Elements of a matrix A of order 10 x 10 are defined as `a_(ij)=omega^(i+j)` (where omega is cube root unity), then tr(A) of matrix is

Elements of a matrix A of order 10x10 are defined as a_(ij)=omega^(i+j) (where omega is cube root unity),then tr(A) of matrix is

Elements of a matrix of order 10 xx 10 are defined as a_(ij) = w^(i + j) (where w is cube root of unity), then tr(A) of the matrix is a)0 b)1 c)3 d)None of these

Elements of a matrix A or orddr 10xx10 are defined as a_(i j)=w^(i+j) (where w is cube root of unity), then trace (A) of the matrix is 0 b. 1 c. 3 d. none of these

Elements of a matrix A of order 10xx10 are defined as a_("ij")=omega^(i+j) (where omega is imaginary cube root of unity), then trace (A) of the matrix is

Elements of a matrix A of order 10xx10 are defined as a_("ij")=omega^(i+j) (where omega is imaginary cube root of unity), then trace (A) of the matrix is

Elements of a matrix A of order 10xx10 are defined as a_("ij")=omega^(i+j) (where omega is imaginary cube root of unity), then trace (A) of the matrix is

Elements of a matrix A or orddr 10xx10 are defined as a_(ij)=w^(i+j) (where w is cube root of unity,then trace (A) of the matrix is 0 b.1 c.3 d.none of these

construst a matrix of order 2 xx 2 whose elements are defined as a_(ij)=i+3j.

construst a matrix of order 2 xx 2 whose elements are defined as a_(ij)=i+3j.

If the elements of a matrix A of order 2 xx 3 are defined as a_(ij) = {{:(i + j , i =j),(i-j,i nej):} then the matrix A^(T) is :