If A is a square matrix, then the value of adj AT – (adj A)T is equal to
The value of (cos θ + i sin θ)(cos θ - i sin θ) = ?
If each element in a row of a determinant is multiplied by the same factor r, then the value of the determinant:
The determinant of an odd order skew symmetric matrix is always:
What is the value of \(\left| {\begin{array}{*{20}{c}} {{b^2} + {c^2}}&{ab}&{ac}\\ {ba}&{{c^2} + {a^2}}&{bc}\\ {ca}&{cb}&{{a^2} + {b^2}} \end{array}} \right|\)
Let A = [aij] and B = [bij] be two square matrices of order n and det(A) denote the determinant of A. Then, which of the following is not correct:
If A is an invertible matrix, then what is det (A-1) equal to?
Let A and B be matrices of order 3 × 3. If |AB| = 0, then which of the following can be concluded?
Ads