Graf Ableit Üb V2

1.
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[/img][br]Sie sehen den Graphen der Ableitungsfunktion von f (rot).[br] Welches Graph gehört zu f ?
3. Aussagen über die Tangentensteigung
für die Steigung m der Tangente[br][img width=181,height=170]data:image/png;base64,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[/img]
4. Funktionsterm der Ableitungsfunktion
[list=1][*]Zeichnen Sie den Graphen der Ableitungsfunktion.[/*][*]Ermitteln Sie aus dem Graphen, den Funktionsterm der Ableitungsfunktion.[/*][*]Geben Sie, dann den Funktionsterm der Ableitungsfunkion ein.[/*][*][img 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[/img][br][br][/*][/list]
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