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4. If B is obtained from A by multiplying the elements of a row (or column), by constant k, then det(B) = kdet(A). 5. If B is obtained from A by multiplying the elements of ith row (or column), of A by constant k, and adding the result of jth row of A then det(B) = det(A). 6. Determinant of a diagonal matrix is simply the product of diagonal entries. 7. Determinant is a product of eigenvalues, det(A) = P n=1l i ( A) . The eigeni values are de ned in Section 8.4 below. 8. Zero determinant and singularity. When is the det(A) = 0 (a) If two rows of A are identical, (b) if two columns of A are identical, (c) if a row or column has all zeros, and (d) one eigenvalue is zero. Matrix A is called nonsingular if det(A) 0. java code 128 reader Barcode Reader . Free Online Web Application
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