If `A=[(1,2),(4,1)] , then A^-1=` (A) `[(-1,-2),(4,1)]` (B) `1/7 [(1,2),(-4,-1)]` (C) `1/7[(-1,-2),(4,1)]` (D) `1/9[(1,2),(4,1)]`

If A=[{:(1,2),(4,1):}] , find A^(2)+2A+7I .

If A=[{:(1,2),(4,1):}] , then find A^(2)+2A+7I .

If A=[{:(1,2),(4,1):}] , then find A^(2)+2A+7I .

If [(lambda^(2)-2lambda+1,lambda-2),(1-lambda^(2)+3lambda,1-lambda^(2))]=Alambda^(2)+Blambda+C where A,B,C are matrices then B + C = a) [(-1,-1),(4,1)] b) [(1,-1),(4,1)] c) [(1,1),(-4,1)] d) [(-1,-1),(-4,1)]

Multiple inverse of the matrix [(2,1),(7,4)] is (A) [(4,-1),(7,-2)] (B) [(-4,-1),(7,-2)] (C) [(4,-1),(7,2)] (D) [(4,-1),(-7,-2)]

If A = {:[(4,2,3),(1,5,7)] and B = [(1,3,7),(0,4,1)] , find 2A + B.

The inverse of the matrix [[3, -2, -1], [-4, 1, -1], [2, 0, 1]] is a) [(1,2,3),(3,3,7),(-2,-4,-5)] b) [(1,-3,5),(7,4,6),(4,2,7)] c) [(1,2,3),(2,5,7),(-2,-4,-5)] d) [(1,-3,5),(7,4,6),(4,2,-7)]

If A=[(4, 3, 1), (2, 3, -8), (1, 0, -4)], B=[(2, 3, 4), (1, 9, 2), (-7, 1, -1)], C=[(8, 3, 4), (1, -2, 3), (2, 4, -1)] then verify that A+(B+C)=(A+B)+c

If A[{:(3,-4),(1,1),(2,0):}] and B=[{:(2,1,2),(1,2,4):}] and B=[{:(4,1),(2,3),(1,2):}]