6.I_(j)A=[[1,0],[-1,7]]," find "k," so that "A^(2)=8A+k1

If A=[[1,0-1,7]], find k such that A^(2)-8A+kI=O

If A=[[1,0],[-1,7]] find k so that A^2-8A-kI=O ,where I is a unit matrix and O is a null matrix of oreder 2.

If A= [[1 , 0],[ − 1, 7]] and I=[[1, 0],[ 0 ,1]] , then find k so that A^2=8A+k I

If A = [(1, 0),(-1,7)] find K so that A^2 = 8A + KI .

If A=[[3,-2],[4,-2]] and I=[[1,0],[0,1]] , find k so that A^2=kA-2I

If A A=[[3,-2],[ 4,-2]] and I=[[1, 0],[ 0, 1]] , find k so that A^2=k A-2I .

If A={:[(1,0),(-1,7)] and I={:[(1,0),(0,1)] , then find k so that A^(2)=8A+kI

If A=[(1, 0),(-1 ,7)] , find k such that A^2-8A+k I=O .

If A=[10-17] and I=[1001], then find k so that A^(2)=8A+kI