0
Hallo,
Sei (a_i) i E N eine konvergente Folge. Zeigen Sie, dass für alle n E N gilt:
![](data:image/png;base64,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)
Als Tipp haben wir folgende Identität bekommen:
![](data:image/png;base64,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)
Für a^n und b^n sollen wir einfach a_i^(1/n) und a^(1/n) nutzen.
Das ist ja eine Teleskopsumme. Allerdings weiß ich nicht, wie ich diese Identität für meinen Beweis nutzen soll.
Mein Ansatz:
<=(setze Tipp ein)=>
![](data:image/png;base64,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)
Meine Idee war jetzt das Ganze in Fälle aufzuteilen, also bspw. a=0 und a>0 und es dann abzuschätzen. Allerdings fehlt mir hier jeglicher Ansatz.
Hat jemand eine Idee und könnte mir helfen?
Schöne Grüße und vielen Dank im Voraus.
Sei (a_i) i E N eine konvergente Folge. Zeigen Sie, dass für alle n E N gilt:
Als Tipp haben wir folgende Identität bekommen:
Für a^n und b^n sollen wir einfach a_i^(1/n) und a^(1/n) nutzen.
Das ist ja eine Teleskopsumme. Allerdings weiß ich nicht, wie ich diese Identität für meinen Beweis nutzen soll.
Mein Ansatz:
<=(setze Tipp ein)=>
Meine Idee war jetzt das Ganze in Fälle aufzuteilen, also bspw. a=0 und a>0 und es dann abzuschätzen. Allerdings fehlt mir hier jeglicher Ansatz.
Hat jemand eine Idee und könnte mir helfen?
Schöne Grüße und vielen Dank im Voraus.
Diese Frage melden
gefragt
maxi_36
Punkte: 10
Punkte: 10