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: [[2,13,2]]]]-3,25,-3]]=[[1,00,1]]

Find the matrix A satisfying the matrix equation, [(2,1),(3,2)].A.[(3,2),(5,-3)]=[(2,4),(3,-1)].

Find the matrix X satisfying the matrix equation: X[[5, 3],[-1,-2]]=[[14, 7],[ 7, 7]] .

Find the matrix X satisfying the equation: [[2, 1 ],[5, 3]]X[[5, 3],[ 3 ,2]]=[[1, 0],[ 0 ,1]] .

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

Find the inverse of the matrix [{:(-3,2),(5,-3):}] Hence, find the matrix P satisfying the matrix equation : P[{:(-3,2),(5,-3):}]=[{:(1,2),(2,-1):}]

Find x ,\ y satisfying the matrix equations: x[2 1]+y[3 5]+[-8-11]=0

Find the matrix X satisfying the matrix equation : [(1,2),(2,3)] X [(4,7),(3,5)] = [(1,0),(0,1)]

If matrix A satisfies the equation A^2+5A+6I=0 then A^3 is

Find x and y satisfying the matrix equation [(x-y,2,-2),(4,x,6)] + [(3,-2,2),(1,0,-1)] = [(6,0,0),(5,2x+y,5)]