Let `A`, `B` are square matrices of same order satisfying `AB=A` and `BA=B` then `(A^(2010)+B^(2010))^(2011)` equals.

Let A and B are square matrices of same order satisfying AB=A, and BA=B, then (A^(2015)+B^(2015))^(2016) is equal to 2^(2015)(A^(3)+B^(3))( b) 2^(2016)(A^(2)+B^(2))2^(2016)(A^(3)+B^(3))( d) 2^(2015)(A+B)

If A and B arę square matrices of same order such that AB = A and BA = B, then

If A and B are square matrices of the same order such that AB=A and BA=B ,then (A^(2)+B^(2))=?

Let A and B be square matrices of same order satisfying AB =A and BA =B, then A^(2) B^(2) equals (O being zero matrices of the same order as B)

If A and B are square matrices of the same order such that AB = A and BA = B, then……

If A and B are two square matrices of the same order, then AB=BA .

If A and B are two square matrices of the same order , then AB=Ba.

If A, B are symmetric matrices of same order, then AB-BA is a

If A, B are symmetric matrices of same order, then AB-BA is a

If A, B are symmetric matrices of same order, then AB-BA is a