Let `Delta_0 = |(a_11, a_12, a_13), (a_21, a_22, a_23), (a_31, a_32, a_33)|`, (where `Delta_0 !=0`) and let `Delta_1` denote the determinant formed by the cofactors of elements of `Delta_0` and `Delta_2` denote the determinant formed by the cofactors at `Delta_1` and so on `Delta_n` denotes the determinant formed by the cofactors at `Delta_(n-1)` then the determinant value of `Delta_n` is (A) `(Delta_0)^(2n)` (B) `(Delta_0)^(2^n)` (C) `(Delta_0)^2` (D) `(Delta_0)^(n^2)`