If `A=[-1 2 3]` and `B=[-2\ \ -1\ \ -4]` , verify that `(A B)^T=B^T\ A^T`

If A=[[3] , [ 5] , [2] ] and B=[1\ \ 0\ \ 4] , verify that (A B)^T=B^T\ A^Tdot

If A=[352] and B=[104], verify that (AB)^(T)=B^(T)A^(T)

If A=[[1,3],[2,4]] and B=[[2,-1],[3,2]], verify that (AB)^(T)=B^(T)A^(T)

If A=[-245],B=[[1,3-6]], verify that (AB)^(T)=B^(T)A^(T)

If A=[[2,-3],[-4,7]] and B=[[8,-2],[3,-1]] ,verify that (AB)^(t)=B^(t)A^(t)

If A=[[2,3,1] , [1,3,2] , [1,2,3]], B=[[4,1,2] , [2,4,1] , [1,4,2]] verify that (A+B)^T=A^T+B^T

Let A=[2-3-75] and B=[102-4] verify that (2A)^(T)=2A^(T)( ii) (A+B)^(T)=A^(T)+B^(T)( iii) (A-B)^(T)=A^(T)-B^(T)( iv )(AB)^(T)=B^(T)A^(T)

If A^T=[3 4-1 2 0 1] and B=[-1 2 1 1 2 3], then find A^T- B^T

If A=[[3,2,1] , [-5,0,-6]] and B= [[-4,-5,-2], [3,1,8]] then verify that (A+B)^T=A^T+B^T

For the matrices A and B,A=[213410]B=[1-10250] verify that (AB)^(T)=B^(T)A^(T)