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{X_n} converges or diverges? \(X_n =\dfrac{(-1)^n}{n+1}\) Help me, please
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what is n ??? n varies from???
\(n\in N\)
loll means 1 to infinty ??
yes
\[\large -1 \le (-1)^n \le 1\]
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\[\dfrac{-1}{n+1} \le \dfrac{ (-1)^n}{n+1} \le \dfrac{ 1}{n+1}\]
take the limit through out the inequality
yeah but -1^n will remail 1 or -1 only not between -1 and 1
we're setting up for using squeeze theorem here @gorv
It shows lim = 0--> it converges to 0 I confused at upper and lower limits where the far left, 0 is upper limit and the far right , 0 is upper limit, also |dw:1411826024636:dw|
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yeah that is right
since both upper and lower limits are 0, it converges to 0
|dw:1411826090563:dw|
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