If a matrix is both symmetric and skew symmetric matrix, then(a) A is a diagonal matrix(b) A is a ze

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If the matrix A is both symmetric and skew symmetric then (A) A is diagonal matrix (B) A is a zero mIf the matrix A is both symmetric and skew symmetric then (A) A is diagonal matrix (B) A is a zero m
If a matrix A is both symmetric and skew-symmetric, then(a) A is a diagonal matrix(b) A is a zero maIf a matrix A is both symmetric and skew-symmetric, then(a) A is a diagonal matrix(b) A is a zero ma
If the matrix A is both symmetric and skew symmetric, then : A is a diagonal matrix A is a zero m...If the matrix A is both symmetric and skew symmetric, then : A is a diagonal matrix A is a zero m...
If a matrix \( A \) is both symmetric and skew-symmetric, then (a) ...If a matrix \( A \) is both symmetric and skew-symmetric, then (a) ...
If the matrix A is both symmetric and skew symmetric, then (A) A is a diagonal matrix (B) A is ...If the matrix A is both symmetric and skew symmetric, then (A) A is a diagonal matrix (B) A is ...
If A is symmetric as well as skew-symmetric matrix, then A is (a) diagonal matrix (b) null matrix...If A is symmetric as well as skew-symmetric matrix, then A is (a) diagonal matrix (b) null matrix...
If A is symmetric as well as skew-symmetric matrix, then A is (1) diagonal matrix (2) null matrix...If A is symmetric as well as skew-symmetric matrix, then A is (1) diagonal matrix (2) null matrix...
Prove that the diagonal elements of a skew-symmetric matrix are zero. 🔴|CLASS 12|CHAPTER-3|MATRICES🔴Prove that the diagonal elements of a skew-symmetric matrix are zero. 🔴|CLASS 12|CHAPTER-3|MATRICES🔴