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Statement - 1: Determinant of a skew-symmetric matrix of order 3 is zero.
Statement - 2: For any matrix \( A \), \( \operatorname{det}(A)^{\top}=\operatorname{det}(A) \) and \( \operatorname{det}(-A)=-\operatorname{det}(A) \).
\( \mathrm{P} \) Where det \( (B) \) denotes the determinant of matrix \( B \). Then :

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(1) Both statements are true
(2) Both statements are false
(3) Statement-1 is false and statement-2 is true. (4) Statement-1 is true and statement-2 is false
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