Essential skills covers management skills, personal skills, leadership skills....
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Essential skills covers management skills, personal skills, leadership skills....

Course Description
Linear Algebra is a foundational mathematics course that focuses on vectors, matrices, systems of linear equations, and their applications in science, engineering, economics, and computer science. The course develops both computational skills and logical reasoning needed to model and solve real-world problems using linear methods.
Trainees will learn how to represent data using matrices, analyze linear systems, understand vector spaces, and apply linear transformations. Emphasis is placed on problem-solving, interpretation, and practical applications.
By the end of this course, Trainees will be able to:
Solve systems of linear equations using matrices and Gaussian elimination.
Perform matrix operations including addition, multiplication, and finding inverses.
Understand and apply vector spaces, subspaces, and linear independence.
Compute determinants and use them to analyze matrices.
Systems of Linear Equations & Gaussian Elimination
Linear equations and augmented matrices
Row operations and row-echelon forms
Solving systems using Gaussian elimination
Matrix Algebra and Inverses
Matrix notation and types
Matrix addition, subtraction, and multiplication
Identity matrices and matrix inverses
Applications of matrix operations
Determinants and Matrix Properties
Definition and computation of determinants
Properties of determinants
Using determinants to test invertibility and solve systems
Vector Spaces and Linear Independence
Vectors and vector operations
Vector spaces and subspaces
Linear combinations, span, and basis
Linear independence and dimension
Trainees work in groups to solve a system of equations. Each correct solution reveals a clue to unlock the next matrix challenge.
Trainees model a real problem (e.g., budgeting, traffic flow, or business production) using matrices and present their findings.
Trainees use a digital tool to change matrix values and observe how solutions change in real time.
Trainees solve a vector problem individually, discuss in pairs, then share solutions with the class.
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