Prove that any square matrix can be expressed as the sum of a symmetic and a skew symmetric matrix.

Write A=[[3,5],[1,-1]] as the sum of a symmetric and a skew symmetric matrix.

express A=[[1,-1],[2,3]] as the sum of a symmetric matrix and a skew symmetric matrix.

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

Write A as the sum of a symmetric and a skew symmetric matrix. A=[[1,4,-1],[2,5,4],[-1,-6,3]]

Express A=[[1,7],[2,9]] as a sum of a symmetric and skew-symmetric matrices.

Let A be a matrix of order 3xx3 whose elements are given by a_(ij)=2i-j Find A^T Also express A as the sum of symmetric and skew symmetric matrix.

Express the following matrics as the sum of a symmetrics and a skew symmetrics matrix [[1,5],[-1,2]]

Express the following matrices as the sum of a Symmetric and a Skew Symmetric matrix. [[3,3,-1],[-2,-2,1],[-4,-5,2]]

Express the following matrices as the sum of a Symmetric and a Skew Symmetric matrix. [[6,-2,2],[-2,3,-1],[2,-1,3]]

Express the matrix [[2,-2,-4],[-1,3,4],[1,-2,-3]] as the sum of a symmetric and a skew symmetric matrices.