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The determinant calculator is designed to calculate either 2x2 or 3x3 matrix determinant value with one click.
It reduces the given matrix to row echelon form and multiplies the main diagonal elements to complete the calculation.
How to use it?
To use the matrix determinant calculator, follow the below guideline:
 Select the desired matrix from the given options.
 Enter the values into the input fields.
 Click the “Calculate” button.
Once you click the button, it uses the determinant formula and quickly generates the stepbystep solution.
What is the determinant of a matrix?
A matrix is a rectangular array of multiple numbers arranged in a specific order of rows and columns.
For a square matrix, you can easily get the information related to the matrix just in a single number, called the “Determinant.”
It is a function whose input is a square matrix and the result is a number.
The determinant of a matrix “A” is a specific real number which is an attribute of the matrix A and it is denoted by A or det(A).
How to find the determinant of a matrix?
The calculator can easily find out the determinant by using Cramer’s rule of expansion by minors or with the row reduction expansion method.
Our determinant calculator provides the complete solution for the 3x3 determinants of a square matrix.
Example:
Step #1: $A =\begin{vmatrix} 3 & 5 & 7 \\ 1 & 2 & 4\\ 4 & 8 & 3\end{vmatrix}$
Step #2: $A =\begin{vmatrix} 3 & 5 & 7 \\ 1 & 2 & 4\\ 4 & 8 & 3\end{vmatrix}$
Step #3: $A = 3\begin{vmatrix} 2 & 4 \\ 8 & 3 \end{vmatrix}  5\begin{vmatrix} 1 & 4 \\ 4 & 3 \end{vmatrix} + 7 \begin{vmatrix} 1 & 2 \\ 4 & 8 \end{vmatrix}$
Step #4: $A = 3 (2x34x8)5(1x34x4)+7(1x82x4)$
Step #5: $A = 3(26)5(13)+7(0)$
Step #6: $A = 78+65+0$
Step #7: $A = 13$

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