If A and B are square matrices such that `AB = BA` then prove that `A^(3)-B^(3)=(A-B) (A^(2)+AB+B^(2))`.

If A and B are square matrices of same order such that AB+BA=O , then prove that A^(3)-B^(3)=(A+B) (A^(2)-AB-B^(2)) .

If A and B are two matrices such that AB=B and BA=A, then

If a and B are square matrices of same order such that AB+BA=O , then prove that A^(3)-B^(3)=(A+B) (A^(2)-AB-B^(2)) .

If a and B are square matrices of same order such that AB+BA=O , then prove that A^(3)-B^(3)=(A+B) (A^(2)-AB-B^(2)) .

If a and B are square matrices of same order such that AB+BA=O , then prove that A^(3)-B^(3)=(A+B) (A^(2)-AB-B^(2)) .

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

If A and B are 3times3 matrices such that AB=A and BA=B, then

If A,b are two square matrices such that AB=A,BA=B then A,B are

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