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Zuletzt geändert von Holger Engels am 2025/10/15 06:54
Von Version 57.1
bearbeitet von Holger Engels
am 2025/10/14 09:42
Änderungskommentar: Es gibt keinen Kommentar für diese Version
Auf Version 47.1
bearbeitet von Simone Kanzler
am 2025/10/14 07:55
Änderungskommentar: Es gibt keinen Kommentar für diese Version

Zusammenfassung

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35 35  * {{formula}}f'(x){{/formula}} hat eine Extremstelle bei {{formula}}x=1{{/formula}}
36 36  * {{formula}}f'(-3)=f(3)=0{{/formula}}
37 37  * {{formula}}f'(x){{/formula}} ist an der Stelle {{formula}}x=-3{{/formula}} linksgekrümmt
38 -
38 +
39 39  (% class="abc" %)
40 40  1. Bestimme den minimalen Grad der Ableitungsfunktion {{formula}}f'(x){{/formula}}.
41 41  1. Skizziere ein passendes Schaubild der Ableitungsfunktion {{formula}}f'(x){{/formula}}.
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42 42  1. Ermittle dazu den Graph einer möglichen Funktion {{formula}}f(x){{/formula}}.
43 43  {{/aufgabe}}
44 44  
45 -{{aufgabe id="Weiterzeichnen Exponentialfunktion" afb="II" kompetenzen="K4" quelle="Simone Kanzler" zeit="5" cc="by-sa" tags=""}}
46 -Gegeben sind Ausschnitte der Schaubilder der Funktionen //f// und //f'//. Ergänze die beiden Schaubilder im Bereich {{formula}}[-3; 6]{{/formula}}.
47 -[[image:Weiterzeichnen e.svg||style="margin:auto; width:500px"]]
48 -{{/aufgabe}}
49 -
50 -{{aufgabe id="Weiterzeichnen Polynomfunktion" afb="II" kompetenzen="K4" quelle="Simone Kanzler" zeit="5" cc="by-sa" tags=""}}
51 -Gegeben sind Ausschnitte der Schaubilder der Funktionen //f// und //f'//. Ergänze die beiden Schaubilder im Bereich {{formula}}[-4; 4]{{/formula}}.
52 -[[image:Weiterzeichnen p.svg||style="margin:auto; width:500px"]]
53 -{{/aufgabe}}
54 -
55 55  {{seitenreflexion/}}
56 56  
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