Quadratische Funktionen und die Scheitelform: Unterschied zwischen den Versionen

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" framePossible = "false" showResetIcon = "false" showAnimationButton = "true" enableRightClick = "false" errorDialogsActive = "true" enableLabelDrags = "false" showMenuBar = "false" showToolBar = "false" showToolBarHelp = "false" showAlgebraInput = "false" />
 
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Version vom 20. Februar 2010, 20:30 Uhr

1. Fußball-WM 2006 - Wasserverbrauch 2. Quadratische Funktionen und Klippenspringen 3. Übungen 4. Quadratische Funktionen und Volleyball 5. Quadratische Funktionen und Fußball 6. Quadratische Funktionen und Fußball


Quadratische Funktionen und Basketball

Neben der Normalform gibt es auch die Scheitelform.
Mit dieser kannst du in der nächsten Aufgabe experimentieren.


Aufgabe 14