prove ∫_0 ^1 ((t^(n+2) φ(t,1,n+2)+ln(1−t)+t H_(n+1) )/(t(t−1)))dt =((H_(n+1) ^((2)) −(H


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Question Number 114146 by Eric002 last updated on 17/Sep/20

$p r o v e$ $\int_{0}^{1} \frac{t^{n + 2} ϕ (t, 1, n + 2) + l n (1 - t) + t H_{n + 1}}{t (t - 1)} d t$ $= \frac{H_{n + 1}^{(2)} - {(H_{n})}^{2}}{2}$
Commented by mindispower last updated on 18/Sep/20

$ϕ (t, 1, n + 2) i s w h a t f u n c t i o n ?$
Commented by Eric002 last updated on 18/Sep/20

$l e r c h t r a n s c e n d e n t$
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