limit (n+1)^p×n!÷(n+1)!×(n)^p
n->∞
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Step-by-step explanation:
If Sn → S for some S then we say that the series. ∑∞ n=1 an converges to ... n=p an converges for any p ≥ 1. .... and (S2n) converge to the same limit and therefore (Sn) converges.
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