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For the following pair of matrix verify that (AB)^(-1)=B^(-1)A^(-1)*A=[2153] and B=[4534]
For each of the following pairs of matrices A and B, verify that (AB)'=(B'A'): (i) A=[{:(1,3),(2,4):}]" and "B=[{:(1,4),(2,5):}] (ii) A=[{:(3,-1),(-2,-2):}]" and "B=[{:(1,-3),(2,-1):}] A=[{:(-1),(2),(3):}]" and "B=[-2" "-1" "-4] (iv) A=[{:(-1," "2,-3),(4,-5," "6):}]" and "B=[{:(" "3,-4),(" "2," "1),(-1," "0):}]
Verify (AB)^(-1)=B^(-1)A^(-1) for the matrices A and B where A=[{:(3,2),(7,5):}] and B=[{:(6,7),(8,9):}]
Verify (AB)^(-1)=B^(-1)A^(-1) for the matrices A and B where A=[{:(3,7),(2,5):}] and B=[{:(6,8),(7,9):}]
If A=[[3,1],[4,0]],B=[[4,0],[2,5]] ,verify that (AB)^(-1)=B^(-1)A^(-1)
Verify (AB)^(-1)=B^(-1)A^(-1) for the matrices A and B where A=[{:(4,1),(6,5):}] and B=[{:(2,5),(1,6):}]
If A= [(3,1),(4,0)] and B=[(4,0),(2,5)] then verify that (AB)^(-1)= B^(-1) A^(-1)
Verify associative law of matrix additions for the matrices : A=[(1,0),(2,-1)],B=[(3,7),(4,8)] and C=[(-1,0),(0,0)] .
For the matrices A and B, verify that (A B)^(prime)=B^(prime)A^(prime) , where(i) A=[[1],[-4],[ 3]] , B=[[-1 ,2, 1]] (iii) A=[[0],[ 1],[ 2]] , B=[[1, 5, 7]]