Transpose OF matrix || Orthogonal matrix||Symmetrical and Skew symmetrical||Adjoint OF matrix||Determinent OF matrix

Transpose OF a matrix || Adjoint OF a matrix

Orthogonal Matrix ||Symmetric Matrix || Skew Symmetric Matrix

Symmetric & Skew metric matrix

determinant OF matrix || adjoint OF matrix

Transpose of matrix and its properties | Symmetric and skew symmetric matrice

......... Matrix is both symmetric and skew-symmetric matrix.

Representation of matrix as the sum of symmetric and skew symmetric matrix

If the matrix A is both symmetric and skew-symmetric , then

Which of the following is incorrect? 1. Determinant of Nilpotent matrix is 0 2. Determinant of an Orthogonal matrix = 1 or -1 3. Determinant of a Skew - symmetric matrix is 0. 4. Determinant of Hermitian matrix is purely real.

If A is symmetric as well as skew-symmetric matrix, then A is