Let `A=[3 2 5 4 1 3 0 6 7]` Express `A` as sum of two matrices such that one is symmetric and the other is skew symmetric.

Let A=|(3, 2, 7),( 1, 4, 3),(-2, 5, 8)| . Find matrices X and Y such that X+Y=A , where X is a symmetric and Y is a skew-symmetric matrix.

If A=[(2, 0,-3),( 4, 3, 1),(-5, 7, 2)] is expressed as the sum of a symmetric and skew-symmetric matrix, then the symmetric matrix is (a) [(2, 2,-4 ),(2, 3, 4),(-4, 4, 2)] (b) [(2, 4,-5),( 0, 3, 7),(-3, 1, 2)] (c) [(4, 4,-8),( 4, 6, 8),(-8, 8, 4)] (d) [(1, 0 ,0 ),(0 ,1 ,0),( 0, 0, 1)]

A,B,C are three matrices of the same order such that any two are symmetric and the 3^(rd) one is skew symmetric. If X=ABC+CBA and Y=ABC-CBA , then (XY)^(T) is

Express A as the sum of a symmetric and a skew-symmetric matrix, where A=[(3,5),(-1,2)]

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

If A and B are two non singular matrices and both are symmetric and commute each other, then

If A and B are two non singular matrices and both are symmetric and commute each other, then

express the following matrices as a sum of symmetric and skew symmetric matrices : (i) [{:(3,-7),(4,2):}]

Express the matrix A=[(2,4,-6),(7,3,5),(1,-2,4)] is the sum of a symmetric and skew symmetric matrix.

Express the matrix [3-2-4 3-2-5-1 1 2] as the sum of a symmetric and skew-symmetric matrix.