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Matrices

Determinant Of Matrices - Example 1

In linear algebra, the determinant is a useful value for evaluating the volume of a parallelepiped (a three-dimensional generalization of a parallelogram) in terms of the area of its bases and the lengths of its sides. For a 2-by-2 square matrix, the determinant is also called the signed area and is denoted by |A|. The determinant is an example of a characteristic polynomial of a matrix. The determinant of a matrix A is denoted det(A).

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Inverses Of Matrices - Overview

Inverses Of Matrices - Example 1

Inverses Of Matrices - Example 2

Inverses Of Matrices - Example 3

Inverses Of Matrices - Example 4

Matrix Equations - Overview

Matrix Equations - Example 1

Matrix Equations - Example 2

Matrix Equations - Example 3

Matrix Equations - Example 4

Add And Subtract Matrices - Overview

Add And Subtract Matrices - Example 1

Add And Subtract Matrices - Example 2

Add And Subtract Matrices - Example 3

Add And Subtract Matrices - Example 4

Matrix Multiplication - Overview

Matrix Multiplication - Example 1

Matrix Multiplication - Example 2

Matrix Multiplication - Example 3

Matrix Multiplication - Example 4

Determinant Of Matrices - Overview

Determinant Of Matrices - Example 1

Determinant Of Matrices - Example 2

Determinant Of Matrices - Example 3

Determinant Of Matrices - Example 4

Coefficients In Matrices - Overview

Coefficients In Matrices - Example 1

Coefficients In Matrices - Example 2

Coefficients In Matrices - Example 3

Coefficients In Matrices - Example 4