Please do the exercise in "Scilab"

function d=determinante(A) n=1:size(A,1) for k=1:size(A,1) if size(A,1)==1 d=A; else f=n(n~=1); c=n(n~=k); d(k)=((-1)^(1+k))*A(1,k)*determinante(A(f,c)); d=sum(d); end end endfunction

Please do the program in "Scilab" with the commented code. One way to calculate the inverse of a matrix Ae Mis through the formula 41-adi ) det(A) when adj(A),(detCAn) and Ais the matrix resulting from the deletion of A row i and column j Make a routine that calculates the inverse by the described method, show the (iJ) inverse of each matrix A Important: (Use the function of the code described above to calculate the determinant of a matrix) 37 92 58 -41 -97 73 28 2 -79 A92 -39 -48 54 9 73 62 -63 47 45 44 1 27 90-10 81 -8 237 22-90 -69 33 50 -81 17 -17 78 -43 -87 58 3175-48 -40 -69 -89 47 33 -27 -43 766 31 27 -46 23 86 77 63 42 -60 68 -19 -80 90-86 -86 -53 -19 11-77 64 80-15 -62