6. Compute the A = |A| = determinant of matrix A. [1 2 3 4] 567 8 9 6 1 4 4 3 2 2
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- . The determinant of an n X n matrix can be used in solving systems of linear equations, as well as for other purposes. The determinant of A can be defined in terms of minors and cofactors. The minor of element aj is the determinant of the (n – 1) X (n – 1) matrix obtained from A by crossing out the elements in row i and column j; denote this minor by Mj. The cofactor of element aj, denoted by Cj. is defined by Cy = (-1y**Mg The determinant of A is computed by multiplying all the elements in some fixed row of A by their respective cofactors and summing the results. For example, if the first row is used, then the determi- nant of A is given by Σ (α(CI) k=1 Write a program that, when given n and the entries in an n Xn array A as input, computes the deter- minant of A. Use a recursive algorithm.The order of a matrix [2 5 7] is ? 3X 3 1X1 O 3X1 1X3 The following differential equation is. Separable Non separableSelect the 5 6. Evaluate the determinant for the follovwing matrix: 1 O A. 8 О В. -2 O C. 5 O D. -4 3.