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How do I find the value of Sigma n=1 to infinity n/k^n (k>1)
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n = 1 to infinity or k = 1 to infinity?
\[\sum_{1}^{\infty} n/k ^{2}\] n=1 to infinity... k>1
i am confused because for fixed k this sum does not converge. for example if k = 1 you get \[\Sigma_1^\infty n\] which is infinite
It's supposed to be solved using the results of the 1st question I asked involving showing the \[\sum_{1}^{\infty} n x ^{n} = f(x) x/(1-x)^2\]
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