If any two rows(columns) of a square matrix `A=[a_(ij)]` of order `(n>=2)` are identical, then its determinant is 0.

If any two rows/columns of a square matrix A of order n(>2) are identical; then its determinant is 0.

Consider the following statements : (i) If any two rows or columns of a determinant are identical, then the value of the determinant is zero. (ii) If the corresponding rows and columns of a determinant are interchanged, then the value of the determinant does not change. (iii) If any two rows ( or columns) of a determinant are interchanged , then the value of the determinant changes in sign. Which of these are correct ?

Consider the following statements : (a) If any two rows or columns of a determinant are identical, then the value of the determinant is zero (b) If the corresponding rows and columns of a determinant are interchanged, then the value of the determinant does not change. (c) If any two rows or columns of a determinant are interchanged, then the value of the determinant changes in sign. Which of these are correct ?

If any two rows (or columns) of a determinant are identical, then the value of the determinant is zero.

Construct a matrix [a_(ij)] of order 2xx2 where a_(ij)=i+2j .

If d is the determinant of a square matrix A of order n , then the determinant of its adjoint is

If d is the determinant of a square matrix A of order n , then the determinant of its adjoint is

If any two rows (or columns) of a determinant are identical then the value of the determinants is 0.

If any two rows (or columns) of a determinant are identical, the value of the determinant is zero.

If any two rows (or columns) of a determinant are identical, the value of the determinant is zero.