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Matrix Courses

Matrix courses can help you learn linear transformations, eigenvalues, matrix operations, and applications in data science and machine learning. You can build skills in solving systems of equations, performing dimensionality reduction, and applying matrix factorization techniques. Many courses introduce tools like MATLAB, NumPy, and R, that support performing complex calculations and visualizing data in practical scenarios.


Popular Matrix Courses and Certifications


  • Status: Free Trial
    Free Trial
    T

    The Hong Kong University of Science and Technology

    Matrix Algebra for Engineers

    Skills you'll gain: Linear Algebra, Engineering Calculations, Algebra, Engineering Analysis, General Mathematics, Advanced Mathematics, Applied Mathematics, Arithmetic, Computational Logic

    4.9
    Rating, 4.9 out of 5 stars
    ·
    4.6K reviews

    Beginner · Course · 1 - 4 Weeks

  • Status: Free Trial
    Free Trial
    J

    Johns Hopkins University

    Linear Algebra: Linear Systems and Matrix Equations

    Skills you'll gain: Linear Algebra, Algebra, Advanced Mathematics, Mathematical Modeling, Engineering Analysis, Applied Mathematics, Mathematical Theory & Analysis, Geometry

    4.7
    Rating, 4.7 out of 5 stars
    ·
    164 reviews

    Beginner · Course · 1 - 4 Weeks

  • Status: Free Trial
    Free Trial
    J

    Johns Hopkins University

    Linear Algebra from Elementary to Advanced

    Skills you'll gain: Linear Algebra, Algebra, Applied Mathematics, Advanced Mathematics, Artificial Intelligence and Machine Learning (AI/ML), Mathematical Modeling, Engineering Analysis, Mathematical Theory & Analysis, Numerical Analysis, Geometry, Data Transformation, Applied Machine Learning, Dimensionality Reduction, Markov Model, Probability

    4.7
    Rating, 4.7 out of 5 stars
    ·
    218 reviews

    Beginner · Specialization · 3 - 6 Months

  • Status: Free Trial
    Free Trial
    T

    The Hong Kong University of Science and Technology

    Mathematics for Engineers

    Skills you'll gain: Differential Equations, Linear Algebra, Matlab, Engineering Calculations, Engineering Analysis, Numerical Analysis, Finite Element Methods, Integral Calculus, Mathematical Software, Mechanical Engineering, Calculus, electromagnetics, Algebra, Applied Mathematics, Mathematical Modeling, Engineering, Simulation and Simulation Software, Advanced Mathematics, Geometry, Computational Thinking

    4.8
    Rating, 4.8 out of 5 stars
    ·
    7.7K reviews

    Beginner · Specialization · 3 - 6 Months

  • Status: Preview
    Preview
    U

    University of Minnesota

    Matrix Methods

    Skills you'll gain: Dimensionality Reduction, NumPy, Linear Algebra, Numerical Analysis, Statistical Methods, Regression Analysis, Mathematical Modeling, Applied Mathematics, Solution Design, Applied Machine Learning, Data Manipulation, Algorithms, Python Programming

    4.1
    Rating, 4.1 out of 5 stars
    ·
    249 reviews

    Intermediate · Course · 1 - 3 Months

  • Status: Free Trial
    Free Trial
    J

    Johns Hopkins University

    Linear Algebra: Matrix Algebra, Determinants, & Eigenvectors

    Skills you'll gain: Linear Algebra, Applied Mathematics, Algebra, Advanced Mathematics, Geometry, Data Transformation, Applied Machine Learning, Dimensionality Reduction, Markov Model, Probability

    4.8
    Rating, 4.8 out of 5 stars
    ·
    76 reviews

    Mixed · Course · 1 - 3 Months

What brings you to Coursera today?

  • P

    Packt

    Matrix Calculus for Data Science & Machine Learning

    Skills you'll gain: Calculus, Applied Mathematics, NumPy, Machine Learning Algorithms, Data Science, Tensorflow, Python Programming, Derivatives, Algorithms, Development Environment

    Intermediate · Course · 1 - 3 Months

  • Next level skills. New Year savings.

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  • Status: Free Trial
    Free Trial
    I

    Imperial College London

    Mathematics for Machine Learning: Linear Algebra

    Skills you'll gain: Linear Algebra, NumPy, Applied Mathematics, Machine Learning Algorithms, Jupyter, Algorithms, Python Programming

    4.7
    Rating, 4.7 out of 5 stars
    ·
    13K reviews

    Beginner · Course · 1 - 3 Months

  • Status: Free Trial
    Free Trial
    D

    DeepLearning.AI

    Linear Algebra for Machine Learning and Data Science

    Skills you'll gain: Linear Algebra, NumPy, Dimensionality Reduction, Data Preprocessing, Machine Learning Methods, Advanced Mathematics, Data Manipulation, Applied Mathematics, Mathematical Modeling, Machine Learning, Python Programming, Algebra

    4.6
    Rating, 4.6 out of 5 stars
    ·
    2.3K reviews

    Intermediate · Course · 1 - 4 Weeks

  • Status: New
    New
    Status: Preview
    Preview
    U

    Universitat Politècnica de València

    Basic Math: Algebra

    Skills you'll gain: Linear Algebra, Algebra, Geometry, General Mathematics, Applied Mathematics, Arithmetic

    Beginner · Course · 1 - 4 Weeks

  • Status: New
    New
    Status: Preview
    Preview
    S

    Simplilearn

    Linear Algebra for ML and Analytics Training

    Skills you'll gain: Mathematical Modeling, Linear Algebra, Dimensionality Reduction, Applied Mathematics, Data Analysis, Feature Engineering, Applied Machine Learning, Analytics, Data Science, Unsupervised Learning

    Beginner · Course · 1 - 4 Weeks

  • Status: New
    New
    Status: Free Trial
    Free Trial
    P

    Packt

    Advanced Game Math - Affine Transformations

    Skills you'll gain: Unity Engine, Animation and Game Design, Video Game Development, Data Structures, Game Design, Computer Graphics, Trigonometry, Linear Algebra, Advanced Mathematics, Applied Mathematics, Algorithms, General Mathematics

    Advanced · Course · 1 - 4 Weeks

What brings you to Coursera today?

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In summary, here are 10 of our most popular matrix courses

  • Matrix Algebra for Engineers: The Hong Kong University of Science and Technology
  • Linear Algebra: Linear Systems and Matrix Equations: Johns Hopkins University
  • Linear Algebra from Elementary to Advanced: Johns Hopkins University
  • Mathematics for Engineers: The Hong Kong University of Science and Technology
  • Matrix Methods: University of Minnesota
  • Linear Algebra: Matrix Algebra, Determinants, & Eigenvectors: Johns Hopkins University
  • Matrix Calculus for Data Science & Machine Learning: Packt
  • Mathematics for Machine Learning: Linear Algebra: Imperial College London
  • Linear Algebra for Machine Learning and Data Science: DeepLearning.AI
  • Basic Math: Algebra: Universitat Politècnica de València

Frequently Asked Questions about Matrix

A matrix is a rectangular array of numbers, symbols, or expressions, arranged in rows and columns. It is a fundamental concept in mathematics, particularly in linear algebra, and plays a crucial role in various fields such as engineering, computer science, and data analysis. Understanding matrices is important because they provide a concise way to represent and manipulate data, solve systems of equations, and perform transformations in multidimensional spaces.‎

Careers involving matrices span various industries, including data science, engineering, finance, and computer graphics. Job roles such as data analyst, software engineer, operations researcher, and quantitative analyst often require a solid understanding of matrix operations. Additionally, positions in machine learning and artificial intelligence increasingly rely on matrix computations for algorithm development and data processing.‎

To effectively learn about matrices, you should focus on several key skills. First, a strong foundation in algebra is essential, as it underpins matrix operations. Familiarity with linear transformations, eigenvalues, and eigenvectors is also beneficial. Additionally, programming skills in languages like Python or R can enhance your ability to work with matrices in practical applications, especially in data analysis and machine learning contexts.‎

Some of the best online courses for learning about matrices include Linear Algebra: Linear Systems and Matrix Equations and Linear Algebra: Matrix Algebra, Determinants, & Eigenvectors. These courses cover essential concepts and applications of matrices, providing a solid foundation for further study in related fields.‎

Yes. You can start learning matrix on Coursera for free in two ways:

  1. Preview the first module of many matrix courses at no cost. This includes video lessons, readings, graded assignments, and Coursera Coach (where available).
  2. Start a 7-day free trial for Specializations or Coursera Plus. This gives you full access to all course content across eligible programs within the timeframe of your trial.

If you want to keep learning, earn a certificate in matrix, or unlock full course access after the preview or trial, you can upgrade or apply for financial aid.‎

To learn about matrices, start by exploring online courses that focus on linear algebra and matrix theory. Engage with interactive content, practice problems, and real-world applications to reinforce your understanding. Additionally, consider joining study groups or online forums to discuss concepts and solve problems collaboratively, which can enhance your learning experience.‎

Typical topics covered in matrix courses include matrix operations (addition, multiplication, and inversion), determinants, eigenvalues, eigenvectors, and applications in solving linear systems. Advanced courses may also explore matrix factorization techniques and their use in data science and machine learning, providing a comprehensive understanding of how matrices function in various contexts.‎

For training and upskilling employees, courses like Matrix Algebra for Engineers and Matrix Calculus for Data Science & Machine Learning are excellent choices. These courses are designed to equip professionals with the necessary skills to apply matrix concepts in engineering and data science, enhancing their capabilities in their respective fields.‎

This FAQ content has been made available for informational purposes only. Learners are advised to conduct additional research to ensure that courses and other credentials pursued meet their personal, professional, and financial goals.

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