There is no multiplicative inverse for this matrix.A singular matrix is described only for square matrices.A non-invertible matrix is introduced as a singular matrix, i.e., when the value determinant of a matrix is zero, we cannot get its inverse.The value of the determinant of a singular matrix is zero (0).Here are some important properties of a singular matrix are mentioned in the following points: To determine a Singular matrix, the value of the determinant has to be equal to 0, i.e. | M | = a ( e i – f h ) – b ( d i – g f ) + c ( d h – e g ) The determinant of the matrix M is represented |M|, such that. It is a mathematical concept that has an essential role in finding the solution and analysis of linear equations. Learn 10th CBSE Exam Concepts What Is Determinant?Īll square matrix has a determinant. Therefore, P is called a non-singular matrix. Then, matrix Q is called the inverse of matrix P. Where ‘I’ represents the ‘Identity matrix’ whose order is ‘a’. P and Q are two (2) matrices of the order, a x a satisfying the below condition. If a determinant of a square matrix is zero, then only it is singular. Practice Singular Matrix What Is Singular Matrix?Ī square matrix, which is non-invertible, is known as singular or degenerate.