Let Dk be the determinant of the matrix [1 2k 2k-1, n n^2+n+2 n^2, n n^2+n n^2+n+2] |JEE Main 2023

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If Dk = |[[1, n, n],[2k, n^2+n+2, n^2+n],[2k-1, n^2, n^2+n+2]]| and n, k =1 Dk = 48, then n equals If Dk = |[[1, n, n],[2k, n^2+n+2, n^2+n],[2k-1, n^2, n^2+n+2]]| and n, k =1 Dk = 48, then n equals
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If `D_(k) = |(1,n,n),(2k,n^(2) + n +2,n^(2) + n),(2k -1,n^(2),n^(2) + n + 2)| sum_(k=1)^(n) D_(k) = If `D_(k) = |(1,n,n),(2k,n^(2) + n +2,n^(2) + n),(2k -1,n^(2),n^(2) + n + 2)| sum_(k=1)^(n) D_(k) =
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If `D_k=|[1,n,n],[2k,n^2+n+2,n^2+n],[2k-1,n^2,n^2+n+2]|` and `sum_(k=1)^n D_k=48 `,then n equal... If `D_k=|[1,n,n],[2k,n^2+n+2,n^2+n],[2k-1,n^2,n^2+n+2]|` and `sum_(k=1)^n D_k=48 `,then n equal...