" If "A=[[2,3],[1,2]]" and "I=[[1,0],[0,1]]," find "x" and "y" such that "A^(2)=xA+yI

A=[[4,32,5]] find x and y such that A^(2)-xA+yI=0

If A=[[0,1],[-1,0]], find x\ a n d \ y such that (x I+y A)^2=A

If A=[(3,1),(7,5)],I=[(1,0),(0,1)] find x and y such that A^2+xI=yA

If [[2x,y],[1,3]]+[[4,2],[0,-1]]=[[8,3],1,2]] Find x and y.

If A=[[4,32,5]], find x and y such that A^(2)-xA+yI=O. Hence,evaluate A^(-1)

for the matrix A= [(3,2),(1,1),], find x and y such that A^2+xA+yI=0 .

If A = [[5,2],[-1,6] and B = [[0,1],[0,1]] then find the matrices X and Y such that XA= B and AY =B .

If A = [[1,0,1],[0,2,3],[1,2,1]] and B = [[1,2,3],[1,1,5],[2,4,7]] , then find a matrix X such that XA = B .

If A=[{:(4,3),(2,5):}] , find x and y such that A^(2)+xA+yI_(2)=O_(2) . Hence, find A^(-1) .