If `A=[[x,1] , [1,0]]` and `a^2=I` then `x=`

If A=[[x,1],[1,0]] and A^2=I , then A^-1 =

If A = [[x,1],[1,0]] and A^2 =I then find the value of x.

If A={:[(0,x),(1,0)]:} , such that A^(2)=4I , then x is

If A= [{:(2, -5), (0, 1):}]" and I" = [{:(1, 0), (0, 1):}] then find the matrix X such that 4A-2X + I = O.

If A[(1, 0, 0),(x, 1, 0),(x, x, 1)] and I=[(1, 0, 0),(0,1,0),(0,0,1)] , then A^(3)-3A^(2)+3A is equal to

Matrices X and Y are such that 3X + 4Y = I and X-2Y = 2I where I denotes the identity [[1,0,0],[0,1,0],[0,01] matrix . Determine X.

[[x_(1),y_(1),1],[x_(2),y_(2),1],[x_(3),y_(3),1]] = 0 is the condition that the points (x_(i), y_(j)), i=1,2,3

If (A -2I)(A-3I)=0 , when A=[{:(4,2),(-1,x):}] and I=[{:(1,0),(0,1):}] , find the value of x