If `[[3,2],[2,-3]]=A` is such that `kA^(-1)=A` then K is :

If A=[(3,1),(1,-3)] be such that A^(-1)=kA then the value of k is

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

If A=[[-4,4,4],[-7,1,3],[5,-3,-1]], B=[[1,-1,1],[1,-2,-2],[2,1,3]] and AB = BA, then B^(-1)=kA then k is :

If A=[[3,-24,-2]], find k such that A^(2)-kA-2I_(2)

If ( A=[[3,-2],[4,-2]] ), find K such that ( A^2=KA - 2I_2 ).

If A,=[[3,-24,-2]], find k such that A^(2),=kA-2I_(2)

If [(3,-2),(4,-2)] , find k so that A^(2) = kA - 2I .

If A=[[2,3],[1,-2]] and A^-1=kA ,then the value of 'k' is

If A={:[(3,-2),(4,-2)], find k such that A^(2)=kA-2I_(2)

If A=[[1,2,3],[3,-2,1],[4,2,1]] and A^(3)=40I+KA then the value of 'K' is