If A=`[[0,0],[0,1]]` then the matrix, given by B =` 1 + A+ A^(2)+.......A^(k)`, is

If A=[[0,0],[0,1]] ,then the matrix,given by B=I+A+A^(2)+.......A^(K) ,is

If A=[{:(0,1),(1,0):}] then the matrix A is

If A = [{:(0,1),(1,0):}] , then the matrix A is/an

If A=[[3,0],[0,4]],B=[[2],[1]] , then find matrix X such that A^(-1)X=B

If A=[[1,3,2],[-1,2,0],[0,-1,1]] , then find a matrix X such that A^(2)-2A-X=0

The matrix A= [[0,1],[1,0]] is

If A = [(2,0),(0,1)] and B = [(1),(2)] then find the matrix X such that A^(-1) X = B

If A=[(1, 0,0),(0,1,0),(a,b,-1)] and I is the unit matrix of order 3, then A^(2)+2A^(4)+4A^(6) is equal to

Let A= [[1,0,0],[2,1,0],[3,2,1]] be a square matrix and C_(1), C_(2), C_(3) be three comumn matrices satisgying AC_(1) = [[1],[0],[0]], AC_(2) = [[2],[3],[0]] and AC_(3)= [[2],[3],[1]] of matrix B. If the matrix C= 1/3 (AcdotB). The ratio of the trace of the matrix B to the matrix C, is

Consider the matrix B= [[0,-1],[1,0]] ,then B^(1027)