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If the value of limn→∞[n(n+1)√2n+1+n(n+2)√2(2n+2)+n(n+3)√3(2n+3)+⋯+n(2n)√n⋅3n]=πk, then the value of k=

Answer» If the value of limn[n(n+1)2n+1+n(n+2)2(2n+2)+n(n+3)3(2n+3)++n(2n)n3n]=πk, then the value of k=


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