For the matrix `A=[3 1 7 5],` find `xa n dy` sot that `A^2+x l+y Adot` Hence, Find `A^(-1)dot`

For the matrix A=[[3,17,5]], find x and y sot that A^(2)+xI+yA=0 Hence,Find A^(-1)

For the matrix A=[{:(3,1),(7,5):}] . Find 'x' and 'y' so that A^(2)+xI=yA . Hence find A^(-1) .

For the matrix A=[{:(,3,2),(,1,1):}] Find a & b so that A^(2)+aA+bI=0 . Hence find A^(-1)

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

Find the inverse of each of the matrices given below : if A=[(3,1),(7,5)] find x and y such that A^(2)=deltaA-2I . Hence , find A^(-1) .

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

If A,=[[3,-24,-2]], find x such that A^(2),=xA-2I. Hence find A^(-1)

If A= [[3,1] , [-1,2]] then show that A^2 - 5A+7I =0 Hence find A^(-1)

If A=[{:(3,1),(7,5):}] , find x and y such that A^(2)+xI=yA.

For the matrix A=[11112-32-13]. Show that A^(3)-6A^(2)+5A+11I_(3)=O. Hence find A^(-1) .