Verify that `(AB)^(T)=B^(T)A^(T),` where
`A={:[(1,2,3),(3,-2,1)]and B={:[(1,2),(2,0),(-1,1)]`.

Verify that (AB)^(T) = B^(T) A^(T) if A= [(2,3,-1),(4,1,5)] and B= [(1,-2),(3,-3),(2,6)]

Verify that (AB)^(T) = B^(T)A^(T) where A=|[1,-2,2],[3,1,-1]| and B=|[2,4],[1,2],[3,-2]| .

Verify that [AB]^T = B^T A^T where A=[[1,2,3],[3,-2,1]],B=[[1,2],[2,0],[-1,1]]

Verify that (AB)^(T) = B^(T) A^(T) if A = ({:( 2 , 3 , -1) , (4 , 1 , 5):}) and B = ({:( 1 , 2) , ( 3 , -3) , (2 , 6)):}

Verify that [AB]^T =B^TA^T where A=[[1,2,3],[6,7,8],[6,-3,4]] B=[[1,2,3],[3,4,2],[5,6,1]] .

Verify that [AB]^T = B^T A^T where A=[[1,2],[2,3],[3,4]]=[[2,3,0],[1,2,3]]

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] ]

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

If A^T=[(-2,3),(1,2)] and B =[(-1,0),(1,2)] ,then find (A +2B)^T .

If A=[(1,2,3)],B=[(2),(3),(-1)] then (A+B^(T))^(T)=