k^2(nCk

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#IITJEE_MAINS2024,let alpha= sigma {(nCk)^2/k+1} and beta = sigma (nCk nCk+1/k+2). 5alpha =6 beta,n=

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Suppose Det. of Sum of K=0 to n for k, nCk K^2, nCk K, nCk 3^k=0 holds for some positive integer n.

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Let α(alpha)= sigma k = 0 to n ^nCk )^2/(k+1)) and β= n)C_k n)Ck+1) )/(k+2). If 5α = 6β ,then n

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let alpha(α)= summition k=0 to n (nCk)^2/k+1 and beta(β)= summiton k=0 to n-1 (nCk.nCk+1)/k+2

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