If the matrix `A={:[(5,-3),(5,-3)]:}," then "A^(n+1)` = ________ .

The matrix [(3,2),(5,1)] is

The inverse of the matrix [(5,-2),(3,1)] is -

Find the inverse of the matrix [{:(-3,2),(5,-3):}] Hence, find the matrix P satisfying the matrix equation : P[{:(-3,2),(5,-3):}]=[{:(1,2),(2,-1):}]

Express the matrix A=[{:(2,3,4),(5,6,-2),(1,4,5):}] as the sum of a symmetric and a skew symmetric matrix .

If A is a non-singular matrix such that A^(-1)=[(5,3),(-2,-1)], "then" (A^(T))^(-1) =

Determinant of the matrix A = [1,3,-5] is

If A is an invertible matrix and A^(-1)=[(3,5),(5,6)] then A=?

The adjoint of the matrix A= [{:( 1,2),( 3,-5) :}] is