Write `A^-1` for `A=[(2,5),(1,3)]`

Write A^-1 of A={:[(2,5),(1,3)]

If A=[(2, 3),( 5,-2)], write A^(-1)

The adjoint of the matrix [(2,5),(3,1)] is (A) [(2,5),(3,1)] (B) [(1,-5),(-3,2)] (C) [(1,-3),(-5,2)] (D) [(-1,3),(5,-2)]

The adjoint of the matrix [(2,5),(3,1)] is (A) [(2,5),(3,1)] (B) [(1,-5),(-3,2)] (C) [(1,-3),(-5,2)] (D) [(-1,3),(5,-2)]

If the mappings f and g are given be f = {(1,2),(3,5),(4,1)} and g = {(2,3),(5,1),(1,3)} , write fog .

If the mappings f and g are given by f={(1,2),(3,5),(4,1) and g={(2,3),(5,1),(1,3)}, then write fog.

Let f : {1,3,4}to {1,2,5} and g : {1,2,5} to {1,3} be given by f = {(1,2), (3,5), (4,1) and g = {(1,3), (2,3) , (5,1)}. Write down gof.

Let f : {1,3,4}to {1,2,5} and g : {1,2,5} to {1,3} be given by f = {(1,2), (3,5), (4,1) and g = {(1,3), (2,3) , (5,1)}. Write down gof.

Given A=[(4,2,5),(2,0,3),(-1,1,0)] write the value of det. ("2AA"^(-1)) .