Consider the matrices
`A=[(4,6,-1),(3,0,2),(1,-2,5)], B=[(2,4),(0,1),(-1,2)], C=[(3),(1),(2)]`
Out of the given matrix products, which one is not defined ?

Consider the matrices A=[(4,6,-1),(3,0,2),(1,-2,5)], B=[(2,4),(0,1),(-1,2)], C=[(3),(1),(2)] Which of the following are defined? (a) (A B)^t C (b) C^T C(A B)^T (c) C^T A B (d) A^T A B B^T C

Select the correct options from the given alternatives:Consider the matrices A=[[4,6,-1],[3,0,2],[1,-2,5]],B=[[2,4],[0,1],[-1,2]],C=[[3],[1],[2]] out of the given matrix product (i)(AB)^T C(ii)C^T C(AB)^T(iii)C^T AB(iv)A^T ABB^T C

Let A=[(4,6,-1),(3,0,2),(1,-2,5)],B=[(2,4),(0,1),(-1,2)] and C = [(3,1,2)] . Then which of the products ABC, ACB, BAC, BCA, CAB, CBA are defined. Calculate the product which ever is defined.

If A={:[(2,-3),(0,1),(-1,4)],B={:[(-1,5),(2,-3),(0,1)],C={:[(4,-2),(0,-1),(3,5)], Find the matrices A+2B

Find the matrices A and B if A+2B=[(1,2,0),(6,-3,3),(-5,3,1)] and 2A-B=[(2,-1,5),(2,-1,6),(0,1,2)]

If A={:[(2,-3),(0,1),(-1,4)],B={:[(-1,5),(2,-3),(0,1)],C={:[(4,-2),(0,-1),(3,5)], Find the matrices 2B - 3C

If A={:[(2,-3),(0,1),(-1,4)],B={:[(-1,5),(2,-3),(0,1)],C={:[(4,-2),(0,-1),(3,5)], Find the matrices 4C - A

If A=[(2,2),(-3,1),(4,0)],B=[(6,2),(1,3),(0,4)], find the matrix C such that A+B+C is a zero