Matrix's inverse is another matrix that gives the multiplicative identity when multiplied by the given Matrix. The inverse of a matrix \(A\) is \(A^{-1}\) and \(A.A^{-1} \ = \ A^{-1}.A \ = \ I\) (\(I\) is the identity matrix). An invertible matrix is one whose determinant is not zero and for which the inverse matrix can be calculated.
Read More











