Find the matrix `A` such that `|A|=2` and `a d j\ A=[2 2 0 2 5 1 0 1 1]` .

Find the matrix A such that |A|=2\ a n d\ a d j(A)=[(2, 2, 0),( 2, 5, 1),( 0, 1, 1)]

Find the matrix A satisfying the matrix equation [2 1 3 2]A[-3 2 5-3]=[1 0 0 1]

Find the matrix A satisfying the matrix equation [2 1 3 2]A[-3 2 5-3]=[1 0 0 1]

Find a 2 xx 2 matrix A such that A+[[1,2],[1,1]]=[[2,0],[0,2]] .

If A = {:((0,-1,2),(2,-2,0)) and B = ((0,1),(1,0),(1,1)) , find a matrix C such that CAB = I = ABC, where I is the 2xx2 unit matrix.

Find the matrix A satisfying the matrix equation [(2, 1),( 3, 2)]A[(-3, 2),( 5,-3)]=[(1, 0 ),(0, 1)] .

Find the matrix A satisfying the matrix equation [(2, 1),( 3, 2)]A[(-3, 2),( 5,-3)]=[(1, 0 ),(0, 1)] .

If A = {:[(1,-3,2),(2,0,2)], B = [(2,-1,-1),(1,0,-1)] , find the matrix C such that A +B + C is a zero matrix.

Find the adjoint of the matrix [[1 , -1, 2],[ 2, 3, 5],[ -2, 0, 1]]

Compute the adjoint of the matrix A given by A=[[1, 4, 5], [3, 2, 6], [0 ,1 ,0]] and verify that A(a d j\ A)=|A|I=(a d j\ A)Adot