Orthogonal Matrix ||Symmetric Matrix || Skew Symmetric Matrix

Transpose Of Matrix|Examples|Symmetric Matrix|Skew - Symmetric Matrix|Important Theorem|OMR|Quiz|Summary

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

Symmetric & Skew metric matrix

The inverse of a diagonal matrix is a. a diagonal matrix b. a skew symmetric matrix c. a symmetric matrix d. none of these

if A and B are matrices of same order, then (AB'-BA') is a 1) null matrix 3)symmetric matrix 2) skew -symmetric matrix 4)unit matrix

Iluustration Based upon Symmetric and Skew Symmetric Matrix || Theory OF Idempotent, Nilpotent, Involntry, Orthogonal and Periodic Matrix

The inverse of a skew symmetric matrix of odd order is 1)a symmetric matrix 2)a skew symmetric matrix 3)a diagonal matrix 4)does not exist

Prove that every square matrix can be uniquely expressed as the sum of a symmetric matrix and a skew-symmetric matrix.

Express the matrix A=[{:(2,3),(-1,4):}] as the sum of a symmetric matrix and a skew-symmetric matrix.

Express the matrix A=[{:(3,-4),(1,-1):}] as the sum of a symmetric matrix and a skew-symmetric matrix.