Show that every square matrix `A` can be uniquely expressed as `P+i Q ,w h e r ePa n dQ` are Hermitian matrices.

Show that every square matrix A can be uniquely expressed as P+i Q ,where P and Q are Hermitian matrices.

Show that every square matrix A can be uniquely expressed as P+i Q ,where P and Q are Hermitian matrices.

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

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

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

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

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

State True/False: Every rectangular matrix can be expressed as sum of symmetric and skew symmetric matrices.

Prove that the square matrix [{:(5,2),(3,-6):}] can be expressed as a sum of symmetric and skew- symmetric matrices.