Let X \ a n d \ Y be two arbitrary, 3xx3...

Let `X \ a n d \ Y` be two arbitrary, `3xx3` , non-zero, skew-symmetric matrices and `Z` be an arbitrary `3xx3` , non-zero, symmetric matrix. Then which of the following matrices is (are) skew symmetric?

Similar Questions

Explore conceptually related problems

If Ais symmetric and B is skew-symmetric matrix, then which of the following is/are CORRECT ?

If A is a non-singular symmetric matrix, write whether A^(-1) is symmetric or skew-symmetric.

If A is a skew symmetric matrix of order 3 , B is a 3xx1 column matrix and C=B^(T)AB , then which of the following is false?

If A and B are symmetric matrices, prove that AB BA is a skew symmetric matrix.

Sum of two skew-symmetric matrices is always ......... Matrix.

If A and B are symmetric matrices, prove that AB – BA is a skew symmetric matrix.

Show that the following matrices are skew symmetric: [[0,e,f],[-e,0,g],[-f,-f,0]]

Show that the following matrices are skew symmetric: [[0,1,-1],[-1,0,1],[1,-1,0]]

A and B are square matrices of order 3xx3 , A is an orthogonal matrix and B is a skew symmetric matrix. Which of the following statement is not true

Let A and B be symmetric matrices of same order. Then AB-BA is a skew symmetric matrix