Let `A,B` and `C` be square matrices of order `3xx3` with real elements. If `A` is invertible and `(A-B)C=BA^(-1),` then

If A and B are square matrices of order 3, then

If A and B are square matrices of order 3, then

If A,B are square matrices of order 3 , then :

Let A and B be square matrices of the order 3xx3 . Is (A B)^2=A^2B^2 ? Give reasons.

Let A and B be square matrices of the order 3xx3 . Is (A B)^2=A^2B^2 ? Give reasons.

Let A and B be matrices of order n. Prove that if (I - AB) is invertible, (I - BA) is also invertible and (I-BA)^(-1) = I + B (I- AB)^(-1)A, where I be the identity matrix of order n.

Let A and B be matrices of order n. Provce that if (I - AB) is invertible, (I - BA) is also invertible and (I-BA)^(-1) = I + B (I- AB)^(-1)A, where I be the dientity matrix of order n.

Let A and B be matrices of order n. Prove that if (I - AB) is invertible, (I - BA) is also invertible and (I-BA)^(-1) = I + B (I- AB)^(-1)A, where I be the identity matrix of order n.

Let A and B be matrices of order n. Prove that if (I - AB) is invertible, (I - BA) is also invertible and (I-BA)^(-1) = I + B (I- AB)^(-1)A, where I be the identity matrix of order n.

Let A and B be square matrices of the order 3xx3. Is (AB)^(2)=A^(2)B^(2)? Give reasons.