`\begin{bmatrix} 1 & 6 \\ 7 & 2 \end{bmatrix} =P+Q`, where P is Symmetric and Q is a skew-symmetric then P=

235412P+, where P is a s where P is a symmetric and Q is a skew-symmetric then Q=

P+Q=[(1,6),(7,2)] , P is a symmetric, Q is a skew symmetric then P =

If B=\begin{bmatrix} 4 & 2\\ 1 & 3 \end{bmatrix} then find B^2

|[2,3,5],[4,1,2],[1,2,1]|=P+Q, where P is a symmetric and Q is a skew-symmetric then Q=

If A=[(2,3),(1,0)]=P+Q , where P is symmetric and Q is skew-symmetric, then find the matrix P.

[[2,3,5],[4,1,2],[1,2,1]]=P+Q , where P is a symmetric matrix and Q is a skew symmetric matrix then Q=

If A=[3 5 7 9] is written as A=P+Q , where P is symmetric and Q is skew-symmetric matrix, then write the matrix P .

If A=(3 5 7 9) is written as A = P + Q, where P is a symmetric matrix and Q is skew symmetric matrix, then write the matrix P.

If A=[3579] is written as A=P+Q where as A=P+Q, where P is symmetric and Q is skew-symmetric matrix,then write the matrix P.

P+Q=((2,3,5),(4,1,2),(1,2,1)),P is symmetric, Q is a skew symmetric matrix then Q =