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Let a=(n+3)3n−1a=\dfrac{(n+3)^3}{n-1}a=n−1(n+3)3 where aaa and nnn are integers.
Let the integral values of nnn satisfying the above equation be n1,n2,n3,…,nmn_{1},n_{2},n_{3}, \ldots, n_{m}n1,n2,n3,…,nm.
Find (∑p=1mnp)+m\left(\displaystyle \sum^{m}_{p=1}n_{p}\right)+m(p=1∑mnp)+m.
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