If A, B are square matrices of order 3, A is non-singular and AB = O, then B is a:
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Null matrix
0 0 0
B=[ 0 0 0]
0 0 0
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Given A,B are square matrices of order 3.
Also given, A is non-singular then A
−1
exists.
Now,
AB=O
or, B=A
−1
O [ Pre-multiplying both sides of the equation by A
−1
]
or, B=O.
So B is null matrix.
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