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Assertion (A) : For any symmetric matrix A, B′AB is a skew-symmetric matrix. Reason (R) : A square matrix P is skew-symmetric if P′ = – P.
If A and B are two skew symmetric matrices, then (AB + BA) is :
If [2 0; 5 4] = P + Q, where P is a symmetric and Q is a skew symmetric matrix, then Q is equal to
A and B are skew-symmetric matrices of same order. AB is symmetric, if :
If A and B are skew-symmetric matrices of same order, then AB′ + BA′ is a/an :
For any square matrix A with real entries, if A + A′ is a symmetric matrix then :
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