Advertisements
Advertisements
प्रश्न
If A = `[(3, 5),(4, -2)] and "B" = [(2),(4)]` , is the product AB possible ? Give a reason. If yes, find AB.
उत्तर
Yes, the product is possible because of
number of column in A = number of row in B
i.e., (2 x 2). (2 x 1) = (2 x 1) is the order of the matrix.
AB = `[(3, 5),(4, -2)] [(2),(4)]`
= `[(3 xx 2 + 5 xx 4),(4 xx 2 + (-2) xx 4)]`
= `[(6 + 20),(8 - 8)]`
= `[(26),(0)]`.
APPEARS IN
संबंधित प्रश्न
Given A = `[(4, 1),(2, 3)]` and B = `[(1, 0),(-2, 1)]`, find A2
In the given case below find
a) The order of matrix M.
b) The matrix M
`M xx [(1,1),(0, 2)] = [1, 2]`
If A = `[(2, 5),(1, 3)] "B" = [(1, -1),(-3, 2)]` , find AB and BA, Is AB = BA ?
If A = `[(2, 1),(0, -2)] and "B" = [(4, 1),(-3, -2)], "C" = [(-3, 2),(-1, 4)]` Find A2 + AC – 5B
If A = `[(1, 1),(x, x)]`,find the value of x, so that A2 – 0
Find x and y if `[(-3, 2),(0, -5)] [(x),(2)] = [(5),(y)]`
Find x and y if `[(2x, x),(y, 3y)][(3),(2)] = [(16),(9)]`
Choose the correct answer from the given four options :
If A = `[(2, -2),(-2, 2)]`, then A2 = pA, then the value of p is
If A = `[(3, 2),(0, 5)] and "B" = [(1, 0),(1, 2)]` find the each of the following and state it they are equal: (A + B)(A – B)
If A = `[(3, 2),(0, 5)] and "B" = [(1, 0),(1, 2)]` find the each of the following and state it they are equal: A2 – B2