The determinant of a skew symmetric matrix of odd order is
0
1
- 1
None of these

Consider the matrix A=[{:(0,-h,-g),(h,0,-f),(g,f, 0):}] STATEMENT-1 : Det A = 0 STATEMENT-2 :The value of the determinant of a skew symmetric matrix of odd order is always zero.

The inverse of a skew symmetric matrix is

Statement 1: The determinant of a matrix A=[a_(ij)]_(5xx5) where a_(ij)+a_(ji)=0 for all i and j is zero.Statement 2: The determinant of a skew-symmetric matrix of odd order is zero

The trace of a skew symmetric matrix of odd order is equal to its A.Determinant value C. Order B.Transpose D.Index

If A is a skew-symmetric matrix of odd order n, then |A|=O .

If A is a skew-symmetric matrix of odd order n, then |A|=0

Statement -1 : Determinant of a skew-symmetric matrix of order 3 is zero. Statement -2 : For any matrix A, Det (A) = "Det"(A^(T)) and "Det" (-A) = - "Det" (A) where Det (B) denotes the determinant of matrix B. Then,

The inverse of a skew symmetric matrix of odd order is 1)a symmetric matrix 2)a skew symmetric matrix 3)a diagonal matrix 4)does not exist

Show that every skew-symmetric matrix of odd order is singular.