Änderungen von Dokument BPE 6.2 Änderungsraten bestimmen
Zuletzt geändert von Holger Engels am 2025/11/25 08:01
Von Version 55.4
bearbeitet von Holger Engels
am 2025/11/12 15:12
am 2025/11/12 15:12
Änderungskommentar:
Es gibt keinen Kommentar für diese Version
Auf Version 57.1
bearbeitet von Holger Engels
am 2025/11/25 08:01
am 2025/11/25 08:01
Änderungskommentar:
Neues Bild Bewegung.svg hochladen
Zusammenfassung
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Seiteneigenschaften (1 geändert, 0 hinzugefügt, 0 gelöscht)
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Anhänge (2 geändert, 0 hinzugefügt, 0 gelöscht)
Details
- Seiteneigenschaften
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- Inhalt
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... ... @@ -25,7 +25,7 @@ 25 25 |y|1|2|4|8 26 26 {{/aufgabe}} 27 27 28 -{{aufgabe id="Funktionsterms aus Differenzenquotient" afb="I" kompetenzen="K5" quelle="Martin Stern, Dirk Tebbe" cc="BY-SA" zeit="15"}} 28 +{{aufgabe id="Funktionsterms aus Differenzenquotient" afb="II" kompetenzen="K5" quelle="Martin Stern, Dirk Tebbe" cc="BY-SA" zeit="15"}} 29 29 Bestimme jeweils den Funktionsterm für die Funktion //g//, so dass gilt: {{formula}}\overline{m}=\frac{g(4)-g(2)}{4-2}=2{{/formula}} 30 30 (%class=abc%) 31 31 1. für {{formula}}g(x)=mx{{/formula}} ... ... @@ -33,8 +33,8 @@ 33 33 {{/aufgabe}} 34 34 35 35 {{aufgabe id="Änderungsrate offenes Intervall" afb="II" kompetenzen="K5" quelle="Martin Stern, Dirk Tebbe" cc="BY-SA" zeit="10"}} 36 -Gegeben ist die Funktion //f// mit {{formula}}f(x)=x^2{{/formula}}. Ermittle die Obergrenze für das Intervall {{formula}}\left[-1;b\right]{{/formula}}, sodass folgende Bedingung erfüllt ist:37 -{{formula}}\overline{m}=\frac{f(b)-1}{b+1}=1,5{{/formula}} 36 +Gegeben ist die Funktion //f// mit {{formula}}f(x)=x^2{{/formula}}. 37 +Ermittle die Obergrenze für das Intervall {{formula}}\left[-1;b\right]{{/formula}}, sodass folgende Bedingung erfüllt ist: {{formula}}\overline{m}=\frac{f(b)-1}{b+1}=1,5{{/formula}} 38 38 {{/aufgabe}} 39 39 40 40 {{aufgabe id="Tidenhub" afb="I" kompetenzen="K4,K5,K6" zeit="7" quelle="Holger Engels, Martina Wagner" cc="by-sa"}}
- Bewegung.ggb
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- Größe
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- Bewegung.svg
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- Größe
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... ... @@ -1,1 +1,1 @@ 1 -12. 2KB1 +12.7 KB - Inhalt
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