If \( A \) is symmetric and \( B \) skew-symmetric matrix and \( A+B \) is non-singular and \( C...

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If A is a symmetric and B skew symmetric matrix and `(A+ B)` is non-singular and `C = (A+B)^-1If A is a symmetric and B skew symmetric matrix and `(A+ B)` is non-singular and `C = (A+B)^-1
If A is a symmetric and B skew symmetric matrix and A+B is non singular and C=(A+B)^-1( A-B) then...If A is a symmetric and B skew symmetric matrix and A+B is non singular and C=(A+B)^-1( A-B) then...
If A is symmetric and B skew- symmetric matrix and `A + B ` is non-singular and `C= (A+B) ^(-1)If A is symmetric and B skew- symmetric matrix and `A + B ` is non-singular and `C= (A+B) ^(-1)
If A is symmetric and B skew- symmetric matrix and `A + B ` is non-singular and `C= (A+B) ^(-1)If A is symmetric and B skew- symmetric matrix and `A + B ` is non-singular and `C= (A+B) ^(-1)
If A is a symmetric and B skew symmetric matrix and (A+B) si non-singular andIf A is a symmetric and B skew symmetric matrix and (A+B) si non-singular and
If A is a symmetric and B skew symmetric matrix and (A+B) si non-singular and `C=(A+B)^(-1)(A-B)If A is a symmetric and B skew symmetric matrix and (A+B) si non-singular and `C=(A+B)^(-1)(A-B)
If A is a symmetric and B skew symmetric matrix and (A + B) is non-singular and C = (A + B)^{–1}.(AIf A is a symmetric and B skew symmetric matrix and (A + B) is non-singular and C = (A + B)^{–1}.(A
If A = [[1, 2], [0, 3]] is written as B + C, where B is a symmetric matrix and C is a skew-symmetricIf A = [[1, 2], [0, 3]] is written as B + C, where B is a symmetric matrix and C is a skew-symmetric