Integralfunktion und Flächenbilanz: Unterschied zwischen den Versionen

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Zeile 1: Zeile 1:
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<math>f(x)=x^2-4</math>
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enableRightClick="false" showAlgebraInput="false" enableShiftDragZoom="true" showMenuBar="false" showToolBar="false" showToolBarHelp="true" enableLabelDrags="false" showResetIcon="true" />

Version vom 6. Oktober 2014, 23:09 Uhr

f(x)=x^2-4