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If A is a skew symmetric …

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If A is a skew symmetric matrix of 4 order then show that its determinant is 0
  • 1 answers

Dharmendra Kumar 7 years, 3 months ago

Since matrix A is skew symmetric 

Therefore,  A' = - A    

        So,      |A'| = |-A|    

                   | A | = - |A|      (as we know that |A'|=|A| )

                |A|+|A|=0

                     2|A|=0

                        |A|=0 

In fact determinant of every skew symmetric matrix is always zero.

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