If A and B are two matrices such that AB=B and BA=A , then `A^2+B^2=`

Statement -1 (Assertion) and Statement - 2 (Reason) Each of these examples also has four alternative choices, ONLY ONE of which is the correct answer. You have to select the correct choice as given below Statement-1 If A and B are two matrices such that AB = B, BA = A, then A^(2) + B^(2) = A+B. Statement-2 A and B are idempotent matrices, then A^(2) = A, B^(2) = B .

If A and B are two square matrices such that AB=A and BA=B , then A^(2) equals

If A and B are two matrices such that AB=A and BA=B, then B^(2) is equal to (a) B( b) A(c)1(d)0

If A and B are two matrices such that AB =B and BA =A, then find the value of A^(2)+B^(2) .

If A and B are two matrices such that AB = A and BA = B then B is equal to__

If A and B are two matrices such that AB=A, BA=B, then A^25 is equal to (A) A^-1 (B) A (C) B^-1 (D) B

If A and B are two matrices such that AB=A, BA=B, then A^25 is equal to (A) A^-1 (B) A (C) B^-1 (D) B

If A and B are two symmetric matrices , then AB=B and BA = A , then A^(2) +B^(2) equals :

If A and B are two square matrices such that AB=BA then (A-B)^(2) =A^(2) - 2AB + B^(2) . True or False.

Let A and B are two square matrices such that AB = A and BA = B , then A ^(2) equals to : a)B b)A c)I d)O