Algorithm for Matrix Multiplication
There are various matrix multiplication algorithms that are widely used for finding matrix multiplication and some of the most common matrix multiplication algorithms are,
- Iterative Algorithm
- Divide and Conquer Algorithm
- Sub-Cubic Algorithms
- Parallel and Distributed Algorithms
These algorithms are widely used in computer programing to find the multiplication of two matrices such that the results are efficient and take lesser memory and time. They are used to find 2×2, 3×3, and 4×4, multiplication of matrices.
We use these matrix multiplication algorithms for a variety of purposes and the method to multiply matrics is similar for any order of matrix for a particular algorithm.
Matrix Multiplication – How to Multiply Matrices, Methods, Examples
Matrix Multiplication is the product of two matrices that result in the formation of one matrix. It is a binary operation performed on two matrices to get a new matrix called the product matrix. Two matrices can only be multiplied if the number of columns of the first matrix is equal to the number of rows of the second matrix.
In this article, we will learn about Matrix Multiplication, How to Multiply Matrices, Rules for Matrix Multiplication, Examples of Matrix Multiplication, and others in detail.
Table of Content
- What is Matrix Multiplication in Maths?
- Matrix Multiplication Definition
- How to Multiply Matrices?
- What are the Matrix Multiplication Rules?
- Matrix Multiplication Notation
- Matrix Multiplication Formula
- Algorithm for Matrix Multiplication
- Matrix Multiplication Rules
- 2×2 Matrix Multiplication Formula
- 3×3 Matrix Multiplication Formula
- Matrix Multiplication by Scalar
- Properties of Matrix Multiplication
- Commutative Property
- Associative Property
- Distributive Property
- Product with a Scalar
- Determinant of Matrix Multiplication
- Transpose of Matrix Multiplication
- Multiplicative Identity Property
- Multiplicative Property of Zero
- Matrix Multiplication Examples
- Practice Problems on Matrix Multiplication
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