Linear Algebra for ML and Analytics Training
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What you'll learn
Understand the role of linear equations in data science and distinguish between linear and non-linear forms
Perform matrix operations and use vectors for linear transformations in machine learning
Apply concepts like systems of equations and matrix types to solve real-world problems
Build a strong foundation in linear algebra for machine learning, data analysis, and PCA applications
Details to know
7 assignments
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There are 2 modules in this course
This beginner-friendly course covers core linear algebra concepts essential for data science and machine learning. Start with linear equations and learn to identify linear vs. non-linear forms and solve systems with real-world examples. Then explore matrices and vectors, including matrix operations, special matrix types, and vector roles in linear transformations. Finally, discover how these foundations support techniques like Principal Component Analysis (PCA) for dimensionality reduction and data analysis.
To be successful in this course, no prior experience is required. Itβs ideal for students, aspiring data scientists, and machine learning beginners looking to strengthen their math foundation. By the end of this course, you will be able to: - Understand and apply linear equations and their forms - Identify and solve systems of linear equations - Perform matrix operations and work with special matrices - Use vectors in linear transformations - Apply linear algebra concepts in PCA and machine learning workflows Ideal for future data analysts, ML engineers, and AI professionals.
Explore the foundations of linear algebra in this beginner-friendly course. Understand the core concepts of linear equations and how they apply to data science and machine learning. Learn to identify linear vs. non-linear equations, explore different forms of linear equations, and solve systems of equations with real-world examples. Ideal for learners building a strong base in analytical thinking and mathematical modeling.
What's included
9 videos1 reading4 assignments
9 videosβ’Total 15 minutes
- Introductionβ’0 minutes
- Introduction to Linear Algebraβ’0 minutes
- Linear Equationsβ’1 minute
- Linear Equations - Exampleβ’1 minute
- Identifying Linear and Non-linear Equationsβ’1 minute
- Forms of Linear Equationβ’3 minutes
- Linear Equation Form Exampleβ’1 minute
- System of Linear Equationsβ’1 minute
- Solving Linear Systems of Equationβ’5 minutes
1 readingβ’Total 10 minutes
- Course Syllabusβ’10 minutes
4 assignmentsβ’Total 85 minutes
- Quiz on Introduction to Linear Equationsβ’15 minutes
- Quiz on Understanding Linear Equationsβ’15 minutes
- Quiz on Systems of Linear Equationsβ’15 minutes
- Assessment for Fundamentals of Linear Equationsβ’40 minutes
Explore the core concepts of matrices and vectors in this hands-on course. Learn the basics of matrix operations, explore different matrix types, and understand their applications in data science. Get introduced to vectors and their role in linear transformations. Discover how matrices and vectors power techniques like Principal Component Analysis (PCA). Ideal for learners building strong foundations in machine learning math.
What's included
5 videos3 assignments
5 videosβ’Total 15 minutes
- Introduction to Matricesβ’2 minutes
- Matrix Operationsβ’6 minutes
- Special Matrix Typesβ’1 minute
- Introduction to Vectorsβ’1 minute
- Principal Component Analysis (PCA)β’4 minutes
3 assignmentsβ’Total 70 minutes
- Quiz on Basics of Matricesβ’15 minutes
- Quiz on Types and Applicationsβ’15 minutes
- Assessment for Matrices and Vectorsβ’40 minutes
Instructor
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Frequently asked questions
Yes, linear algebra is fundamental to machine learning as it underpins models, algorithms, and data representations.
Absolutely. It helps structure, transform, and analyze large datasets efficiently, especially in statistical and predictive modeling.
You can start with beginner-friendly online courses focused on linear algebra for data science and ML, such as those offered by SkillUp, Coursera, or Khan Academy.
More questions
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