Solve this following


Statement-1 : Determinant of a skew-symmetric matrix of order 3 is zero.

Statement-1 : For any matrix $A$, $\operatorname{det}\left(A^{T}\right)=\operatorname{det}(A)$ and $\operatorname{det}(-A)=-\operatorname{det}(A)$.

Where $\operatorname{det}(B)$ denotes the determinant of matrix $B$. Then :

  1. Statement- 1 is true and statement- 2 is false

  2. Both statements are true

  3. Both statements are false

  4. Statement- 1 is false and statement- 2 is true.

Correct Option: 1


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