[" Said "t_(0)b_(0,0)" Q."65" For any two matrices "A" and "B" ,we have "],[" Imatrix."]

If A and B are any two matrics then

For any two matrices A and B of the same order; (A+B)^(T)=A^(T)+B^(T)

Commutativity : For any two literals a and b we have ab=ba

Commutativity : For any two literals a and b we have a+b=b+a

Write two non-zero matrices A and B for which AB=0 .

Write two matrices A and B for which AB = 0 but BA ne 0

Find the inverse of each of the matrices given below : Obtain the inverse of the matrics [(1,p,0),(0,1,p),(0,0,1)] and [(1,0,0),(q,1,0),(0,q,1)] . And, hence find the inverse of the matrix [((1+pq),p,0),(q,(1+pq),p),(0,q,1)] . Let the first two matrices be A and B. Then, the third matrix is AB. Now, (AB)^(-1)=(B^(-1)A^(-1))

A and B be 3xx3 matrices such that AB+A=0 , then

A and B be 3xx3 matrices such that AB+A=0 , then

Let A and B be two nonsingular square matrices, A^(T) and B^(T) are the tranpose matrices of A and B, respectively, then which of the following are coorect ?