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		<title>Eigenschaften einer zentrischen Streckung SoSe 16</title>
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&amp;quot; enableRightClick=&amp;quot;true&amp;quot; showAlgebraInput=&amp;quot;true&amp;quot; enableShiftDragZoom=&amp;quot;true&amp;quot; showMenuBar=&amp;quot;true&amp;quot; showToolBar=&amp;quot;false&amp;quot; showToolBarHelp=&amp;quot;true&amp;quot; enableLabelDrags=&amp;quot;true&amp;quot; showResetIcon=&amp;quot;true&amp;quot; /&amp;gt;&lt;/div&gt;</summary>
		<author><name>Ridingern</name></author>
	</entry>
</feed>