For matrix A, B.(A+B)T = AT + BT and (AB)T = ATBT if the orders of mat – McqOptions

MCQOPTIONS

1.	For matrix A, B.(A+B)^T = A^T + B^T and (AB)^T = A^TB^T if the orders of matrices are appropriate.
A.	True
B.	False
Answer» C.

Discussion

No Comment Found

Related MCQs

For matrix A, B if A B = O, where O is a null matrix then?
For matrix A, B.(A+B)<sup>T</sup> = A<sup>T</sup> + B<sup>T</sup> and (AB)<sup>T</sup> = A<sup>T</sup>B<sup>T</sup> if the orders of matrices are appropriate.
If for a square matrix A, A<sup>2</sup> = A then such a matrix is known as _________
Let A=[a<sub>ij</sub> ] be an mxn matrix and k be a scalar then kA is equal to __________
Let A order(axb) and Border(cxd) be two matrices, then if AB exists, the order of AB is?
Let A order(axb) and Border(cxd) be two matrices, then for AB to exist, correct relation is given by?