Question

The determinent of A skew symmetric matrix of order is​

Answer 1

Answer:

Determinant of Skew-Symmetric Matrix is equal to Zero if its order is odd. It is one of the property of skew symmetric matrix. If, we have any skew-symmetric matrix with odd order then we can directly write its determinant equal to zero.

Step-by-step explanation:

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Answer 2

$\large\tt\underline{\red{Answer :-}}$

Determinant of Skew-Symmetric Matrix is equal to Zero if its order is odd. It is one of the property of skew symmetric matrix. If, we have any skew-symmetric matrix with odd order then we can directly write its determinant equal to zero. We can verify this property using an example of skew-symmetric 3x3 matrix.

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