" 3.If "A=[[3,1],[7,5]]" ,find "x" and "y" such that "A^(2)+x|=yA" Hence,find "A

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

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

If A=[(3,1),(7,5)] , find x and y so that A^2 + xI-yA =0. Hence find 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) .

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 sot that A^2+x I+y Adot=0 Hence, Find A^(-1)dot

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

For the matrix A=[3175], find x and y so that A^(2)+xI=yA

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