Nummer 5: Unterschied zwischen den Versionen

Aus Geometrie-Wiki
Wechseln zu: Navigation, Suche
(NAF Spiegelung mit a und b senkrecht)
(Aufgabe 2)
Zeile 17: Zeile 17:
  
 
<ggb_applet width="952" height="562"  version="4.0" ggbBase64="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" framePossible = "false" showResetIcon = "true" showAnimationButton = "true" enableRightClick = "false" errorDialogsActive = "true" enableLabelDrags = "true" showMenuBar = "false" showToolBar = "false" showToolBarHelp = "false" showAlgebraInput = "false" useBrowserForJS = "true" allowRescaling = "true" />
 
<ggb_applet width="952" height="562"  version="4.0" ggbBase64="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" framePossible = "false" showResetIcon = "true" showAnimationButton = "true" enableRightClick = "false" errorDialogsActive = "true" enableLabelDrags = "true" showMenuBar = "false" showToolBar = "false" showToolBarHelp = "false" showAlgebraInput = "false" useBrowserForJS = "true" allowRescaling = "true" />
 +
 +
 +
==Aufgabe 3==
 +
 +
===kommutativ?===
 +
 +
So wohl eher nicht...
 +
 +
<ggb_applet width="1048" height="609"  version="4.0" ggbBase64="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" framePossible = "false" showResetIcon = "true" showAnimationButton = "true" enableRightClick = "false" errorDialogsActive = "true" enableLabelDrags = "true" showMenuBar = "false" showToolBar = "false" showToolBarHelp = "false" showAlgebraInput = "false" useBrowserForJS = "true" allowRescaling = "true" />

Version vom 19. November 2012, 16:00 Uhr

Inhaltsverzeichnis

Aufgabe 2

NAF Spiegelungen mit a geschnitten b = S

NAF Spiegelungen mit a parallel b bzw. a=b

Bewege Punkt C und sieh was passiert :)

NAF Spiegelung mit a und b senkrecht

Was da wohl passiert ist?


Aufgabe 3

kommutativ?

So wohl eher nicht...