο (3) και ένα μέρος του διαδίδεται προς την κατεύθυνση όπου είναι τοποθετημένο, έξω από την ηλεκτρο-οπτική μονάδα, ένα ακίνητο κάτοπτρο (4). Το υπόλοιπο φως διέρχεται μέσα από έναν φακό (5) και διαδίδεται προς την κατεύθυνση που είναι τοποθετημένο ένα κάτοπτρο (6) που μπορεί να μετακινείται, το οποίο βρίσκεται επίσης έξω από την ηλεκτρο-οπτική μονάδα. Και οι δύο παλμοί ανακλώνται έτσι ώστε να επιστρέψουν πίσω και να ανιχνευτούν από μία φωτοδίοδο (7) η οποία τους μετατρέπει σε ηλεκτρικά σήματα.</span></div>
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" 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" 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" 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" 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Εικόνα 3: Η πειραματική διάταξη και τα διάφορα μέρη της. Υψηλής ισχύος <span lang="EN-US">LED</span> (1), ηλεκτρο-οπτική μονάδα (2), ημιπερατό κάτοπτρο (3), σταθερό κάτοπτρο (4), φακός (5), μετακινούμενο κάτοπτρο (6), φωτοδίοδος (7), παλμογράφος (8), παιδικό τρενάκι (9), τροχός (10) με φράγμα φωτός (11),<br />
μετακινούμενα διαφράγματα (12), κάμερα (13), κάμερα (14).</div>
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<span style="font-size: small;">Επειδή η διαφορά μεταξύ των δρόμων που διανύουν οι δύο παλμοί είναι 2</span><span lang="EN-US" style="font-size: small;">s</span><span style="font-size: small;">, ο φωτεινός παλμός που ανακλάται από το μετακινούμενο κάτοπτρο φτάνει στη φωτοδίοδο αργότερα από ό,τι ο άλλος παλμός. Η χρονική καθυστέρηση προβάλλεται στην οθόνη ενός παλμογράφου (8), ο οποίος συνδέεται με την ηλεκτρο-οπτική μονάδα. Στην ίδια οθόνη εμφανίζεται επίσης και το σήμα από έναν τετραγωνικό παλμό συχνότητας 10 </span><span lang="EN-US" style="font-size: small;">MHz</span><span style="font-size: small;">. Ο παλμός αυτός μας επιτρέπει να βαθμονομήσουμε τον οριζόντιο άξονα του χρόνου και επομένως να μετρήσουμε το χρονικό διάστημα που μεσολαβεί της άφιξης των δύο παλμών στον ανιχνευτή. Το μετακινούμενο κάτοπτρο είναι τοποθετημένο σε ένα ηλεκτρικά καθοδηγούμενο και ελεγχόμενο παιδικό τρενάκι (9). Για να μετρηθεί η απόσταση </span><span lang="EN-US" style="font-size: small;">s</span><span lang="EN-US" style="font-size: small;"> </span><span style="font-size: small;">η κίνηση του τρένου μεταφέρεται μέσω ενός σύρματος σε έναν τροχό (10) με φράγμα φωτός (11).</span></div>
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<span style="font-size: small;">Το χρονικό διάστημα που μετριέται είναι ικανοποιητικά ακριβές μόνο αν τα δύο σήματα έχουν το ίδιο ύψος στην οθόνη του παλμογράφου. Δύο κινητά διαφράγματα (12) που παρεμβάλλονται στην πορεία των δύο φωτεινών δεσμών επιτρέπουν τη ρύθμιση των χαρακτηριστικών των δύο σημάτων. Με μία κάμερα (13) κάποιος μπορεί να παρακολουθήσει την οθόνη του παλμογράφου και να τραβήξει φωτογραφίες της, ενώ μία δεύτερη κάμερα(14) μπορεί να παρακολουθεί την κίνηση του παιδικού τρένου.</span></div>
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<b>Η πλατφόρμα </b><b><span lang="EN-US">RLC</span></b></div>
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Για να πραγματοποιήσετε τις μετρήσεις θα χρησιμοποιήσετε την πλατφόρμα <span lang="EN-US">RLC</span>.</div>
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Αφού ανοίξετε με το φυλλομετρητή της αρεσκείας σας τη σελίδα:</div>
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<a href="http://rcl.physik.uni-kl.de/">http://rcl-munich.informatik.unibw-muenchen.de/</a></div>
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Επιλέξτε τη γλώσσα στην οποία θέλετε να «τρέξετε» τις μετρήσεις σας, επιλέγοντας την αντίστοιχη σημαία. Ας υποθέσουμε ότι επιλέγετε τα αγγλικά (Εικόνα 4).</div>
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<span style="font-size: 12pt;">Πατώντας το πλήκτρο</span></div>
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<img alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEcAAAApCAIAAADoLKNiAAAA/UlEQVRoge2VsRGDMAxFvQotS3gEJmALChZRwRAUNLSsQEfJBEzgIinARCaQM+GI+UT/fsMJ3elZsqUed5QKXcApEiocCRWOhApHE5VSxT0sVDgWKhwL1aabvDOV4yGN2Q9Jz0K95ll1G12aihrn05YbZUPVmTwZQ2Vaz8xgVIUmt3QWWmZBUiU9a5Qn1dhPUx1gPncC3fHzoppTPub+jIp7/VLtoNoY2kC9WtZ0cALD92oimWqirHwLeVJZj/vgq6adcK/ilthe2vuya7Itilt6nU5wKlvZYg7Xt7BrysrrvIGXs1DhWKhwLFQ4/gOqm0mocCRUOBIqHAkVjp6k5NbDmoGvpQAAAABJRU5ErkJggg==" /></div>
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<span style="font-size: small;">ε</span><span style="font-size: small;">μφανίζεται ένας κατάλογος με τα πειράματα στα οποία έχετε πρόσβαση. Επιλέξτε το πείραμα <b><span lang="EN-US" style="color: #0070c0;">Speed</span><span lang="EN-US" style="color: #0070c0;"> </span><span lang="EN-US" style="color: #0070c0;">of</span><span lang="EN-US" style="color: #0070c0;"> </span><span lang="EN-US" style="color: #0070c0;">Light</span></b></span><span lang="EN-US" style="font-size: small;"> </span><span style="font-size: small;">και στη συνέχεια για να αποκτήσετε πρόσβαση στο χώρο του εργαστηρίου επιλέξτε <b><span lang="EN-US" style="color: #0070c0;">Laboratory</span></b></span><span style="font-size: small;">.</span></div>
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<img alt="" height="443" 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" 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<span style="font-size: small;">Εικόνα 4: Η πρώτη σελίδα του εργαστηρίου <span lang="EN-US">RLC</span>.</span></div>
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<span style="font-size: small;"><b>Προσοχή:</b></span></div>
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<span style="font-size: small;">Δεν είναι υποχρεωτικό να δώσετε τα στοιχεία σας για να αποκτήσετε πρόσβαση στο χειρισμό της διεπιφάνειας. </span></div>
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<span style="font-size: small;">Η διεπιφάνεια χειρισμού του εργαστηρίου φαίνεται στην εικόνα 5.</span></div>
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<span style="font-size: small;"><b>Οι παράμετροι ελέγχου του πειράματος:</b></span></div>
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<span style="font-size: small;"><b style="color: #0b5394;"><span lang="EN-US">Decrease</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">distance</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">s</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">of</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">reflector</span>:</b> Πατήστε μία φορά το πλήκτρο αυτό αν θέλετε να αυξήσετε την απόσταση <span lang="EN-US">s</span> του μετακινούμενου κατόπτρου από το διάφραγμα <b><span lang="EN-US">F</span><sub>1</sub></b>.</span></div>
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<span style="font-size: small;"><b style="color: #0b5394;"><span lang="EN-US">Increase</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">distance</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">s</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">of</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">reflactor</span>:</b> Πατήστε μία φορά το πλήκτρο αυτό αν θέλετε να μειώσετε την απόσταση <span lang="EN-US">s</span> του μετακινούμενου κατόπτρου από το διάφραγμα <b><span lang="EN-US">F</span><sub>1</sub></b>.</span></div>
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<span style="font-size: small;"><b style="color: #0b5394;"><span lang="EN-US">Stop</span><span lang="EN-US"> </span><span lang="EN-US">train</span> – <span lang="EN-US">measure</span><span lang="EN-US"> </span><span lang="EN-US">distance</span><span lang="EN-US"> </span><span lang="EN-US">s</span><span lang="EN-US"> </span><span lang="EN-US">of</span><span lang="EN-US"> </span><span lang="EN-US">reflactor</span>:</b> Πατήστε το πλήκτρο αυτό για να σταματήσετε την κίνηση του μετακινούμενου κατόπτρου και να μετρηθεί η απόστασή του s από το διάφραγμα <b><span lang="EN-US">F</span><sub>1</sub></b>.</span></div>
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Εικόνα 5: Η διεπιφάνεια χειρισμού του εργαστηρίου.</div>
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<b><span lang="EN-US">Open ---------- diaphragm for reference signal ---------- Close:</span></b></div>
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<b><span lang="EN-US"> </span></b><img alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAaUAAAApCAIAAAAataHuAAADmUlEQVR4nO3dvU4bQRTF8XmgWMrDgBt4iG1WFpSpzDaW5QohaniGID9AqogoiqJEaSwXlrNRPtZ2sV4pKdwQATuj3Zk5lzvnX7rBP93hlGD+MsZYGhn0F2CMsUhx7xhjqcS9Y4ylEveOMZZK3DvGWCpx7xhjqcS9Y4ylEveOMZZK3DvGWCpZ9m42m41Goyxuo9FoNpvF8Uf2Aml+dViIJoviJydwPdr27qIoptPparVq4rZarabT6UVRBDhBWxG8KJp3HRCiyaL4yclcj7a9y/N8vV7Xdf0nbnVdr9frPM/DHALpRdG864AQTRbFT07merTtXZZlTdNE/rqHmqbJsizMIcBeCC2EDgXRZFH85GSuh2Xv9vv9b0T7/R5yoQheCC2EDgXRZFH85GSuh33vfiECXkglLYQOvncKLIqfnMz1sO/dT0TAC6mkhdDB906BRfGTk7kelr2r6/oHorquIReK4IXQQuhQEE0WxU9O5nrY96507vbUnN52//BhwAuF8MJpvnQSIE4W67eXYekIeQk6nzR/XvvefXfo3ZvXxhhzctPtw8cBL+TXK4TWXycH4mi5OTEuCvlHeRIiX+eX5str2bvdbvettfn5wBhjhtfdPnyu3W4HuZBHryhaH500iKPl0PXQGGMG53OZlp4QyboQtP7efnt3PXzih7t/2Okbh8unVxitu04exMnyX/PzgWXD5R7FDhGqC0br5bXv3dfW7s4GxhhzfNXtw+cCXsiXVxStj04axNFy6OrYGGMGZ3cyLT0hknUhaP299r374tDbs1eH35NuHz4OeCG/XiG0/jo5EEfL4XfDqpB/lCch8nV+ab68lr3bbrefnbs8MkeX3T982Ha7hVwokBdO86WTAHGyWL+9DEtHyEvQ+aT589r37hMi4IVU0kLo4HunwKL4yclcD8vebTabj4g2mw3kQhG8EFoIHQqiyaL4yclcD/vefUAEvJBKWggdfO8UWBQ/OZnrYdm7qqruEVVVBblQBC+EFkKHgmiyKH5yMtfD8vc+F4tFWZbv41aW5WKxgPyFwtBeFM27DgjRZFH85GSuR9veFUUxmUyWy2UVt+VyOZlMiuh/gTqCF0XzrgNCNFkUPzmZ62H5fz3j8TjP8yxueZ6Px+MAJ7AX2guk+dVhIZosip+cwPXg/2NkjKUS944xlkrcO8ZYKnHvGGOpxL1jjKUS944xlkrcO8ZYKnHvGGOpxL1jjKXSP2WI7xyPcpN3AAAAAElFTkSuQmCC" /> </div>
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Επειδή θα πρέπει το ύψος των δύο παλμών να είναι ίσο, ώστε η μέτρηση του χρόνου Δ<span lang="EN-US">t</span> να είναι όσο το δυνατόν πιο αξιόπιστη, μπορείτε να αυξήσετε το ύψος του παλμού αναφοράς (αριστερός παλμός) πατώντας κάποιο από τα πλήκτρα <b style="mso-bidi-font-weight: normal;"><</b> ή για μεγαλύτερη μεταβολή <b style="mso-bidi-font-weight: normal;"><<</b> ή για ακόμη μεγαλύτερη μεταβολή <b style="mso-bidi-font-weight: normal;"><<<</b>. Αντίστοιχα, για να μειώσετε το ύψος αυτού του παλμού πατήστε, όσες φορές χρειαστεί, κάποιο από τα πλήκτρα <b style="mso-bidi-font-weight: normal;">></b> ή για μεγαλύτερη μεταβολή <b style="mso-bidi-font-weight: normal;">>></b> ή για ακόμη μεγαλύτερη μεταβολή <b style="mso-bidi-font-weight: normal;">>>></b>.</div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Open ---------- diaphragm for measurement signal ---------- Close:</span></b></div>
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<b><span lang="EN-US"> </span></b><img alt="" src="data:image/png;base64,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" /><span style="font-size: 12pt;"> </span><br />
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<span style="font-size: 12pt;">Επειδή θα πρέπει το ύψος των δύο παλμών να είναι ίσο, ώστε η μέτρηση του χρόνου Δ</span><span lang="EN-US" style="font-size: 12pt;">t</span><span style="font-size: 12pt;"> να είναι όσο το δυνατόν πιο αξιόπιστη, μπορείτε να αυξήσετε το ύψος του δεύτερου παλμού (δεξιός παλμός) πατώντας κάποιο από τα πλήκτρα <b style="color: #0b5394;"><</b> ή για μεγαλύτερη μεταβολή <b style="color: #0b5394;"><<</b> ή για ακόμη μεγαλύτερη μεταβολή <b style="color: #0b5394;"><<<</b><span style="color: #0b5394;">.</span> Αντίστοιχα, για να μειώσετε το ύψος αυτού του παλμού πατήστε, όσες φορές χρειαστεί, κάποιο από τα πλήκτρα <b style="color: #0b5394;">></b> ή για μεγαλύτερη μεταβολή <b style="color: #0b5394;">>></b> ή για ακόμη μεγαλύτερη μεταβολή <b style="color: #0b5394;">>>></b>.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-GB" style="font-size: 14pt;">B</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-size: 14pt;">.3 Δημιουργία</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-GB">B</span>.3.1 Συγκέντρωση στοιχείων από παρατήρηση</b></div>
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<b style="mso-bidi-font-weight: normal;">Προκαταρκτικά.</b></div>
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<li>Κινήστε το μετακινούμενο κάτοπτρο επιλέγοντας είτε το πλήκτρο <b style="color: #0b5394;"><span lang="EN-US">Decrease</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">distance</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">s</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">of</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">reflector</span><span lang="EN-US"> </span></b> είτε το πλήκτρο <b style="color: #0b5394;"><span lang="EN-US">Increase</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">distance</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">s</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">of</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">reflactor</span></b><span style="color: #0b5394;">.</span> Παρακολουθήστε, μέσω της κάμερας, το τρενάκι να μετακινείται. Σταματήστε την κίνησή του πατώντας το πλήκτρο<b> </b><b style="color: #0b5394;"><span lang="EN-US">Stop</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">train</span> – </b><b style="color: #0b5394;"><span lang="EN-US">measure</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">distance</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">s</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">of</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">reflactor</span></b>. Ελέγξτε αν η απόσταση <span lang="EN-US">s</span> που δίνεται στην οθόνη του υπολογιστή σχετίζεται με αυτήν που προκύπτει από την εικόνα που βλέπετε μέσω της κάμερας.</li>
<li>Παρατηρήστε τις μεταβολές που συμβαίνουν στα δύο σήματα στην οθόνη του παλμογράφου όταν το τρενάκι βρίσκεται σε κίνηση. Πού οφείλονται;<span style="font-size: 12pt;"> </span></li>
<li><span style="font-size: 12pt;">Μπορεί να υπολογιστεί το χρονικό διάστημα Δt όταν οι δύο παλμοί έχουν διαφορετικό ύψος; Για ποιο λόγο;</span></li>
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<b style="mso-bidi-font-weight: normal;">Μέτρηση της ταχύτητας του φωτός</b></div>
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<li>Μετακινήστε το κινούμενο κάτοπτρο προς οποιαδήποτε κατεύθυνση θέλετε, πατώντας το κατάλληλο πλήκτρο (βλέπε παραπάνω). </li>
<li>Σταματήστε το κάτοπτρο πατώντας το κατάλληλο πλήκτρο. Σημειώστε την τιμή της απόστασης <span lang="EN-US">s</span>, σε <span lang="EN-US">mm</span>, που αναγράφεται στην οθόνη, κάτω από το πλήκτρο<span lang="EN-US"> <b style="color: #0b5394;">Stop</b></span><b style="color: #0b5394;"><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">train</span> – </b><b style="color: #0b5394;"><span lang="EN-US">measure</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">distance</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">s</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">of</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">reflactor</span></b>. </li>
<li>Με κατάλληλη χρήση των πλήκτρων <b style="color: #0b5394;"><span lang="EN-US">Open</span> ---------- </b><b style="color: #0b5394;"><span lang="EN-US">diaphragm</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">for</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">measurement</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">signal</span> ---------- </b><b style="color: #0b5394;"><span lang="EN-US">Close</span></b><span lang="EN-US"> </span>και <b style="color: #0b5394;"><span lang="EN-US">Open</span> ---------- </b><b style="color: #0b5394;"><span lang="EN-US">diaphragm</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">for</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">reference</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">signal</span> ---------- </b><b style="color: #0b5394;"><span lang="EN-US">Close</span></b>, ρυθμίστε το ύψος των δύο παλμών ώστε να είναι ίσο μεταξύ τους. </li>
<li>Πατώντας το πλήκτρο <b style="color: #0b5394;"><span lang="EN-US">Oscilloscope</span><span lang="EN-US"> </span></b><b style="color: #0b5394;"><span lang="EN-US">screenshot</span></b>, που βρίσκεται στο αριστερό μέρος της οθόνης κάτω από τις δύο εικόνες που προβάλλουν οι κάμερες από το εργαστήριο, αναδύεται ένα παράθυρο με τη φωτογραφία της οθόνης του παλμογράφου. Αποθηκεύστε την εικόνα αυτή δίνοντάς της ως όνομα την τιμή απόστασης <span lang="EN-US">s</span> που μετρήσατε στο προηγούμενο βήμα.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></li>
<li>Επαναλάβατε τα βήματα 1-4 πέντε φορές, επιλέγοντας κάθε φορά διαφορετική απόσταση <span lang="EN-US">s</span>.</li>
<li>Ποιο είναι το πλεονέκτημα της πραγματοποίησης πολλαπλών μετρήσεων αντί μόνο μίας, για τον υπολογισμό της ταχύτητας του φωτός;</li>
<li>Με δεδομένο ότι η ακρίβεια προσδιορισμού της απόστασης <span lang="EN-US">s</span> είναι περίπου 1 <span lang="EN-US">cm</span>, τι αβεβαιότητα υπεισέρχεται στη μέτρηση του χρονικού διαστήματος Δ<span lang="EN-US">t</span>; Ποια είναι η αντίστοιχη αβεβαιότητα στην τιμή της ταχύτητας του φωτός;</li>
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<b style="mso-bidi-font-weight: normal;"><span style="font-size: 14pt;">Β.3.2 Ανάλυση δεομένων</span></b></div>
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<b style="mso-bidi-font-weight: normal;">Προσδιορισμός του χρόνου πτήσης Δ</b><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">t</span>.</b></div>
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Στην Εικόνα 6 φαίνονται τρεις ενδεικτικές εικόνες από την οθόνη του παλμογράφου για διαφορετικές αποστάσεις <span lang="EN-US">s</span> του μετακινούμενου κατόπτρου. </div>
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<b>Προσοχή</b>: Παρατηρήστε ότι τα σήματα έχουν ρυθμιστεί σε κάθε επιμέρους εικόνα ώστε να έχουν το ίδιο ύψος.</div>
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<span style="font-size: 12pt;">Για να υπολογίσετε τη χρονική απόσταση Δt (το χρόνο πτήσης) αρκεί να υπολογιστεί η «απόσταση» δύο κοινών σημείων των δύο παλμών (Εικόνα 7).</span></div>
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<span lang="EN-US" style="font-size: 12pt;">Εικόνα 6: Οι παλμοί στην οθόνη του παλμογράφου για τρεις διαφορετικές αποστάσεις s</span></div>
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<span lang="EN-US" style="font-size: 12pt;"> </span><span style="font-size: 12pt;">Εικόνα 7: Μέτρηση του χρόνου.</span></div>
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Το βήμα αυτό προϋποθέτει τη βαθμονόμηση του οριζόντιου άξονα των χρόνων. Αυτός είναι ο λόγος που στο πάνω μέρος της οθόνης του παλμογράφου αναπαριστάται ένας τετραγωνικός παλμός συχνότητας 10 <span lang="EN-US">MHz</span>. Η περίοδος ενός τέτοιου παλμού θα είναι, κατά γνωστά, Τ = 1/<span lang="EN-US">f</span> = 100 <span lang="EN-US">ns</span>.</div>
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<span style="font-size: 12pt;">Για να υπολογίσουμε επομένως την «απόσταση» δύο κοινών σημείων των δύο παλμών, αρκεί να συγκρίνουμε την απόσταση αυτή με την απόσταση ανάμεσα σε δύο σημεία του τετραγωνικού παλμού που «απέχουν» χρονικά κατά μία περίοδο ή κατά 100 ns (Εικόνα 8). Η σύγκριση μπορεί να γίνει με οποιοδήποτε πρόγραμμα επεξεργασίας εικόνας. Ένα τέτοιο πρόγραμμα, για παράδειγμα, είναι το <a href="http://www.euhou.net/index.php?option=com_content&task=view&id=8&Itemid=10"><span lang="EN-US">SalsaJ</span></a>. </span></div>
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<span style="font-size: 12pt;"> </span><span style="font-size: 12pt;">Εικόνα 8: Βαθμονόμηση του άξονα των χρόνων.</span></div>
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<span style="font-size: small;">Ανοίξτε με το πρόγραμμα κάθε μία από τις εικόνες της οθόνης του παλμογράφου που πήρατε και σχεδιάστε δύο ευθύγραμμα τμήματα, ένα μεταξύ των δύο παλμών και ένα στον τετραγωνικό παλμό αναφοράς (Εικόνα 8). Με τη βοήθεια του προγράμματος μετρήστε το μήκος καθενός τμήματος σε <span lang="EN-US">pixels</span> (<span lang="EN-US">px</span>).</span></div>
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<span style="font-size: small;">Προσοχή! Προσπαθήστε ώστε τα δύο ευθύγραμμα τμήματα να είναι παράλληλα με τον οριζόντιο άξονα.</span></div>
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<span style="font-size: small;">Έστω ότι <span lang="EN-US">P</span><sub>1</sub> είναι το μήκος του ευθύγραμμου τμήματος που αντιστοιχεί στον τετραγωνικό παλμό και <span lang="EN-US">P</span><sub>2</sub> είναι το μήκος του ευθύγραμμου τμήματος που αντιστοιχεί στην απόσταση των δύο παλμών. Με δεδομένο ότι το μήκος <span lang="EN-US">P</span><sub>1</sub> αντιστοιχεί σε 100 <span lang="EN-US">ns</span>, διαιρώντας το 100 διά <span lang="EN-US">P</span><sub>1</sub> προκύπτει η μονάδα αναγωγής του μήκους από <span lang="EN-US">pixels</span> σε χρόνο (<span lang="EN-US">ns</span>/<span lang="EN-US">px</span>). Πολλαπλασιάζοντας τον αριθμό αυτό με το <span lang="EN-US">P</span><sub>2</sub> θα προκύψει ο χρόνος πτήσης Δ<span lang="EN-US">t</span>.</span></div>
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<span style="font-size: small;">Με τον τρόπο αυτό συμπληρώστε τον Πίνακα 2 για τις 5 φωτογραφίες που έχετε τραβήξει.</span></div>
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<span style="font-size: 12pt;">Πίνακας 2: Μετρήσεις με το </span><span lang="EN-US" style="font-size: 12pt;">RCL</span><span style="font-size: 12pt;">.</span></div>
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Τώρα, περάστε τα δεδομένα της στήλης «Συνολική απόσταση» και της στήλης «Χρόνος πτήσης» σε ένα λογιστικό φύλλο, όπως για παράδειγμα είναι το <span lang="EN-US">Calc</span> του ελεύθερου λογισμικού <span lang="EN-US">Open</span><span lang="EN-US"> </span><span lang="EN-US">Office</span>, για να σχεδιάσετε τη γραφική παράσταση της συνολικής απόστασης ως προς το χρόνο (Εικόνα 9). Υπολογίστε την κλίση της ευθείας γραμμικής παλινδρόμησης. Η τιμή της δίνει την ταχύτητα του φωτός.</div>
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<span style="font-size: 12pt;">Εικόνα 9: Ανάλυση των δεδομένων.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-GB" style="font-size: 14pt;">B</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-size: 14pt;">.4 Συζήτηση</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-GB">B</span>.4.1 Ερμηνεία αποτελεσμάτων με βάση τα στοιχεία που συλλέχθηκαν</b></div>
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Ζητήστε από τους μαθητές να απαντήσουν τις ακόλουθες ερωτήσεις. Οι μαθητές μπορούν και πάλι να δουλέψουν σε ομάδες προκειμένου να βγάλουν τα συμπεράσματά τους.</div>
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<li>Πόσο «γρήγορος» πρέπει να είναι ο παλμογράφος που χρησιμοποιήθηκε σε αυτό το πείραμα;<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></li>
<li><span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span>Γιατί είναι αδύνατο με τη συγκεκριμένη διάταξη να μετρήσουμε την ταχύτητα του φωτός για αποστάσεις <span lang="EN-US">s</span> μικρότερες από 5 <span lang="EN-US">m</span>;<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></li>
<li><span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span>Να συγκρίνετε τα αποτελέσματα των μετρήσεών σας με αυτά των ερευνητών του Πίνακα 2. Αξιολογήστε την ακρίβεια της μεθόδου που χρησιμοποιήσατε. </li>
<li>Τι θα άλλαζε αν το πείραμα πραγματοποιούνταν σε ένα υποθετικό εργαστήριο στην επιφάνεια της Σελήνης;<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></li>
<li><span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span>Τι θα άλλαζε αν το πείραμα πραγματοποιούνταν σε ένα υποθετικό εργαστήριο μέσα στη θάλασσα;<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></li>
<li><span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span>Αν υποθέσουμε ότι το φως μπορεί να κινηθεί κυκλικά, πόσες φορές θα έκανε το γύρο της Γης, στο ύψος του ισημερινού, σε ένα δευτερόλεπτο; Υποθέστε ότι η Γη είναι σφαίρα με ακτίνα 6470 <span lang="EN-US">km</span>.<span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span></li>
<li><span style="-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-size-adjust: none; font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;"> </span>Τι είναι το «ένα έτος φωτός»;</li>
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<b><span lang="EN-GB">B</span>.4.2 Θεώρηση άλλων πιθανών ερμηνειών</b></div>
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Ζητήστε από τους μαθητές να αξιολογήσουν την πειραματική μέθοδο<span lang="EN-US"> </span>που εφάρμοσαν.</div>
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<li>Μπορείτε να εντοπίσετε σε ποια σημεία της διαδικασίας που ακολουθήσατε υπεισέρχονται αβεβαιότητες που επηρεάζουν το τελικό αποτέλεσμα της μέτρησής σας;</li>
<li>Μπορείτε να εκτιμήσετε τις συγκεκριμένες αβεβαιότητες;</li>
<li>Μπορείτε να προτείνετε πιθανές βελτιώσεις ώστε να προκύψουν ακριβέστερα αποτελέσματα;</li>
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Ενδεικτικά, αβεβαιότητες προκύπτουν κατά την ανάλυση των γραφικών παραστάσεων και στον υπολογισμό της απόστασης <span lang="EN-US">s</span>.<br />
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<b><span lang="EN-GB" style="font-size: 14pt;">B</span></b><b><span style="font-size: 14pt;">.5 Ανάδραση</span></b></div>
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<b>B.5.1 Παρουσίαση ερμηνείας</b></div>
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Κάντε μια ανασκόπηση όσων έχουν συζητηθεί μέχρι τώρα στη τάξη κατά τη διάρκεια της άσκησης. Μπορείτε να εστιάσετε στα ακόλουθα ζητήματα:</div>
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<li>Αντιμετωπίσατε δυσκολίες κατά την διαδικασία των μετρήσεων;</li>
<li>Αντιμετωπίσατε δυσκολίες κατά τη διάρκεια της ανάλυσης των δεδομένων;</li>
<li>Χειρίζεστε από το εργαστήριό σας στη Γη μια ρομποτική διαστημοσυσκευή η οποία εξερευνά την επιφάνεια του Άρη. Ξαφνικά και απροσδόκητα αντιλαμβάνεστε ότι ακριβώς μπροστά στη συσκευή χάσκει ένας γκρεμός. Τα αντανακλαστικά σας είναι σε εξαιρετική κατάσταση ενώ και ο χρόνος απόκρισης των ηλεκτρονικών και μηχανικών μερών του ρομπότ είναι τάχιστος. Θα σώσετε το ρομπότ από την καταστροφική του πτώση στο γκρεμό;</li>
<li>Πώς θα μπορούσε η συγκεκριμένη μέθοδος να αξιοποιηθεί γα να μετρήσουμε την απόσταση Γης-Σελήνης;</li>
<li><span style="font-size: 12pt;">Πιστεύετε ότι η πραγματοποίηση παρόμοιων πειραμάτων σας βοηθάει να εμβαθύνετε στις έννοιες της Φυσικής που εμπλέκονται;</span></li>
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Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-2532838021610639942011-09-01T01:29:00.000-07:002011-10-08T10:39:35.770-07:00Διαχωρίζοντας την τριβή ολίσθησης από τη στατική τριβή<div dir="ltr" style="text-align: left;" trbidi="on"><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><b><span style="font-family: "Arial","sans-serif";">ΘΕΩΡΗΤΙΚΗ ΕΙΣΑΓΩΓΗ</span></b></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Η κοινωνική συνιστώσα της μάθησης έχει προσελκύσει το ερευνητικό ενδιαφέρον τις τελευταίες δύο δεκαετίες, μέσα από τις προσπάθειες για την βελτίωση της παρεχόμενης εκπαίδευσης στις φυσικές επιστήμες. Οι παραδοσιακές διαλέξεις, οι οποίες υιοθετούνται από την πλειοψηφία των διδασκόντων στη δευτεροβάθμια εκπαίδευση, βασίζονται στη μονόδρομη επικοινωνία διδάσκοντος– διδασκόμενου. Η προσέγγιση αυτή βασίζεται στην παραδοχή ότι οι μαθητές είναι ικανοί να προσλάβουν την παρεχόμενη πληροφορία και να την ενσωματώσουν στο σύνολο των γνώσεών τους, υπερβαίνοντας τις γνωστικές συγκρούσεις μεταξύ όσων καταλαβαίνουν και πιστεύουν και των νέων γνώσεων στις οποίες εκτίθενται. Ελάχιστοι ωστόσο μαθητές είναι ικανοί να κάνουν κάτι τέτοιο. </span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Η αντιμετώπιση αυτού του προβλήματος έχει οδηγήσει στην ανάπτυξη διδακτικών προσεγγίσεων που αυξάνουν τη συχνότητα και την ποιότητα των αλληλεπιδράσεων κατά τη διάρκεια του μαθήματος, όπως είναι η διδασκαλία μεταξύ ομότιμων (</span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">peer</span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;"> </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">instruction</span><span style="font-family: "Arial","sans-serif"; font-size: small;">) και την προώθηση ομαδοσυνεργατικών δραστηριοτήτων που εμπλέκουν ενεργά το σύνολο των μαθητών. Κοινός σκοπός όλων αυτών είναι η ενεργοποίηση των μαθητών και η αύξηση του ενδιαφέροντος για τις φυσικές επιστήμες, η ανάπτυξη συνεργατικού πνεύματος των μαθητών και η βαθύτερη κατανόηση των εννοιών των φυσικών επιστημών.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Σημαντικό ρόλο στις διδακτικές προσεγγίσεις που επιχειρούνται διαδραματίζει η σύγχρονη εκπαιδευτική τεχνολογία, παρέχοντας αυξημένες δυνατότητες επικοινωνίας και αλληλεπίδρασης αλλά και εξατομίκευσης της μαθησιακής διαδικασίας. Μία τέτοια τεχνολογία συνιστούν και τα συστήματα απόκρισης (</span><span lang="EN-GB" style="font-family: "Arial","sans-serif"; font-size: small;">Classroom</span><span lang="EN-GB" style="font-family: "Arial","sans-serif"; font-size: small;"> </span><span lang="EN-GB" style="font-family: "Arial","sans-serif"; font-size: small;">Response</span><span lang="EN-GB" style="font-family: "Arial","sans-serif"; font-size: small;"> </span><span lang="EN-GB" style="font-family: "Arial","sans-serif"; font-size: small;">Systems</span><span style="font-family: "Arial","sans-serif"; font-size: small;"> - </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">CRSs</span><span style="font-family: "Arial","sans-serif"; font-size: small;">) ή «κλίκερς», όπως αλλιώς ονομάζονται. Με τη χρήση τους επιχειρείται η δημιουργία ενεργού περιβάλλοντος μάθησης.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;"><br />
</div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;"><span style="font-family: "Arial","sans-serif";"> </span> </div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><b><span style="font-family: "Arial","sans-serif";">ΜΕΘΟΔΟΛΟΓΙΑ ΑΞΙΟΠΟΙΗΣΗΣ ΤΩΝ ΚΛΙΚΕΡΣ</span></b></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Τα κλίκερς είναι εξειδικευμένοι υπολογιστές παλάμης με δυνατότητα ασύρματης επικοινωνίας με έναν σταθμό βάσης. Ο σταθμός βάσης συλλέγει τα δεδομένα και τα μεταφέρει σε έναν Η/Υ με τον οποίο είναι συνδεδεμένος μέσω θύρας USB. Κάθε μονάδα (κλίκερ) αναγνωρίζεται από το σύστημα μέσω ενός αριθμού ταυτότητας που του αντιστοιχεί. Ανάλογα με τον τύπο της συσκευής, κάθε μαθητής ή ομάδα μαθητών ή/και όλοι οι μαθητές μπορούν να δέχονται συγκεκριμένες ερωτήσεις (τις ίδιες ή διαφορετικές ανά μαθητή ή ανά ομάδα) στην οθόνη της συσκευής τους, να απαντούν στέλνοντας κείμενο (με λατινικούς χαρακτήρες), αριθμητικά αποτελέσματα, απαντήσεις σε ερωτήσεις πολλαπλής επιλογής, απαντήσεις τύπου Σωστό – Λάθος και απαντήσεις ακολουθίας («να βάλετε στη σωστή σειρά»). Οι μαθητές πληροφορούνται ότι η απάντησή τους καταχωρήθηκε, ενώ υπάρχει η δυνατότητα να ενημερώνονται αν έχουν απαντήσει σωστά ή λανθασμένα (ανάδραση μαθητών). Μέσω λογισμικού, που συνεργάζεται με εμπορικά πακέτα παρουσιάσεων, είναι δυνατό αμέσως μετά την αποστολή των απαντήσεων από όλους τους μαθητές να παρουσιαστούν στατιστικά στοιχεία για τις απαντήσεις που δόθηκαν. Τα στοιχεία αυτά είναι δυνατό να προβάλλονται σε όλη την τάξη με τη βοήθεια προβολικού συστήματος.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Τα κλίκερς αποτελούν μια εκπαιδευτική τεχνολογία αιχμής η οποία μπορεί να εμπλέξει ενεργά στην εκπαιδευτική διαδικασία το σύνολο των μαθητών. Όπως κάθε τεχνολογία, όμως, είναι αδύναμη να παράσχει ουσιαστικά μαθησιακά οφέλη αν δεν αξιοποιηθεί παιδαγωγικά ορθά. Ο πιο συνηθισμένος τρόπος αξιοποίησης των κλίκερς είναι η διδακτική μεθοδολογία που είναι γνωστή ως διδασκαλία μεταξύ ομότιμων, η οποία έχει εφαρμοστεί με επιτυχία τόσο σε Πανεπιστήμια των Ηνωμένων Πολιτειών της Αμερικής όσο και άλλων χωρών του εξωτερικού. </span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Σύμφωνα με αυτή τη διδακτική προσέγγιση, ο διδάσκων θέτει μία ερώτηση εννοιολογικού περιεχομένου την οποία απαντάει κάθε μαθητής μόνος του. Κατά περίσταση, ο διδάσκων προβάλλει ή όχι την κατανομή των απαντήσεων των μαθητών αμέσως μετά την ολοκλήρωση της διαδικασίας αποστολής των απαντήσεων από τους μαθητές (παροχή ανάδρασης) και στη συνέχεια ζητείται από τους μαθητές να συσκεφθούν σε ομάδες των 3-4 ατόμων προσπαθώντας να υπερασπιστούν την άποψή τους και να πείσουν για την ακρίβειά της τα υπόλοιπα μέλη της ομάδας. Μετά από μερικά λεπτά οι μαθητές απαντούν και πάλι στην ίδια ερώτηση. Ο διδάσκων αποκαλύπτει την κατανομή των απαντήσεων των μαθητών και ζητά από εκπροσώπους των διάφορων απαντήσεων να τεκμηριώσουν τις απόψεις τους και να δικαιολογήσουν την επιλογή τους. Στο τέλος αποκαλύπτεται από το διδάσκοντα η σωστή απάντηση και η διαδικασία προχωράει με την επόμενη ερώτηση. Με τον τρόπο αυτό καταργείται ουσιαστικά η κλασική δασκαλοκεντρική διδασκαλία υπό μορφή διαλέξεων. </span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Η διαφοροποίηση της προσέγγισής μας έγκειται στην εστίαση στην παιδαγωγικά ορθή διαχείριση των κλίκερς και στην αξιοποίηση των πορισμάτων της έρευνας στη διδακτική των φυσικών επιστημών. Έτσι, δημιουργήθηκαν διάφορα εκπαιδευτικά σενάρια για τη διδασκαλία διάφορων εννοιών της Φυσικής, στα οποία η χρήση των κλίκερς είχε ως στόχους:</span></div><ol start="1" style="margin-top: 0cm;" type="1"><li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Να ανιχνεύσει μέσω διαγνωστικών ερωτήσεων στην αρχή του μαθήματος τη γνωστική αφετηρία και τις εναλλακτικές ιδέες των μαθητών.</span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Να εμπλέξει όλους τους μαθητές στην εκπαιδευτική διαδικασία μέσω ερωτήσεων κλειστού τύπου κατά τη διάρκεια του μαθήματος.</span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Να καταγράψει την εξέλιξη στο χρόνο της κατανόησης εννοιών κλειδιά για όλους τους μαθητές, θέτοντας την ίδια ερώτηση σε διάφορα στάδια της διδασκαλίας.</span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Να προωθήσει την αλληλεπίδραση μεταξύ των μαθητών μέσω της υιοθέτησης στοιχείων της διδασκαλίας μεταξύ ομότιμων.</span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Να παράσχει διαμορφωτική αξιολόγηση στο διδάσκοντα αλλά και στους μαθητές για το τρέχον επίπεδο κατανόησης κάποιας έννοιας, ώστε ο μεν διδάσκων αν θεωρήσει σκόπιμο να μπορεί να επαναπροσδιορίσει τη διδακτική του μεθοδολογία, οι δε μαθητές να προσδιορίζουν την επίτευξη εκ μέρους τους των διδακτικών στόχων.</span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Να αποτυπώσει τον τρόπο σκέψης όλων των μαθητών προσφέροντας πολύτιμες πληροφορίες τόσο σε γνωστικό όσο και σε μεταγνωστικό επίπεδο.</span></li>
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</span></div><span style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;">Παράδειγμα ενός τέτοιου εκπαιδευτικού σεναρίου αποτελεί το σενάριο που ακολουθεί και που αφορά στη διδασκαλία της τριβής στην Α’ Λυκείου.</span><br />
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<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><b><span style="font-family: "Arial","sans-serif";">ΔΙΔΑΣΚΑΛΙΑ ΤΗΣ ΤΡΙΒΗΣ</span></b></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Απαιτούμενη υλικοτεχνική υποδομή για την υποστήριξη της δραστηριότητας:</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">1. Ηλεκτρονικός υπολογιστής</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">2. Προβολικό σύστημα</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">3. Μία ασύρματη συσκευή κλίκερ για κάθε μαθητή</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">4. Παιχνίδι </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">Hover football</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">5. </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">Power</span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;"> </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">Point</span></div><span style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;">6. Λογισμικό συλλογής απαντήσεων των κλίκερς (π.χ. </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;">Verdict</span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;"> </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;">plus</span><span style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;">)</span><br />
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</span></div><div class="MsoNormal" style="line-height: normal; margin-right: 8.75pt; text-align: justify;"><span style="font-size: small;"><b><span style="font-family: "Arial","sans-serif";">Γενικός Σκοπός: </span></b></span><span style="font-family: "Arial","sans-serif"; font-size: small;">Οι μαθητές να ασκηθούν στην επιστημονική μεθοδολογία, εξασκούμενοι να παρατηρούν, να θέτουν ερωτήματα, να κάνουν υποθέσεις και να σχεδιάζουν πειράματα για να ελέγξουν τις υποθέσεις τους.</span></div><div class="MsoNormal" style="line-height: normal; margin-right: 8.75pt; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: 150%; text-align: justify;"><span style="font-size: small;"><b><span style="font-family: "Arial","sans-serif";">Επιμέρους Στόχοι ως προς το γνωστικό αντικείμενο και ως προς τη μαθησιακή διαδικασία. </span></b></span></div><div class="MsoNormal" style="line-height: 150%; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Οι μαθητές, μετά το τέλος του μαθήματος, θα πρέπει: </span></div><div class="MsoNormal" style="line-height: 150%; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">1. Να αναγνωρίζουν τα φαινόμενα τριβής στην καθημερινή τους ζωή και να μπορούν να τα ερμηνεύουν.</span></div><span style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;">2. Να διατυπώνουν τους ορισμούς και να διαχωρίζουν τη στατική τριβή από την τριβή ολίσθησης.</span><br />
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<span style="font-size: small;"><b><i><span style="font-family: "Arial","sans-serif";">Διάρκεια</span></i></b></span><span style="font-family: "Arial","sans-serif"; font-size: small;">: </span> <span style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;">2 διδακτικές ώρες (2</span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;">x</span><span style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;">45 λεπτά)</span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><u><span style="font-family: "Arial","sans-serif";">1η διδακτική ώρα</span></u></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Αρχικά αναφέρουμε ρητά τους δύο διδακτικούς στόχους στους μαθητές μας.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Προκειμένου να καταγράψουμε τη γνωστική αφετηρία των μαθητών θέτουμε την παρακάτω κλειστή ερώτηση πολλαπλών επιλογών, την οποία οι μαθητές καλούνται να απαντήσουν χρησιμοποιώντας τα κλίκερς τους (έτσι έχουμε πρόσβαση σε πληροφορίες, οι οποίες αποθηκεύονται, για τη γνωστική αφετηρία όλων των μαθητών):</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Το </span></i><i><span lang="EN-US" style="font-family: "Arial","sans-serif";">Pioneer</span></i><i><span style="font-family: "Arial","sans-serif";"> 10 ταξιδεύει ήδη από το 2000 έξω από τα όρια του ηλιακού μας συστήματος, με σταθερή ταχύτητα μέτρου 40000 </span></i><i><span lang="EN-US" style="font-family: "Arial","sans-serif";">km</span></i><i><span style="font-family: "Arial","sans-serif";">/</span></i><i><span lang="EN-US" style="font-family: "Arial","sans-serif";">h</span></i><i><span style="font-family: "Arial","sans-serif";">. Πώς μπορεί και κινείται με τόσο μεγάλη ταχύτητα;</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">1. Χρησιμοποιεί πυρηνικά καύσιμα</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">2. Αξιοποιεί την ηλιακή ενέργεια</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">3. Χρησιμοποιεί πετρέλαιο</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">4. Σύμφωνα με τον 1<sup>ο</sup> νόμο του Νεύτωνα, δε χρειάζεται κάποια πηγή ενέργειας</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">5. Τίποτα από τα παραπάνω</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">6. Δε γνωρίζω </span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;"><br />
</div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Με δεδομένο ότι έχει προηγηθεί η διδασκαλία του 1ου νόμου του Νεύτωνα, με την ερώτηση αυτή επιδιώκουμε να καταγράψουμε αν οι μαθητές μας έχουν κατακτήσει τις προαπαιτούμενες γνώσεις ώστε να προχωρήσουμε στην οικοδόμηση των νέων εννοιών. Η πράξη δείχνει ότι λίγοι μαθητές απαντούν σωστά αυτή την ερώτηση αφού οι περισσότεροι θεωρούν ως σωστές τις απαντήσεις 1 και 2, αν και η διδασκαλία του 1ου νόμου του Νεύτωνα δεν απέχει πολύ χρονικά. Ο λόγος είναι ότι οι μαθητές συνήθως ασκούνται στην επίλυση ασκήσεων και όχι στη σύνδεση της παρεχόμενης γνώσης με την καθημερινότητα. Χωρίς να προβάλλουμε την κατανομή των απαντήσεων στην ολομέλεια των μαθητών, ζητάμε από κάποιον μαθητή που απάντησε «τίποτα από τα παραπάνω» να παρουσιάσει το συλλογισμό του. Δεν αποκαλύπτουμε τη σωστή απάντηση αλλά υποσχόμαστε ότι αυτή θα συζητηθεί κατά τη διάρκεια του μαθήματος.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Για να επιδιώξουμε τη σύνδεση της διδασκαλίας με την καθημερινή πραγματικότητα, φέρνουμε στην τάξη το παιδικό παιχνίδι </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">Hover</span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;"> </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">football</span><span style="font-family: "Arial","sans-serif"; font-size: small;"> (παρακάτω φωτογραφία). Το συγκεκριμένο παιχνίδι είναι ένας δίσκος εξοπλισμένος στο εσωτερικό του με ένα μικρό ηλεκτρικό μοτέρ, το οποίο τροφοδοτείται από δύο μπαταρίες. Το μοτέρ στέλνει αέρα στο κάτω μέρος του δίσκου δημιουργώντας ένα λεπτό στρώμα αέρα το οποίο επιτρέπει στο δίσκο να κινείται με πολύ μικρή τριβή.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="separator" style="clear: both; text-align: center;"><span style="font-size: small;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh84fcOWjPmuxG7k5oaGAKuuWP6KzxUc68CeAKN_4RlOYWY7OeL6xDG4alhGgo3TZJmwg9cfHab0F6Cnve7Sy2Vvn7O1ttbIThJBJ4z9xtx-4FCCX2QqxKmun0J410e86G9f-xrHNlPHjfM/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B11.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh84fcOWjPmuxG7k5oaGAKuuWP6KzxUc68CeAKN_4RlOYWY7OeL6xDG4alhGgo3TZJmwg9cfHab0F6Cnve7Sy2Vvn7O1ttbIThJBJ4z9xtx-4FCCX2QqxKmun0J410e86G9f-xrHNlPHjfM/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B11.png" /></a></span></div><span style="font-family: "Arial","sans-serif"; font-size: small;"> </span> <br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Έχοντας αρχικά κλειστό το μοτέρ καλούμε ένα μαθητή να σπρώξει το παιχνίδι στο πάτωμα της αίθουσας. Ο δίσκος διανύει μικρό διάστημα και σταματάει, όπως θα έκανε κι ένα συνηθισμένο αντικείμενο, π.χ. ένα βιβλίο.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Ρωτάμε τους μαθητές να περιγράψουν με όρους φυσικής αυτό που είδαν. Θέτουμε την εξής ερώτηση, την οποία απαντούν χρησιμοποιώντας τα κλίκερς (οι πιθανές απαντήσεις είναι ιδιαίτερα διαδεδομένες εναλλακτικές ιδέες των μαθητών σε όλο τον κόσμο):</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Ο δίσκος σταματάει επειδή: </span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">1. Δεν ασκείται πάνω του κάποια δύναμη ώστε να μπορεί να συνεχίσει να κινείται</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">2. Στο δίσκο ασκείται μία δύναμη αντίθετη της ταχύτητάς του από το τραπέζι</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">3. Η δύναμη από το χέρι μου όλο και μικραίνει μέχρι να μηδενιστεί οπότε σταματάει και ο δίσκος</span></i></span></div><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif"; line-height: 115%;">4. Για κάποιον άλλο λόγο που δεν γνωρίζω</span></i></span><br />
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<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Προβάλλουμε την κατανομή των απαντήσεων σε όλους τους μαθητές και σχολιάζουμε το γεγονός ότι οι απόψεις τους δεν ταυτίζονται αλλά μοιράζονται σε όλες σχεδόν τις απαντήσεις. Το γεγονός αυτό συμβάλλει στην απενεχοποίηση τους λάθους και βοηθάει τους μαθητές να αποκτήσουν αυτοπεποίθηση ώστε να διατυπώνουν χωρίς ντροπή τις απόψεις τους ενώπιον των συμμαθητών τους και του εκπαιδευτικού. Έτσι, ο εκπαιδευτικός έχει τη δυνατότητα να έχει εικόνα του τρόπου με τον οποίο σκέφτονται οι μαθητές και δομούν τις διάφορες έννοιες και επομένως μπορεί να αποφασίσει σε πραγματικό χρόνο για τους τρόπους δράσης του. Από την άλλη, οι μαθητές αναπτύσσουν λεκτικές δεξιότητες, ενώ επιχειρώντας να παρουσιάσουν τις ιδέες τους αντιλαμβάνονται σε μεγαλύτερο βάθος το εύρος και το πεδίο ισχύος των υπό διαπραγμάτευση εννοιών.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Ανοίγουμε το μοτέρ του δίσκου, εξηγούμε εν τάχει πώς λειτουργεί ο δίσκος χωρίς ωστόσο να χρησιμοποιήσουμε όρους φυσικής, και ζητάμε από τον ίδιο μαθητή να σπρώξει το δίσκο, ασκώντας όσο το δυνατόν δύναμη ίδιου μέτρου με την προηγούμενη φορά. Ο δίσκος διανύει σαφώς μεγαλύτερο διάστημα από ό,τι πριν μέχρι να σταματήσει. Χωρίζουμε τους μαθητές σε 4μελείς ομάδες και τους θέτουμε την ίδια ερώτηση:</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Ο δίσκος σταματάει επειδή: </span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">1. Δεν ασκείται πάνω του κάποια δύναμη ώστε να μπορεί να συνεχίσει να κινείται</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">2. Στο δίσκο ασκείται μία δύναμη αντίθετη της ταχύτητάς του από το τραπέζι</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">3. Η δύναμη από το χέρι μου όλο και μικραίνει μέχρι να μηδενιστεί οπότε σταματάει και το σώμα</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">4. Για κάποιον άλλο λόγο που δεν γνωρίζω</span></i></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Οι μαθητές αλληλεπιδρούν μέσα στις ομάδες τους, ανταλλάσσουν απόψεις και αρκετοί αλλάζουν άποψη σε σχέση με την απάντηση που έδωσαν όταν ο δίσκος κινήθηκε με κλειστό το μοτέρ. Προκαλείται συζήτηση ανάμεσα στις ομάδες όπου ανακύπτουν διαφωνίες. Προτείνουμε την προσφυγή στη φυσική…</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Καλούμε κάποιον μαθητή να θυμίσει στην τάξη τι συμβαίνει, σύμφωνα με τον 1ο νόμο του Νεύτωνα, όταν η συνισταμένη δύναμη σε ένα αντικείμενο είναι ίση με μηδέν. Στη συνέχεια ζητάμε από κάποιον άλλο μαθητή να θυμίσει στην τάξη τι συμβαίνει, σύμφωνα με το 2ο νόμο του Νεύτωνα, όταν η συνισταμένη δύναμη σε ένα αντικείμενο είναι διαφορετική από μηδέν. Σχολιάζουμε ιδιαίτερα την περίπτωση που η συνισταμένη δύναμη έχει αντίθετη φορά από την ταχύτητα του αντικειμένου.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Ζητάμε από τους μαθητές να συγκρίνουν την κίνηση που κάνει ο δίσκος που είδαν και η διαστημοσυσκευή </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">Pioneer</span><span style="font-family: "Arial","sans-serif"; font-size: small;">, η οποία αναφέρθηκε στην πρώτη ερώτηση. Τι είδους κίνηση εκτελεί καθένα από τα δύο αυτά αντικείμενα; Που μπορεί να οφείλεται κάθε κίνηση;</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Αρκετοί μαθητές συνδέουν την επιβραδυνόμενη κίνηση του δίσκου με την άσκηση δύναμης με αντίθετη φορά από αυτή της ταχύτητας του δίσκου, ενώ αποδίδουν την ομαλή κίνηση του </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">Pioneer</span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;"> </span><span style="font-family: "Arial","sans-serif"; font-size: small;">στη μηδενική τιμή της συνισταμένης δύναμης που του ασκείται.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Ο εκπαιδευτικός θέτει τότε την ερώτηση: Ποιος ή τι ασκεί τη δύναμη πάνω στο δίσκο;</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Μέσα από τη συζήτηση στην ολομέλεια οι μαθητές διαπιστώνουν ότι, σε αντίθεση με το </span><span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: small;">Pioneer</span><span style="font-family: "Arial","sans-serif"; font-size: small;">, ο δίσκος βρίσκεται σε επαφή με το πάτωμα ως προς το οποίο κινείται. Άρα, το πάτωμα ασκεί δύναμη στο δίσκο αντίθετης φοράς από αυτή της ταχύτητάς του, αφού τελικά ο δίσκος σταματάει.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Ο εκπαιδευτικός συνοψίζει τις απόψεις δίνοντας τον ορισμό της <b>τριβής ολίσθησης</b> ως τη δύναμη που αναπτύσσεται ανάμεσα σε δύο σώματα που βρίσκονται σε επαφή μεταξύ τους όταν βρίσκονται σε σχετική κίνηση το ένα ως προς το άλλο. Η δύναμη αυτή αντιτίθεται στη σχετική κίνηση των δύο σωμάτων.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Προκειμένου να συνδεθεί η νέα έννοια με την καθημερινή πραγματικότητα ζητείται από τους μαθητές να περιγράψουν καταστάσεις που έχουν βιώσει στις οποίες να εμφανίζεται η τριβή ολίσθησης. Επιστρέφοντας στο παιχνίδι, ζητάμε από τους μαθητές να εξηγήσουν τις συνέπειες που έχει η τριβή ολίσθησης στην κίνηση του δίσκου.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><u><span style="font-family: "Arial","sans-serif";">2η διδακτική ώρα</span></u></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Έχοντας οικοδομήσει μέσα από τη μελέτη καθημερινών καταστάσεων την έννοια της τριβής ολίσθησης, το επόμενο βήμα είναι η ανάπτυξη της έννοιας της στατικής τριβής. Θέλοντας να τονίσουμε τη σημασία του να παρατηρούμε ό,τι συμβαίνει τριγύρω μας για να ανακαλύψουμε τον κόσμο της φυσικής, δείχνουμε στους μαθητές μία εικόνα από έναν σερβιτόρο που κρατάει ένα δίσκο πάνω στον οποίο βρίσκεται ένα ποτήρι. Τονίζουμε ότι αν και όλοι είναι εξοικειωμένοι με αυτή την εικόνα, όταν ο σερβιτόρος αρχίζει να κινείται, τότε συμβαίνει κάτι μαγικό! Τους ρωτάμε να εντοπίσουν αυτό το «μαγικό» στοιχείο…</span></div><div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: right;"><span style="font-size: small;"><br />
</span></div><div class="separator" style="clear: both; text-align: center;"><span style="font-size: small;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgcgZNc3Bu8jnsNbHdKNelRGGVqMCBdjC4-LQliGFjnkn37WCN20up4RqIz5zJHj2HmeL0EFVw7qdbeCt5pY5wK4l3PL3JzZDrcYMpfM0kTSHzw0JjAsmUOWP2qS9teCGNSBxnFun9XeGSP/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B12.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgcgZNc3Bu8jnsNbHdKNelRGGVqMCBdjC4-LQliGFjnkn37WCN20up4RqIz5zJHj2HmeL0EFVw7qdbeCt5pY5wK4l3PL3JzZDrcYMpfM0kTSHzw0JjAsmUOWP2qS9teCGNSBxnFun9XeGSP/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B12.jpg" /></a></span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Οι μαθητές λένε διάφορα, σπάνια όμως κάποιος διαπιστώνει αυτό που θέλουμε: το ποτήρι πάνω στο δίσκο αρχίζει να κινείται, όταν κινείται ο σερβιτόρος που κρατάει τι δίσκο. Αρχικά οι μαθητές δυσπιστούν ως προς τη «μαγεία» του συγκεκριμένου γεγονότος καθώς είναι απόλυτα εξοικειωμένοι με αυτό. Τότε τους ρωτάμε: το ποτήρι αρχικά ήταν ακίνητο και τώρα κινείται. Ποιος ή τι του άσκησε δύναμη προκειμένου να μεταβάλλει την κινητική του κατάσταση;</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Θέτουμε την παρακάτω ερώτηση, την οποία οι μαθητές καλούνται να απαντήσουν ο καθένας μεμονωμένα με τα κλίκερς, αφού πρώτα αλληλεπιδράσουν μέσα στις ομάδες τους:</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Το ποτήρι αρχίζει να κινείται επειδή:</span></i></span></div><ol start="1" style="margin-top: 0cm;" type="1"><li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Του ασκεί δύναμη ο σερβιτόρος</span></i></span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Αρχίζει να κινείται και ο σερβιτόρος</span></i></span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Του ασκεί δύναμη τριβής ο δίσκος η οποία είναι ομόρροπη με την κίνηση</span></i></span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Ισχύει κάτι άλλο</span></i></span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Δε γνωρίζω</span></i></span></li>
</ol><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Οι περισσότεροι μαθητές θεωρούν ότι το ποτήρι κινείται επειδή ο σερβιτόρος του ασκεί δύναμη. Ο εκπαιδευτικός τους βοηθά να εστιάσουν στο γεγονός ότι οι δυνάμεις ασκούνται είτε από επαφή είτε από απόσταση θέτοντας την παρακάτω ερώτηση υπενθύμισης, την οποία οι μαθητές καλούνται να απαντήσουν με τα κλίκερς τους:</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Οι δυνάμεις μπορούν να δρουν:</span></i></span></div><ol start="1" style="margin-top: 0cm;" type="1"><li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Από απόσταση</span></i></span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Με επαφή</span></i></span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Και από απόσταση και με επαφή</span></i></span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Τίποτα από τα παραπάνω</span></i></span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><i><span style="font-family: "Arial","sans-serif";">Δε γνωρίζω</span></i></span></li>
</ol><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Ο εκπαιδευτικός τονίζει ότι ο σερβιτόρος ΔΕΝ ακουμπάει το ποτήρι ενώ είναι μάλλον απίθανο να υποθέσουμε ότι διαθέτει τηλεκινητικές ικανότητες…</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Στο σημείο αυτό έχουμε καταφέρει να κεντρίσουμε σε πολύ υψηλό βαθμό το ενδιαφέρον των μαθητών. Για να τους βοηθήσουμε να συγκεντρώσουν την προσοχή τους στα σημαντικά σημεία θέτουμε διαδοχικά τις ακόλουθες ερωτήσεις:</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><ul style="margin-top: 0cm;" type="disc"><li class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Προς τα πού κινείται το ποτήρι;</span><span style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;"> </span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small; line-height: 115%;">Ποιος ή τι μπορεί να του ασκεί δύναμη προς αυτή την κατεύθυνση</span></li>
</ul><span style="font-size: small;"><br />
</span><br />
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Συμπερασματικά, οι μαθητές καταλήγουν στο ότι μόνο ο δίσκος είναι σε επαφή με το ποτήρι άρα μόνο αυτός μπορεί να του ασκήσει δύναμη προς την κατεύθυνση της κίνησής του.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Ο εκπαιδευτικός ρωτάει τους μαθητές να φανταστούν τι θα συνέβαινε αν το ποτήρι ήταν απόλυτα λείο. Θα κινιόταν άραγε το ποτήρι;</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Ακούγονται διάφορες απόψεις όπου οι μαθητές χρησιμοποιούν με διάφορους τρόπους την έννοια της τριβής. Δεν επιχειρούμε στο σημείο αυτό διορθώσεις, αλλά επειδή διαπραγματευτήκαμε μόλις παραπάνω την έννοια της τριβής ολίσθησης, ρωτάμε αν μπορεί η δύναμη αυτή να είναι η τριβή ολίσθησης.</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Και πάλι ακούγονται διάφορες απόψεις. Για να τονίσουμε την αξία της δουλειάς που έγινε κατά την 1η ώρα, ανατρέχουμε στον ορισμό που δώσαμε. Καταρχάς, υπάρχει επαφή μεταξύ δύο αντικειμένων, όμως δεν υπάρχει σχετική κίνηση και επιπλέον, η δύναμη δεν είναι αντίθετη της κίνησης αλλά ομόρροπη. Άρα η δύναμη αυτή φαίνεται διαφορετική οπότε πρέπει να έχει και διαφορετικό όνομα. Επειδή φαίνεται όμως να σχετίζεται με ό,τι αποκαλείται τριβή (πολλοί μαθητές πιστεύουν ότι δεν θα υπήρχε κίνηση του ποτηριού αν ο δίσκος ήταν λείος), προτείνουμε το όνομα <b>στατική τριβή</b>. Τονίζουμε ότι ο επιθετικός προσδιορισμός «στατική» σχετίζεται με το γεγονός ότι η δύναμη αυτή εμφανίζεται ενόσω δεν υπάρχει σχετική κίνηση μεταξύ των δύο αντικειμένων. Αφήνουμε, ωστόσο, ανοικτό το ενδεχόμενο να επαναπροσδιορίσουμε τη στάση μας απέναντι στη νέα έννοια υπό το φως των χαρακτηριστικών της που θα ανακύψουν από την περαιτέρω διερεύνησή της (η επιστημονική γνώση είναι δυναμική και υφίσταται διαρκείς εκλεπτύνσεις και μετασχηματισμούς).</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Προκειμένου να εφαρμοστεί η νέα έννοια σε πραγματικές καταστάσεις, και οι μαθητές να εμβαθύνουν σε αυτή, δείχνουμε μία φωτογραφία ενός αυτοκινήτου που βρίσκεται σταματημένο σε κατηφορικό δρόμο. Ρωτάμε τους μαθητές να μας πουν ποιες δυνάμεις ασκούνται στο αυτοκίνητο. Λόγω της ισορροπίας προκύπτει η ανάγκη να υποθέσουμε την ύπαρξη μιας δύναμης με φορά προς τα πάνω. </span></div><div class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="separator" style="clear: both; text-align: center;"><span style="font-size: small;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhvyP_C0W6fgn-nY_GhieRYCsR5_RNcYgcocI4nL7A2DmJUpQeWJqDSgEuTefrw0h4tKaqkSBi8fhAhzZj3CrPHQe6v0ZDs4jvDZFZRpr5B7yUjfmA55ixEqgDe1CkSSGzGDDxmDR9WaqQy/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B13.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="214" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhvyP_C0W6fgn-nY_GhieRYCsR5_RNcYgcocI4nL7A2DmJUpQeWJqDSgEuTefrw0h4tKaqkSBi8fhAhzZj3CrPHQe6v0ZDs4jvDZFZRpr5B7yUjfmA55ixEqgDe1CkSSGzGDDxmDR9WaqQy/s320/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B13.png" width="320" /></a></span></div><div class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Ρωτάμε τους μαθητές να προβληματιστούν για το ποιος ασκεί αυτή τη δύναμη στο αυτοκίνητο. Λόγω της εμπειρίας τους με το ποτήρι και το δίσκο οι μαθητές εύκολα απαντούν ότι τη δύναμη την ασκεί ο δρόμος. Τους ζητάμε να συζητήσουν μέσα στις ομάδες τους για να εντοπίσουν ομοιότητες και διαφορές με την περίπτωση του δίσκου. Οι μαθητές καταλήγουν ότι υπάρχει επαφή δύο αντικειμένων (αυτοκίνητο – δρόμος) ενώ επίσης δεν υπάρχει σχετική κίνηση μεταξύ τους. Σε αντίθεση με το ποτήρι, το αυτοκίνητο δεν κινείται μαζί με το δρόμο (αν και κάποιοι μαθητές αντιλέγουν στο σημείο αυτό ότι το σύστημα κινείται καθώς η Γη κινείται στο διάστημα!). Επομένως, η δύναμη αυτή έχει τα χαρακτηριστικά της στατικής τριβής, αν και εμφανίζει ένα διαφορετικό πρόσωπο: αντί να θέτει σε κίνηση (όπως ο δίσκος το ποτήρι) προκαλεί την ακινησία του αυτοκινήτου. </span></div><div class="MsoNormal" style="line-height: normal; margin-bottom: 0cm; text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="MsoNormal" style="line-height: normal; text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Για να αποτιμήσουμε την αποτελεσματικότητα της διδασκαλίας θέτουμε στο τέλος του μαθήματος τις εξής δύο ερωτήσεις του τύπου Σωστό/Λάθος, τις οποίες οι μαθητές απαντούν με τα κλίκερς τους:</span></div><div class="MsoNormal" style="text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">Ένας ξύλινος δίσκος Α τοποθετείται πάνω στη λεία οριζόντια επιφάνεια ενός τραπεζιού. Πάνω στο δίσκο Α τοποθετείται ένας όμοιος δίσκος Β ο οποίος είναι δεμένος με μικρό αβαρές νήμα. Ασκούμε σταθερή οριζόντια δύναμη F, μέσω του νήματος, στο δίσκο Β και παρατηρούμε ότι το σύστημα των δύο δίσκων αρχίζει να γλιστράει πάνω στο τραπέζι. Άρα, </span></div><div class="MsoNormal" style="text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">1. Ο δίσκος Α κινείται επειδή ασκείται σε αυτόν η δύναμη F.</span></div><div class="MsoNormal" style="text-align: justify;"><span style="font-family: "Arial","sans-serif"; font-size: small;">2. Ο δίσκος Α κινείται εξαιτίας της στατικής τριβής που ασκείται σε αυτόν από το δίσκο Β</span></div><div class="MsoNormal" style="text-align: justify;"><span style="font-size: small;"><br />
</span></div><div class="separator" style="clear: both; text-align: center;"><span style="font-size: small;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjqACU7V_2-tesRUccKa_IhjmTaisZ-eWnBman5vEYlHKs7_EhlduT4v1XbkZ5F26aI-6jSKu3dwbUx2QWinm6DlGrW0yXDD5e0JpA2CKAYEe_tTJ4U7mjtwqmvVXK-JGlGSutoP0DInFzU/s1600/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B14.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="127" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjqACU7V_2-tesRUccKa_IhjmTaisZ-eWnBman5vEYlHKs7_EhlduT4v1XbkZ5F26aI-6jSKu3dwbUx2QWinm6DlGrW0yXDD5e0JpA2CKAYEe_tTJ4U7mjtwqmvVXK-JGlGSutoP0DInFzU/s320/%25CE%2595%25CE%25B9%25CE%25BA%25CF%258C%25CE%25BD%25CE%25B14.png" width="320" /></a></span></div><div class="MsoNormal" style="text-align: justify;"><span style="font-size: small;"><br />
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</div><span style="font-family: "Arial","sans-serif"; font-size: 11pt; line-height: 115%;"></span><span style="font-family: "Arial","sans-serif"; font-size: 11pt; line-height: 115%;"> </span></div>Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-6046904483577799552011-08-03T04:49:00.001-07:002012-03-05T06:07:54.640-08:00Teaching materials’ properties to K-12 students using a sensor board<div dir="ltr" style="text-align: left;" trbidi="on"><div style="color: #990000; font-family: Georgia,"Times New Roman",serif; text-align: center;"><span lang="EN-US" style="font-size: 12pt;">In this work we present two teaching modules, based on the combination of Scratchboard and Scratch, to be used for the study of materials’ thermal properties such as thermal conductivity and heat capacity. These properties are very important for the understanding of many applications. In the design of the modules we have taken into account two scenarios, one for elementary and secondary school students and one for high school students. This determines not only the type of measurement and the analysis of the data but also the Scratch interface. The main emphasis for the lower grades is placed on the introduction of the concepts and a demonstration of the differences of the properties of different materials, while for the upper grades for making accurate measurements through inquiry based projects. Both modules have been implemented in a high school laboratory, providing reliable measurements and engaging the students in a higher level than usually.</span><br />
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<span style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif; font-size: x-small;">Pierratos T., Koltsakis E., Polatolgou H.. «Teaching materials’ properties to K-12 students using a sensor board», <i>Materials Education</i>, edited by M. Marinho Patterson, D. Dunham, E. Marshall, J. Nucci (Mater. Res. Soc. Symp. Proc. Volume 1233, Warrendale, PA, 2010. DOI: 10.1557/PROC-1233-PP04-27.</span></div><div style="color: #990000; font-family: Georgia,"Times New Roman",serif; text-align: center;"></div><h1 style="font-family: Georgia,"Times New Roman",serif; margin: 0cm 0cm 0.0001pt; text-align: justify;"><span lang="EN-US" style="font-size: 12pt;">INTRODUCTION</span></h1><div style="font-family: Georgia,"Times New Roman",serif;"></div><div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify; text-indent: 36pt;"><span lang="EN-GB">The progress of ICT provides tools for improving the quality and the ease of access to education and training. For science teaching, data acquisition systems are a powerful tool for real-time measuring and presenting various physical quantities in school science laboratories. But these systems are in general quite expensive and sophisticated for average students’ use. In this work an alternative system is proposed: the combination of Scratchboard and Scratch. Both of them have been developed in MIT Media Labs; Scratch Board is a sensor board coming with several sensors embedded. On the other hand Scratch is a new freeware multilingual programming environment that can be easily used by pupils to create their own animated stories, video games and interactive art and share their creations with each other across the Internet [</span><span lang="EN-US">1</span><span lang="EN-GB">-</span><span lang="EN-US">4</span><span lang="EN-GB">]. Both Scratch and Scratchboard have been developed to be used in a very wide field of activities. This system is not especially addressed to science lessons’ activities;</span><span lang="EN-GB"> </span><span lang="EN-GB">there are integrated data acquisition systems for such a use available. One nice feature is that Scratchboard has several sensors embedded and comes to a very low price, less than fifty Euros. In addition, it communicates with Scratch, which is a LOGO-based education oriented software. This gives rise to the research question: can this system be used to study thermal properties </span><span lang="EN-US">of materials such as thermal conductivity and heat capacity</span><span lang="EN-GB"> in school laboratories? Seeking an answer to this question, we designed two teaching modules and we are also in the process of preparing a new set of activities on subjects like optical and electrical properties.</span></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"></div><div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify; text-indent: 36pt;"><br />
</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"></div><h2 style="font-family: Georgia,"Times New Roman",serif; margin: 0cm 0cm 0.0001pt; text-align: justify;"><span lang="EN-US" style="font-size: 12pt; font-style: normal;">Theory</span></h2><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"></div><div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><span lang="EN-US"></span></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><span lang="EN-US" style="font-size: 12pt;">Steady state conduction is the form of conduction which happens when the temperature difference is constant, so that after an equilibration time, the spatial distribution of temperatures in an object does not change (for example, a bar may be cold at one end and hot at the other, but the gradient of temperatures along the bar do not change with time). In short, temperature at a section remains constant and it varies linearly along direction of heat transfer [5]. In steady state the amount of heat entering a section is equal to the amount of heat coming out. There also exist situations where the temperature drop or raise occurs more drastically and the interest is in analyzing the spatial change of temperature in the object over time. This mode of heat conduction can be referred to as unsteady mode of conduction or <i>transient conduction</i> [6]. Analysis of these systems is more complex and (except for simple shapes) calls for the application of approximation theories and/or numerical analysis with the use of a computer [7].<i> </i>The mathematical description of transient heat conduction yields a second-order, parabolic, partial-differential equation [8]:</span></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgAyqYasoDtP3wT_yY3PX3wIbtLGbeUnun3_NVr1-ozdhru9DQ0uV0dkM0ISUwa5YwhujUYg5FIIo_me3G_PsPEw3HS4BTy9hUoUyfd_FVpkTNnuPfn88ru-7G1QHrLEXYxBiBulvca0l0W/s1600/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgAyqYasoDtP3wT_yY3PX3wIbtLGbeUnun3_NVr1-ozdhru9DQ0uV0dkM0ISUwa5YwhujUYg5FIIo_me3G_PsPEw3HS4BTy9hUoUyfd_FVpkTNnuPfn88ru-7G1QHrLEXYxBiBulvca0l0W/s1600/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board.bmp" /></a></div><span lang="EN-US">where </span>κ<span lang="EN-US"> is the thermal diffusivity and U(x,t) is the temperature.</span></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><span lang="EN-US">When applied to regular geometries such as infinite cylinders, spheres, and planar walls of small thickness, the equation is simplified to one having a single spatial dimension. With specification of an initial condition and two boundary conditions, the equation can be solved using separation of variables -- leading to an analytical expression for temperature distribution in the form of an infinite series. The time-honored Heisler charts were generated a half-century ago using a one-term approximation to the series, and have been used widely ever since for 1-D, transient-conduction applications [9]. The general solution of equation (1) is [8]:</span><br />
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<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhuj4P1dEXHIozzDlR1JB8SLlpRhiUWG2m5h2MZ9wbL4zKPjY-gaChEAZVZIfO6mH9S7mo9aJBrg1HTt_mvTOdGyR0haB6mI1zJ92ybfOGLWvSfRsFw_QZaUB6fFGOgLpQM0YRiXysenU25/s1600/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board2.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="37" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhuj4P1dEXHIozzDlR1JB8SLlpRhiUWG2m5h2MZ9wbL4zKPjY-gaChEAZVZIfO6mH9S7mo9aJBrg1HTt_mvTOdGyR0haB6mI1zJ92ybfOGLWvSfRsFw_QZaUB6fFGOgLpQM0YRiXysenU25/s320/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board2.bmp" width="320" /></a></div></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><span lang="EN-US" style="font-size: 12pt;">where</span><br />
<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgKqgGtrSW8ge6LkiWBJlSJ1Wb1-GsaqYAG-xuCUj4NXpNWbocziiQSNMYE8vdCflf6A2hdbjmxou5H4vRRohkx7Id9oJA7pU0OhKf422X3XcaqISuoyv1B2m9EzDTuWRIppLT1uAZ0uGL8/s1600/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board3.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgKqgGtrSW8ge6LkiWBJlSJ1Wb1-GsaqYAG-xuCUj4NXpNWbocziiQSNMYE8vdCflf6A2hdbjmxou5H4vRRohkx7Id9oJA7pU0OhKf422X3XcaqISuoyv1B2m9EzDTuWRIppLT1uAZ0uGL8/s1600/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board3.bmp" /></a></div></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><b>EXPERIMENT</b><br />
Scratchboard is connected to a computer through a serial-to-USB cable that comes together with the board. The communication protocol is the RS-232 and the transfer baud rate is 38.4k. The connection between Scratch and Scratchboard is realized using sensing blocks. Sensor value blocks give readings ranging from 0 to 100 or ranging from 0 to 1023 if the user prefers to read raw 10-bit data [10]. These values can be used to control graphic effects or can be stored in a log file.<br />
In a stanchion we placed a steel bar with 30 cm length and 5mm diameter (Figure 1a).<br />
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</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">Figure 1. a. The steel bar is heated and three thermistors record its temperature at three different points. b. Two horseshoe aluminum bars with a thickness of 3mm and 8mm respectively are heated and two thermistors record the temperature of each one at some point. c. Two horseshoe bars (a copper one and an aluminum) with a thickness of 3mm are heated and two thermistors record the temperature of each one at some point.</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
Alternatively we used horseshoe bars of the same material (aluminum) and different thickness (3mm – 8mm) (Figure 2b) or the same thickness (3mm) and different material (copper – aluminum) (Figure 2c). In all cases one of the ends of the bar was placed above a candle flame. The rate of combustion should remain constant for all the experiments in order to provide heat at a constant rate. Along the bars thermistors were placed, connected with Scratchboard through alligator clips. As the bars were heated, the resistance of the thermistors was raised and their values were recorded. As these values are in arbitrary units; we used a digital thermometer for calibration.<br />
According to the level of the students we addressed the Scratch’s interface differently. For elementary level students a bar was shown, with its color changing from point to point according to the chance of the temperature. For secondary level students graphs were provided that presented the change of temperature versus time (Figure 2).</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg2_8mRJ7Z6PPiNvrhHcpauomCWiWOXYS0l3W1Rztmtovbyl3cPllQiJ6j8ljcMjMKgHZaDO1uL4ba_iTy2OOc5bfIVTP3Tgw5AMg6gGY7tH4729QRN2OqvthNHA-PiC2rmatvoKiwjcz2Z/s1600/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board7.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="257" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg2_8mRJ7Z6PPiNvrhHcpauomCWiWOXYS0l3W1Rztmtovbyl3cPllQiJ6j8ljcMjMKgHZaDO1uL4ba_iTy2OOc5bfIVTP3Tgw5AMg6gGY7tH4729QRN2OqvthNHA-PiC2rmatvoKiwjcz2Z/s320/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board7.bmp" width="320" /></a></div><br />
<div style="text-align: center;">Figure 2. A Scratch’s screenshot.</div></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
<b>DISCUSSION</b><br />
Students realize the setting presented in Fig. 1a and start the measurements. Data collected for about 40 minutes are presented in Fig. 3.<br />
<br />
</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiWhBrPpVHEl0Gdsn6HYh6OnanDd8txKblTu-G1VHPqj4RIVbUXU_kImR9spAIOXFnhtEfOmZFB0Ti3Wjop6X8KktAh7u3sCXkVk4DuyYXV9FXFhpywufTdCFzhVCz-EFKsUehNimk2jOc_/s1600/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board8.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="172" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiWhBrPpVHEl0Gdsn6HYh6OnanDd8txKblTu-G1VHPqj4RIVbUXU_kImR9spAIOXFnhtEfOmZFB0Ti3Wjop6X8KktAh7u3sCXkVk4DuyYXV9FXFhpywufTdCFzhVCz-EFKsUehNimk2jOc_/s320/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board8.bmp" width="320" /></a></div><div style="text-align: center;">Figure 3. Temperature vs time at three points along a steel bar.</div></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
The heating of the bar’s end is terminated at the moment that the temperature of the nearest sensor reaches its maximum (blue line). It is obvious in Fig. 3 that the temperature acquired at various points of the bar depends on their distance from the heating source. The closer to the source they are, the higher their temperature. It is also obvious that, for bar points far from the heat source, the temperature continues to increase, even after the interruption of heating (energy offer), due to the heat conduction from the hotter end to the cooler end of the<br />
bar. Finally, during the cooling process, curves are compatible to Newton’s law of cooling. Students then realize the setting seen in Fig. 1b. Data collected for 40 minutes are presented in Fig. 4.</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjsypyWjnd2z6wOAPXakdoJkgQHFzwNIQFcW4dg476XkiK29qnMI7dD2TJHxVhjp-yNOKRCr2AjOjmnZnX2uEeZFWMG7zHon3b3i12hAPpIgBvV2jtfLogD3TrBM42tNbbds90WXjOL8UPw/s1600/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board9.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="192" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjsypyWjnd2z6wOAPXakdoJkgQHFzwNIQFcW4dg476XkiK29qnMI7dD2TJHxVhjp-yNOKRCr2AjOjmnZnX2uEeZFWMG7zHon3b3i12hAPpIgBvV2jtfLogD3TrBM42tNbbds90WXjOL8UPw/s320/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board9.bmp" width="320" /></a></div><div style="text-align: center;">Figure 4. Temperature vs time at two points of a copper bar and an aluminum bar.</div></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
From Fig. 4, we can observe that the copper bar reaches faster higher temperatures than the aluminum bar, because of its higher thermal conductivity and lower heat capacity. Finally, students constructed the setting presented in Fig. 1c and started the measurements. Data collected for about 15 minutes are presented in Fig. 5.</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-bQAQw3ef4iQTUs3TNs8dYgUvZoHODfigUPggeNao8l9our7Gbt_Ijz9UD_Gzb74_ZbhzQ20Mx_mU_Vq0NnGEBV_jA-cJIdxxll7sgikbM3jPLU9rQ0UB_IXOzHxb56RWAJkpcva6Pccr/s1600/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board10.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="191" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-bQAQw3ef4iQTUs3TNs8dYgUvZoHODfigUPggeNao8l9our7Gbt_Ijz9UD_Gzb74_ZbhzQ20Mx_mU_Vq0NnGEBV_jA-cJIdxxll7sgikbM3jPLU9rQ0UB_IXOzHxb56RWAJkpcva6Pccr/s320/%25CE%2595%25CE%25A0%25CE%2599%25CE%25A3%25CE%2597%25CE%259C%25CE%2597+%25CE%2594%25CE%2597%25CE%259C%25CE%259F%25CE%25A3%25CE%2599%25CE%2595%25CE%25A5%25CE%25A3%25CE%2597+Teaching+materials%25E2%2580%2599+properties+to+K-12+students+using+a+sensor+board10.bmp" width="320" /></a></div><div style="text-align: center;">Figure 5. Temperature vs time at one points of two aluminum bars with different thickness.</div></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
Two phenomena can be distinguished in Fig. 5: a) because the thicker bar has a larger thermal conductivity, its temperatures increases more rapidly (at least in the beginning), and b) due to its bigger mass, the thicker bar’s heat capacity is larger than the thinner bar’s, resulting in a higher final temperature for the thinner bar. The graphic representations that came out are in very good agreement with results of simulations [11], [12], and they provide the chance to discuss the laws about the phenomena through inquiry based hands on activities.<br />
It is quite obvious that this setup can provide an accurate measurement of the physical quantities involved after the thermistors’ calibration. In addition the low cost apparatus offers the chance to all students in a science class to study a law of Physics by participating in such a hands-on activity. At least in Greek schools, students usually just watch their teacher performing a high accuracy measurement experiment, using an expensive data acquisition system.</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
<b>CONCLUSIONS</b><br />
Data acquisition systems provide a powerful tool for measuring and presenting online various physical quantities in school science laboratories. As these systems are in general quite expensive and sophisticated, the use of Scratchboard and Scratch could provide an alternative solution for most schools’ laboratories. According to our experience, the appropriate use of such a system amplifies the possibility for students to be engaged in the learning process through programming, inquiry based and hands-on activities. Technically speaking, the sensor board can measure several physical quantities simultaneously and the powerful user-friendly software makes the presentation of the data as well as their processing easy. There is no doubt that the proposed system cannot totally replace the specialized data acquisition systems in upper secondary schools, where the students do have to make precise measurements. But it could be used in a very promising way in lower secondary and in primary education, where sophisticated data acquisition systems usually do not exist. This way would alter students’ interest about science and laboratory activities.</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"><br />
<b>REFERENCES</b><br />
1. J. Maloney, L. Burd, Y. Kafai, N. Rusk, B. Silverman and M. Resnick, Scratch: A Sneak Preview. Second International Conference on Creating, Connecting, and Collaborating through Computing. Kyoto, Japan, 2004, pp. 104-109.<br />
2. A. Monroy-Hernández and M. Resnick, Empowering kids to create and share programmable media. Interactions, March-April 2008.<br />
3. S. Papert, Mindstorms: Children, Computers, and Powerful Ideas, 2nd ed. 1993, NY: Basic Books.<br />
4. M. Resnick, Sowing the Seeds for a More Creative Society. Learning and Leading with Technology, 2007, available at http://web.media.mit.edu/~mres/papers/Learning-Leadingfinal.pdf, 10/2/2009.<br />
5. Sukhatme, S. P, Text Book on Heat Transfer, Universities Press, 1996.<br />
6. Introduction to Transient Conduction and Convection, http://www.ni.com/pdf/academic/us/me105_lab2_2003.pdf<br />
7. Transient Conduction, Retrieved from http://www.philonnet.gr/downloads/ansys/flowlab/unsteady_tutorial.pdf, 1/8/2009.<br />
8. Weisstein, Eric W. "Heat Conduction Equation." From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/HeatConductionEquation.html<br />
9. R.J. and O'Leary, G.W., "A Teaching Module for One-Dimensional, Transient Conduction", Computer Applications in Engineering Education, Vol. 6, pp. 41-51, 1998.<br />
10. Scratch web site http://info.scratch.mit.edu/@api/deki/files/1162/=ScratchBoard_Tech_InfoR1_(1).pdf<br />
11. L. G. Leal (1992) Laminar flow and Convective Transport Processes, Butterworth pp 139- 144.<br />
12. Mark J. McCready (1998) Solution of the Heat Equation for transient conduction by Laplace Transform, Retrieved from http://www.nd.edu/~mjm/heatlaplace.pdf, 10/9/2009</div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"></div><div style="font-family: Georgia,"Times New Roman",serif; text-align: justify;"></div><div style="font-family: Georgia,"Times New Roman",serif;"><br />
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</div>Θοδωρής Πιερράτοςhttp://www.blogger.com/profile/17417426062836948892noreply@blogger.com0tag:blogger.com,1999:blog-615354445695227040.post-22728952342513862822011-07-16T12:31:00.000-07:002011-08-01T10:32:29.414-07:00Enhancement of Peer Instruction in a Introductory Physics Laboratory Course Using Classroom Response Systems<div dir="ltr" style="text-align: left;" trbidi="on"><div class="MsoNormal" style="text-align: justify;"><b style="mso-bidi-font-weight: normal;"><span lang="EN-US"><br />
</span></b></div><div style="color: #990000; text-align: center;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12pt;">In this work, we present the results of the incorporation of a wireless classroom response system in laboratory practice. The present study was conducted in the frame of the Introductory Physics Laboratory, a first year undergraduate course at the Physics Department in Aristotle University of Thessaloniki. In particular a novel approach to the peer instruction method was implemented during two successive academic years in two classes attended by 23 students. Nine questions of the Force Concept Inventory were used in order to record its didactic effectiveness. According to our results the students perform much better than in the more widespread version of the peer instruction method as measured by a gain index.</span><br />
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<div style="color: #0b5394;"><i><span style="font-family: "Times New Roman","serif"; font-size: 12pt;">Pierratos, T., Polatoglou, M. H. (2011). Enhancement of Peer Instruction in a Introductory Physics Laboratory Course Using Classroom Response Systems. </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: EL;">Proceedings of 11th International IHPST and 6th Greek History, Philosophy and Science Teaching Joint Conference. pp. 593-598. ISBN 978-960-458-325-6.</span></i></div></div><br />
<div class="MsoNormal" style="text-align: justify;"><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Introduction</span></b></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Wireless Classroom Response Systems (CRS), often referred to as “clickers”, address two important issues in teaching, namely how to actively engage students in the educational process and how to assess in real time the status of conceptual understanding (Hake, 1998). </span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">The main components of a CRS are a computer, a data projector to present concept tests (normally a multiple-choice question aimed at testing students’ understanding of a concept), a set of handsets (transmitters similar to television & video remote controls), sensors (receivers) that allow students to signal their responses to the concept test, and software that allows class responses to be collected and immediately displayed as a histogram for students to see (i.e. feedback to students).</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">In a regular classroom, feedback can be acquired by multiple means, including a show of hands, asking volunteers to share answers, or using colored cards to represent multiple choice responses (Draper, Cargill, & Cutts, 2002; McCabe, 2006). However these methods have notable disadvantages. A show of hands, for example, is limited because it is difficult to obtain a quick, accurate sense of class understanding, particularly in a large lecture. Furthermore, some students are inclined to copy the responses of others. In addition, when hands are lowered, information is lost (Abrahamson, 2006). Also, relying on volunteers is somewhat restrictive because, only the confident students raise their hands (Banks, 2006). Note also that with a show of hands or asking volunteers to respond, anonymity is lost. Using a CRS helps improve the feedback process by guaranteeing anonymity, assures quick and efficient collection and summary of student responses, and prevents students from copying the answers from their peers. </span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">The use of a CRS can offer real-time feedback to both instructors and students as to how well concepts are being understood (formative assessment) and alter the course of classroom instruction. Experienced teachers can quickly modify explanations or mode of instruction (contingent teaching) or students can gauge and discuss their understanding with their peers (peer-instruction). Extensive evidence suggests that using a CRS helps provide effective formative assessment (Bergtrom, 2006; Bullock et al., 2002; Caldwell, 2007; Dufresne & Gerace, 2004; Elliott, 2003).</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">After CRS feedback is presented to the class students are able to compare their understanding with their fellow classmates. There is some evidence to suggest that students like to see how well they are doing relative to their peers </span><span lang="EN-US" style="font-size: 14pt;">(</span><span lang="EN-US">Caldwell, 2007; Draper & Brown, 2004</span><span lang="EN-US" style="font-size: 14pt;">). </span><span lang="EN-US">It is unclear from the research to date, though, why students like to compare responses. It could be that the use of a CRS promotes a competitive atmosphere, a goal that may not promote a strong sense of community. Alternatively, some students may want to monitor their progress, while others may want assurance that they are not alone in their misunderstanding of key concepts.</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Nevertheless, many studies suggest that frequent and positive interaction occurs when CRSs are used (Banks, 2006; Beatty, 2004; Bergtrom, 2006; Caldwell, 2007; Trees & Jackson, 2007). Specifically, researchers have reported greater articulation of student thinking (Beatty, 2004), more probing questions, an increased focus on student needs (Siau et al., 2006), effective peer-to-peer discussions (Bergtrom, 2006), and active learning (Kennedy et al., 2006).</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">The use of a CRS increases the quantity and quality of class discussions, particularly when employed with a strategy known as ‘‘peer instruction” (Beatty, 2004; Brewer, 2004; Draper & Brown, 2004; Nicol & Boyle, 2003). Peer instruction occurs when a teacher presents a question using a CRS, collects student responses and presents responses from the class, but does not provide the correct answer. Instead, the class is instructed to discuss possible solutions in pairs and then students are provided with the opportunity to answer for a second time. After the second round of answers, the issues are resolved through class discussion and clarifications from the instructor. The research indicates that students feel they are better able to discuss and calibrate their understanding of specific concepts when peer instruction is employed (Draper & Brown, 2004) and being more interested or engaged in concepts presented and discussed using a CRS (Bergtrom, 2006; Hu et al., 2006; Preszler et al., 2007; Simpson & Oliver, 2007). Some students prefer hearing explanations of CRS questions from their peers who have a similar language and therefore can explain problems and solutions more effectively than the instructor (Caldwell, 2007; Nicol & Boyle, 2003). Other students claim that using a CRS pushes them to think more about the important concepts (Draper & Brown, 2004). Still others believe that the use of a CRS helps them discover and resolve misconceptions (d’Inverno et al., 2003).</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">In addition, extensive qualitative research suggests that learning performance increases as a result of using CRSs (Brewer, 2004; Caldwell, 2007). Many experimental studies report that classes using CRSs significantly outperform those using traditional lecture formats (Fagan, Crouch, & Mazur, 2002).</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">One drawback noted by several instructors is that not as many concepts can be addressed when using a CRS (Caldwell, 2007; Elliott, 2003). However, many of these same instructors acknowledge that reduced content coverage is more than compensated for by the depth of material that students truly understand (Elliott, 2003). So, using a CRS appears to emphasize the depth of student understanding, not the amount of material “covered”.</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Given that all previous research in this area has been conducted in the USA or countries others than Greece, our research allowed us to test the robustness of these instruction methods and tools in a different cultural and educational context. In addition we implemented the CRS in a laboratory course attended each time only by a small number of students (11-12 students), in contrast to the usual case of addressing large lecture hall audience. In particular, the present study was conducted in the frame of the Introductory Physics Laboratory, a first year undergraduate course at the Physics Department in Aristotle University of Thessaloniki. Various teaching strategies were designed in order to cover different aspects of the education process. For practical reasons we have decided to implement only those strategies which could enhance peer-learning and are related to the pre-laboratory conceptual understanding of key concepts, related to the experimental part.</span></div><div class="MsoNormal" style="text-align: justify;"><br />
</div><div class="MsoNormal" style="text-align: justify;"><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">The wireless Classroom Response System</span></b></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">The system which we used during the present study is the Hitachi Verdict plus (Fig. 1). The system comprises of 30 students’ control units, 1 teacher’s control unit and one transmitter/receiver. The teacher holds a control unit that has a display through which he/she receives the students’ answers and a keyboard which can be used to send messages to all or to individual students, to control the educational process by changing the displayed power point page, to start or stop the voting process.</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Students’ clicker includes a similar display through which the students can receive messages, see the answer which they have selected before actually submitting it, and can get a report on the correctness of the answer if the teacher allows it. A unique identity number is assigned to each individual clicker. </span></div><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12pt;">In order to utilize the above mentioned hardware the Verdict plus 1.6.4.0 application was used. This application supports the use of PowerPoint presentations and can produce analytical reports, after the educational process, concerning each question, each student, or the whole class. The data can be exported in different standard formats and therefore one can further analyze the results with appropriate tools.</span><br />
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<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEglj22XBOhtlFyOi9yv0uF61jKWE7UBYDjvaoOT4j5M2lp1tx3ao08gHkoxIrzFbd9FGh2y03UWDcum07E_RW7KIPR6J5QWDtybjMv0-WwaQAeA3JmNmY-NoFLCJHsBk8eqD10gMAQ_PQKh/s1600/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="153" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEglj22XBOhtlFyOi9yv0uF61jKWE7UBYDjvaoOT4j5M2lp1tx3ao08gHkoxIrzFbd9FGh2y03UWDcum07E_RW7KIPR6J5QWDtybjMv0-WwaQAeA3JmNmY-NoFLCJHsBk8eqD10gMAQ_PQKh/s320/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE.PNG" width="320" /></a></div><div align="center" class="MsoNormal" style="text-align: center;"><span lang="EN-US">Figure1. Hitachi-Verdict plus CRS</span></div><div align="center" class="MsoNormal" style="text-align: center;"><br />
</div><div class="MsoNormal" style="text-align: justify;"><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Methodology</span></b></div><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12pt;">The introductory laboratory class consists of nine laboratory sessions of four hours each that aim to study one particular phenomenon during each session. The sessions are design in such a way as to gain insight into physics notions. We have chosen to intervene using the CRS in six laboratory sessions to study students’ alternative ideas and how these ideas are changed during the laboratory work. The CRS was also utilized to assess whether they can promote the teaching between peers (Mazur, 1997), i.e. working in groups (Fig. 2).</span><br />
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<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg7JcaTjm6tkXqNabdD6Tv5KcF1WBYl1k0YO2Txpt0SeI_tYD44ms9Ty6xnbKiavRi5grMvcmP0q-Cw_AhW9t1yuE7eXVUMpnWp0TK7QjlidHFIMxMCMSPPxDN6St-88vZv_omqcd5cbt6A/s1600/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE2.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="191" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg7JcaTjm6tkXqNabdD6Tv5KcF1WBYl1k0YO2Txpt0SeI_tYD44ms9Ty6xnbKiavRi5grMvcmP0q-Cw_AhW9t1yuE7eXVUMpnWp0TK7QjlidHFIMxMCMSPPxDN6St-88vZv_omqcd5cbt6A/s320/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE2.PNG" width="320" /></a></div><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12pt;"> </span> <br />
<div align="center" class="MsoNormal" style="text-align: center;"><span lang="EN-US">Figure 2. Students confer together in groups of three.</span></div><div align="center" class="MsoNormal" style="text-align: center;"><br />
</div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">The intervention was implemented during two successive academic years, namely 2009-2010 and 2010-2011, in two classes attended by 23 students (of 11 and 12 students). </span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">For each class a sort introduction was given to familiarize the students with the clickers and their use. Special emphasis was placed to explain the assurance of anonymity in the use of CRS controls. In order to assist the analysis of the results and study the behavior of each student over the six sessions we have suggested that each student peaks at random a clicker but always to use the same control unit. Therefore the identity of the particular student was on purpose unknown and the students could answer freely without having to worry that their answers will be used to grade them.</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Various teaching strategies were implemented under the umbrella of the peer instruction methodology. Usually, this methodology takes two rounds of answers from the students. In our novel version the students were asked to answer three times. </span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">In particular, for the first round of answers each student is asked to answer the question posed individually. As the students were supplying their answer, they could observe on the screen, not the particular answers but how many students have already answered. Immediately after the conclusion of the first answering round the results of how many answered a particular choice were displayed in the form of a histogram, similar to the one in Fig. 3.</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Without the disclosure of the correct answer the students are asked to work in groups of three and to try to persuade each other on the correctness of their choice, or in case that all the students within a group choose the same answer to discuss why the other students choose a different answer. After 2-3 minutes the students are asked to answer again the same question and the distribution of all the answers is again displayed. Each possible answer is defended by a volunteer student who tries to argue on his or her point of view. That causes a wide discussion among all the students that interchange arguments and reveal to the teacher their way of thinking. Then the students answer the same question for a third time. The distribution of all the answers is displayed and the teacher discloses the correct answer and explains the reasons the other answers are not correct. The students that have given wrong answers are asked to reconsider their statements and reflect on the possible weak points of argumentation. The implementation of this novel peer instruction method aims to study the effectiveness of the introduction of the conversation among groups of student complementing the conversation in the each group. If this is effective then the extra time required could be justified.</span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">In order to peak up questions to support each instructional module weighted inventories were used, like Force Concept Inventory (FCI), or questions used by the instructors during the last 10 years that teach this particular course.</span></div><div class="MsoNormal" style="text-align: justify;"><br />
</div><div class="MsoNormal" style="text-align: justify;"><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Results</span></b></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">The </span><span lang="EN-US">Introductory Physics Laboratory</span><span lang="EN-US"> comprises of nine instruction sessions two of which are related to the first law of Newton and the projectile motion. The present study will focus on the intervention on these two particular sessions. Very suitable for such a study are questions from standardized inventories such as the Force Concept Inventory (</span><span lang="EN-GB">Hestenes</span><span lang="EN-US">, </span><span lang="EN-GB">Wells</span><span lang="EN-US"> & </span><span lang="EN-GB">Swackhamer</span><span lang="EN-US">, 1992</span><span lang="EN-US">). According the subject matter of the two sessions we have chosen the questions numbered 4, 6, 8, 28, 26, 27, 3, 16, 29 which in the following will be refered using numbers from 1 to 9 in the above sequence. In Figure 3 is displayed the distribution of the answers of the 23 students for the three rounds, in questions 6 of FCI. Such a distribution can provide a teacher with valuable information about students’ misconceptions and how some times it is hard to reconstruct them during an instructional practice. However, because of the limited number of possible answers in a multiple answer question like those in the FCI, its quite difficult for every student’s misconception to be revealed. Althought using a weighted questionnaire like FCI decreases this possibility, the extended discussions that took place among the students between the second and the third round of anwering, proved that this not sufficient enough.</span></div><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhtr0_pXTCXw5bs9mfyvPOTe9z61X1qwJt1OFICGEltvp5Qm3er8_4p4-YjqlkpG4IFepqlRG3owjIta3pHAmcfF_AYhdgDVSwrUHcyLQZ5tpSsxyW6SnZfcvp05kpIBuqFBuR_mhQPmZkx/s1600/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE3.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="168" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhtr0_pXTCXw5bs9mfyvPOTe9z61X1qwJt1OFICGEltvp5Qm3er8_4p4-YjqlkpG4IFepqlRG3owjIta3pHAmcfF_AYhdgDVSwrUHcyLQZ5tpSsxyW6SnZfcvp05kpIBuqFBuR_mhQPmZkx/s320/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE3.PNG" width="320" /></a></div><div align="center" class="MsoNormal" style="text-align: center;"><span lang="EN-US">Figure 3.</span></div><div class="MsoNormal" style="text-align: justify;"><br />
</div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">In Figure 4 is displayed the percentage distribution of the correct answers given by the 23 students in the nine FCI’s questions during the two sessions. In agreement with other researchers (Crouch & Mazur, 2001) and our previous work (Pierratos et al., 2010) it was recorded that the number of students who respond correctly after the interaction in their groups (2nd round) and especially after the interaction with other groups (3th round) increases. </span></div><div class="MsoNormal" style="text-align: justify;"><br />
</div><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-Xd90Di3YNujfXoK-K0q4LPLhkQTKDDpAgW7P94C9gAeTo5dqoFcujVl1dTYfxqPJuzJFcHIqgGpUHrWpm4AemLdugMpmaWQJVRdxWpAVYnIa8PoFt3L1TbqS5_cmn7Y9ftAz0CZqkKOH/s1600/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE4.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="193" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-Xd90Di3YNujfXoK-K0q4LPLhkQTKDDpAgW7P94C9gAeTo5dqoFcujVl1dTYfxqPJuzJFcHIqgGpUHrWpm4AemLdugMpmaWQJVRdxWpAVYnIa8PoFt3L1TbqS5_cmn7Y9ftAz0CZqkKOH/s320/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE4.PNG" width="320" /> </a></div><div align="center" class="MsoNormal" style="text-align: center;"><span lang="EN-US">Figure 4.</span></div><div class="MsoNormal" style="text-align: justify;"><br />
</div><div class="MsoNormal" style="text-align: justify;">Α<span lang="EN-US"> possilbe measure of the average effectiveness of an instruction method in promoting conceptual understanding is proposed to be the average normalized gain <<i>g> </i>(Hake, 1998). </span><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12pt;">The latter is defined as the ratio of the actual average gain to the maximum possible average gain.</span> </div><pre><pre><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjQb8Lzlhb-4HJMcQ2oR_814UYQhXqAa2yVa5oZ5JmFPb2BlVPR9vO91WleKTxe7bBKp_cMtYwyctCVqG4RO06HShXcgdnNIsTw2ib3DCXiQZF6AtNWQfKW3DimxVZVC6KF3TLCXV2V5CrZ/s1600/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE5.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="67" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjQb8Lzlhb-4HJMcQ2oR_814UYQhXqAa2yVa5oZ5JmFPb2BlVPR9vO91WleKTxe7bBKp_cMtYwyctCVqG4RO06HShXcgdnNIsTw2ib3DCXiQZF6AtNWQfKW3DimxVZVC6KF3TLCXV2V5CrZ/s320/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE5.PNG" width="320" /></a></div><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijbm6qaLIEZ37wQ9FirEZKdWwvQNBglefU6RIg8V1Z38LW8N5nHoHiBjKN7Et6FfG83-V3kw5uQjOre4jzqgkvGBMHKSOEBMLZXYlJe-Te-9zs1VTXDATDRBuV7YStian8lBdYshfkg5QD/s1600/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE6.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="193" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijbm6qaLIEZ37wQ9FirEZKdWwvQNBglefU6RIg8V1Z38LW8N5nHoHiBjKN7Et6FfG83-V3kw5uQjOre4jzqgkvGBMHKSOEBMLZXYlJe-Te-9zs1VTXDATDRBuV7YStian8lBdYshfkg5QD/s320/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE6.PNG" width="320" /></a></div></pre></pre><div style="text-align: center;"><span lang="EN-US">Figure 5.</span></div><div class="MsoNormal" style="text-align: justify;"><br />
</div><div style="text-align: justify;"><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12pt;">In Figure 5 are displayed the normalized gains for each one of the nine questions asked, and in the Table 1 are shown the percentage of the correct initial responses (Si%), the percentage of the correct responses after the interaction in the groups (Sf1%), the percentage of the correct responses after the discussion among the groups, the normalized value of gain g1<sub></sub> because of the interaction in thw groups (2nd round – 1st round) and finally the normalized value of gain g<span style="font-size: xx-small;">tot</span> for the overall process.</span></div><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhvFalde_pXfhFOfFUOyGlSyOZmi7SkQEUXNO0wa_zMhjNyQpuS7aIafbE4crgldB4uEl_xBIw4bOValluEJXmksN_Ui1S9ZzsRYo96xeIwjctilF-wnMkOa69Ly92-XoTvlkXzLyb0a6dp/s1600/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE7.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="294" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhvFalde_pXfhFOfFUOyGlSyOZmi7SkQEUXNO0wa_zMhjNyQpuS7aIafbE4crgldB4uEl_xBIw4bOValluEJXmksN_Ui1S9ZzsRYo96xeIwjctilF-wnMkOa69Ly92-XoTvlkXzLyb0a6dp/s320/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE7.PNG" width="320" /></a></div><span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 12pt;"></span><br />
<div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh1LXoQAe88A0lZmdfbncly8tAzxYaAvLzFxQIhPveLVcCE6P7rPDuQKwwJZjyI7zS7QbCi3DoVZ8VEM3Aqbk1G_bo09gV36g1GAaJEclb9LnUtwJBzC2iiLNCrp0ZNTaA6lmXIrd4keUB3/s1600/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE8.PNG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="81" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh1LXoQAe88A0lZmdfbncly8tAzxYaAvLzFxQIhPveLVcCE6P7rPDuQKwwJZjyI7zS7QbCi3DoVZ8VEM3Aqbk1G_bo09gV36g1GAaJEclb9LnUtwJBzC2iiLNCrp0ZNTaA6lmXIrd4keUB3/s640/%25CE%259A%25CE%25B1%25CF%2584%25CE%25B1%25CE%25B3%25CF%2581%25CE%25B1%25CF%2586%25CE%25AE8.PNG" width="640" /></a></div><div class="MsoNormal" style="text-align: justify;"><br />
</div><div class="MsoNormal" style="text-align: justify;"><b><span lang="EN-US">Conclusions</span></b></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">The peer instruction method has been established worldwide as a powerful method that engage all the students in the teaching process driving to a highest level of conceptual understanding. However, various studies have shown that the fact of high percentage of correct answers does not necessary means that the students really understand the concepts (</span><span lang="EN-US">Henriksen & Angell, 2010</span><span lang="EN-US">). The discussions that took place between the 2nd and the 3nd round of answering in this study, which is based on the novel three round peer instruction, gave us the oppurtunity to reveal to the students that correct answers are not always supported through correct reasoning. That means that inserting the 3nd round of answering, provokes an extended exchange of arguments amongs all the students, and drives them to better understanding. In addition it provides the teacher with a valuable real time tool to deal with possible alternative students’ ideas. In this study we found that in some questions there is no noticable increase in the gain index, although there was an impovement in the reasoning of the students. Consequently, this method helps students to develop metacognitive abilities and to self-evaluate their cognition.</span></div><div></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">It would interesting to study the necessity of the discussion within the groups before the discussion in the whole class. Our research which is currently under way, seems to support that the discussions within the groups helps students to express their ideas and argue on them in a more comfortable way. The implementation of the present approach of peer instruction was doubtless facillitated of the small size of our classes. Maybe the incorporation of the same method in a large hall class would be more difficult. However in our classes gave the oppurtunity to all students to express in detail their thoughts and promote their active and contructive participation.</span></div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><br />
</div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Bibliography</span></b></div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Abrahamson, L. (2006). A brief history of networked classrooms: Effects, cases, pedagogy, and implications. </span></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">D. A.Banks, D. A. (2006). Reflections on the use of ARS with small groups. In D. A. Banks (Ed.), Audience response systems in higher education (pp. 373–386). Hershey, PA: Information Science Publishing.</span></div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Beatty, I. (2004). Transforming student learning with classroom communication systems. 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Life Sciences Education, 6(1), 9–20.</span></div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Crouch, C. H., & Mazur, E. (2001). Peer instruction: Ten years of experience and results. American Journal of Physics, 69(9), 970–977</span></div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">D’Inverno, R., Davis, H., & White, S. (2003). Using a personal response system for promoting student interaction. Teaching Mathematics and Its Applications, 22(4), 163–169.</span></div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Draper, S. W., & Brown, M. I. (2004). Increasing interactivity in lectures using an electronic voting system. Journal of Computer Assisted Learning, 20(2), 81–94.</span></div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Draper, S. W., Cargill, J., & Cutts, Q. (2002). Electronically enhanced classroom interaction. Australian Journal of Educational Technology, 18, 13–23.</span></div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Dufresne, R. J., & Gerace, W. J. (2004). Assessing-to-learn: Formative assessment in physics instruction. The Physics Teacher, 42, 428–433.</span></div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Fagan, A. P., Crouch, C. H., & Mazur, E. (2002). Peer instruction: Results from a range of classrooms. The Physics Teacher, 40(4), 206–209.</span></div><div style="text-align: justify;"></div><div class="MsoNormal" style="text-align: justify;"><span lang="EN-US">Hake, R. R. (1998). 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