# Singular Matrix Calculator Online

#### Results

### Singular Matrix Description

### Explanation:

When expressed between square brackets, a rectangular array of functions or numbers is said to be organised into a matrix. The elements or entries are the values or expressions that are present in each row and column. A matrix's size or dimension is expressed as the sum of its rows times its columns.

### What is Singular Matrix?

The terms single or degenerate refer to a square matrix (m = n) that cannot be inverted. If and only if
the determinant of the matrix is 0, a square matrix is singular. If we assume that A and B are the two
given matrices of order n x n that meet the criteria below: AB = I = BA, where I stands for the identity matrix
with n-order. Matrice B is therefore referred to as Matrice A's inverse. The term "non-singular matrix" thus
refers to A.

Determinant of a matrix = 0, Matrix is singular

Determinant of a matrix ≠ 0, Matrix is non-singular

A singular matrix is one whose inverse does not exist and which does not meet the above requirement.

### Properties of Singular Matrix:

Here are a few of a singular matrix's key characteristics:

- A singular matrix has zero as its determinant.
- When a matrix's determinant is 0 and we are unable to determine its inverse, we are said to be dealing with a singular matrix, which is not invertible.
- Only square matrices are defined as singular matrices.
- This matrix will not have a multiplicative inverse.

#### How to use check Singular Matrix Calculator?

- Firstly, you need to enter the dimension of the matrix. Enter number of rows in "Rows" input field and Enter number of columns in "Columns" input field.
- Then press the button "Set Matrix".
- An empty matrix will appear below and then you can enter your values inside the matrix.
- After entering all the values press "Solve" button, the result will automatically appear below which check whether the matrix is Singular Matrix or not.

**Singular Matrix Example Image:**

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