Applications of Invertible Matrix
Invertible matrix has various applications and some of the important applications of invertible matrices are,
- They are used in cryptography to design and solve complex codes
- They are used in the 3-D automation of various objects.
- They are used to encrypt and decrypt messages.
- They are used in programming well-optimized solutions to various problems.
- They are used in the image processing of cameras.
Invertible Matrix
Invertible matrices are defined as the matrix whose inverse exists. We define a matrix as the arrangement of data in rows and columns, if any matrix has m rows and n columns then the order of the matrix is m × n where m and n represent the number of rows and columns respectively.
We define invertible matrices as square matrices whose inverse exists. They are non-singular matrices as their determinant exists. There are various methods to calculate the inverse of the matrix.
In this article, we will learn about, What are Invertible Matrices? Invertible Matrices Examples, Invertible Matrix Theorems, Invertible Matrix Determinant, and others in detail.
Table of Content
- What is Invertible Matrix?
- Invertible Matrix Example
- Matrix Inversion Methods
- Invertible Matrix Theorem
- Invertible Matrix Properties
- Invertible Matrix Determinant
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