For the following matrices, `(A+B)^T=B^T+A^T=A^T+B^T`

For two matrices A and B , verify that (A B)^T=B^T\ A^T , where A=[[1 ,3 ] , [2 ,4]] , B=[[1 , 4 ] , [ 2 ,5] ]

Let Aa n dB be two nonsinular square matrices, A^T a n dB^T are the transpose matrices of Aa n dB , respectively, then which of the following are correct? (a) . B^T A B is symmetric matrix (b) . if A is symmetric B^T A B is symmetric matrix (c) . if B is symmetric B^T A B is skew-symmetric matrix for every matrix A (d) . B^T A B is skew-symmetric matrix if A is skew-symmetric

For two matrices A and B ,verify that (AB)^(T)=B^(T)A^(T), where A=[1324]B=[1425]

For matrics A and B, verify that (AB)^T=B^T . A^T , where A=[[0],[1],[2]], B=[[1,5,7]]

Let Aa n dB be two nonsinular square matrices, A^T a n dB^T are the transpose matrices of Aa n dB , respectively, then which of the following are correct? B^T A B is symmetric matrix if A is symmetric B^T A B is symmetric matrix if B is symmetric B^T A B is skew-symmetric matrix for every matrix A B^T A B is skew-symmetric matrix if A is skew-symmetric

Let Aa n dB be two nonsinular square matrices, A^T a n dB^T are the transpose matrices of Aa n dB , respectively, then which of the following are correct? B^T A B is symmetric matrix if A is symmetric B^T A B is symmetric matrix if B is symmetric B^T A B is skew-symmetric matrix for every matrix A B^T A B is skew-symmetric matrix if A is skew-symmetric

If A-and B are two matrices of same type, then (A+B)^(T) =A^(T) + B^(T)

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 ?

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 ?

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 ?