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find-the-value-of-n-1-n-1-n-2-n-1-we-give-n-1-n-1-n-2-pi-2-6-and-H-n-1-2-1-3-1-n-1-ln-n-s-1-n-s-is-the-constant-number-of-Euler-




Question Number 25962 by abdo imad last updated on 16/Dec/17
find the value of  Σ_(n=1) ^(n=∝)    1/_(n^2 (n+1))   we give   Σ_(n=1) ^(n=∝) 1/_n 2= π^2 /6  and  H_n =1+2^(−1) +3^(−1) +...+n^(−1) = ln(n) + s + θ(1/n)   s is the constant number of Euler
findthevalueofn=1n=∝1/n2(n+1)wegiven=1n=∝1/n2=π2/6andHn=1+21+31++n1=ln(n)+s+θ(1/n)sistheconstantnumberofEuler

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