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What is the result? (-1)^(n^2/2) = 1if n is even what is the result if n is odd? Please, help
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@dan815
try it
Can you?
This is the original problem: Find the radius convergence of \(\sum_{n=1}^\infty \dfrac{i^{n^2}}{n}\)
We need an argument for i^n^2
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To be fair the root of \(-1\) can be \(+i\) or \(-i\).
n=even that thing is 1 n=odd then its i
wait n=odd has got cases
Exactly, we can't tell if it's \(i\) or \(-i\) right?
\(i^{n^2}= (i^2)^{n^2/2}=(-1)^{n^2/2}\)
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yea tru
ok, then |dw:1443285237007:dw|, right?
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