0
Hallo zusammen,
ich stecke bei folgender Aufgabe fest:
![](data:image/png;base64,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)
Wie kann man diesen Grenzwert berechnen?
Vielen Dank vorab für eure Hilfe!
ich stecke bei folgender Aufgabe fest:
Wie kann man diesen Grenzwert berechnen?
Vielen Dank vorab für eure Hilfe!
Diese Frage melden
gefragt
user7c5fe8
Punkte: 10
Punkte: 10
Du musst eine Fallunterscheidung machen, ob sich die Funktion von rechts an die 1 annähert oder von links.
─
user998922
30.10.2022 um 13:16
@ user998922
Wenn er zeigen kann, dass der Grenzwert existiert ist er fertig, denn $\lim_{x\rightarrow p} f(x)$ existiert genau dann wenn $\lim_{x\rightarrow p^-} f(x)$ und $\lim_{x\rightarrow p^+} f(x)$ existieren und übereinstimmen. Dann gilt $\lim_{x\rightarrow p} f(x)=\lim_{x\rightarrow p^+} f(x)=\lim_{x\rightarrow p^-} f(x)$
Und vor allem nähert sich die Funktion gar nie an die $1$ an. Ausser ich sehe etwas nicht. Ansonsten solltest du vorsichtig mit solchen Formulierungen umgehen. ─ karate 30.10.2022 um 13:31
Wenn er zeigen kann, dass der Grenzwert existiert ist er fertig, denn $\lim_{x\rightarrow p} f(x)$ existiert genau dann wenn $\lim_{x\rightarrow p^-} f(x)$ und $\lim_{x\rightarrow p^+} f(x)$ existieren und übereinstimmen. Dann gilt $\lim_{x\rightarrow p} f(x)=\lim_{x\rightarrow p^+} f(x)=\lim_{x\rightarrow p^-} f(x)$
Und vor allem nähert sich die Funktion gar nie an die $1$ an. Ausser ich sehe etwas nicht. Ansonsten solltest du vorsichtig mit solchen Formulierungen umgehen. ─ karate 30.10.2022 um 13:31
Nein, die Regel von de L'Hospital haben wir leider noch nicht besprochen.
─
user7c5fe8
30.10.2022 um 13:36
Wie könnte man hier denn den Grenzwert berechnen?
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user7c5fe8
30.10.2022 um 15:29
Ich sehe auch keine andere Möglichkeit als mit l'Hospital. Wurde dir diese Aufgabe vom Prof. gestellt oder hast du dir diese selbst gesucht?
─ karate 30.10.2022 um 16:19
─ karate 30.10.2022 um 16:19
Es wäre jeweils hilfreich wenn du immer angibst was du schon versucht hast, und welche wichtigen Regeln ihr kennt. ─ karate 30.10.2022 um 10:37