For the following matrices A and B, verify that (AB)'=B'A'. `A=[[1],[-4],[3]] ` and `B=[[-1,2,1]]`

For the matrices A and B, verify that (AB)'=B'A', where (i) A=[[1],[-4],[3]], B=[[-1,2,1]]

For the matrices A and B, verify that (AB)' = B'A' , where : A = [[1],[-4],[3]], B = [[-1,2,1]]

For the following matrices A and B, verify that [AB]'=B'A' , A=[(1),(-4),(8)], B =[-1 2 1] .

For the matrices A and B verify that, (AB)^'=B^' A^' , where i) A=[[1 ],[ -4], [ 3]] , B=[[-1,2, 1]] ii) A=[[0], [ 1], [2]], B=[[1, 5, 7]]

Verify that (AB)' = B 'A ' in A=[[1,2],[3,-4]] and B=[[4,3],[2,1]]

For the matrices A and B, verify that (AB)' = B'A' , where : A = [[0],[1],[2]], B = [[1,5,7]]

Verify that (AB)' = B 'A ' in A=[[1,2,1],[3,2,1]] and B=[[3,1],[1,1],[2,1]]

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