Can a non zero matrix be both symmetric as well as skew symmetric?

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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 m If the matrix A is both symmetric and skew symmetric then (A) A is diagonal matrix (B) A is a zero m
A matrix which is both symmetric as well as skew-symmetric is a null matrix. A matrix which is both symmetric as well as skew-symmetric is a null matrix.
Null matrix is both symmetric and skew-symmetric| matrices| bluepenbluemarker |zero matrix|M saalim Null matrix is both symmetric and skew-symmetric| matrices| bluepenbluemarker |zero matrix|M saalim
A matrix is both Symmetric and Skew Symmetric is a Null Matrix A matrix is both Symmetric and Skew Symmetric is a Null Matrix
If a matrix \( A \) is both symmetric and skew-symmetric, then (a) ... If a matrix \( A \) is both symmetric and skew-symmetric, then (a) ...
A matrix which is both symmetric as well as skew-symmetric is a null matrix| Class 12 MATRICES A matrix which is both symmetric as well as skew-symmetric is a null matrix| Class 12 MATRICES
If the matrix A is both symmetric and skew-symmetric, show that A is a zero matrix. If the matrix A is both symmetric and skew-symmetric, show that A is a zero matrix.
Example of a Matrix which is neither symmetric nor skew-symmetric -Matrices -Class 12 Math -XII-M-17 Example of a Matrix which is neither symmetric nor skew-symmetric -Matrices -Class 12 Math -XII-M-17