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Introduction To Linear Algebra |MATRICES|
Fundamental Course in Linear Algebra for Machine Learning, Data Science, Computer Science and Electrical Engineering

This Course Includes
udemy
4.1 (8 reviews )
5h 30m
english
Online - Self Paced
professional certificate
Udemy
About Introduction To Linear Algebra |MATRICES|
HOW INTRODUCTION TO LINEAR ALGEBRA |MATRICES| IS SET UP TO MAKE COMPLICATED LINEAR ALGEBRA EASY
This course deals with concepts required for the study of Machine Learning and Data Science. Matrices is a fundamental of the Theory of Linear Algebra. Linear Algebra is used in Machine Learning, Data Science, Computer Science and Electrical Engineering. This 48+ lecture course includes video explanations of everything from Fundamental of Matrices, and it includes more than 45+ examples (with detailed solutions) to help you test your understanding along the way. Introduction To Linear Algebra |MATRICES| is organized into the following sections:
Introduction to Matrices
Types of Matrices {Column Matrix, Row Matrix, Diagonal Matrix, Triangular Matrix, Null Matrix, Identity Matrix}
Difference between a Matrix and a Determinant
Operations on Matrices {Addition, Subtraction, Multiplication, Transpose, Complex Conjugate, Transpose Conjugate}
Various Kinds Of Matrices {Idempotent, Periodic, Nilpotent, Involutory, Permutation, Symmetric, Skew-Symmetric, Hermitian, Skew-Hermitian Matrix}
Adjoint of a Square Matrix
Elementary Row and Column Transformation
Inverse of a Matrix
Echelon Form and Normal Form of a Matrix
Rank of a Matrix
Solution of Simultaneous Linear Equations
The Reflection Matrix
Rotation Through an Angle Theta This course will act as a pre-requisite for advance courses in Linear Algebra like Eigen Values and Eigen Vectors, Singular Value Decomposition, Linear Programming and others.
What You Will Learn?
- Matrices Definition .
- Types of Matrices .
- Difference between a Matrix and a Determinant .
- Operations on Matrices .
- Various Kinds Of Matrices .
- Adjoint of a Square Matrix .
- Elementary Row and Column Transformation .
- Inverse of a Matrix .
- Echelon Form and Normal Form of a Matrix .
- Rank of a Matrix .
- Solution of Simultaneous Linear Equations .
- The Reflection Matrix .
- Rotation Through an Angle Theta Show moreShow less.