Course Profile

sap course 1540975969

Course Code:

MATE 203

Course Title:

Linear Algebra 1

Course Level:

BS

Credit Hours/ ECTS Credits:

(2+0+0) 2 TEDU Credits, 3 ECTS Credits

Catalog Description:

Matrices, operations with matrices, special types of matrices; elementary operations, echelon matrix, elementary matrices and inverse of a matrix, rank of a matrix; determinant, properties of determinant function; Systems of linear equations, methods of solving systems of linear equations (Gaussian elimination, Gauss-Jordan reduction, inverse matrix and cramer method). Matrices, operations with matrices, special types of matrices; elementary operations, echelon matrix, elementary matrices and inverse of a matrix, rank of a matrix; determinant, properties of determinant function; Systems of linear equations, methods of solving systems of linear equations (Gaussian elimination, Gauss-Jordan reduction, inverse matrix and cramer method).

Pre-requisite:
Co-requisite:

Pre-requisites: NONE
Co-requisites: NONE
Semester: 
Fall
Type of Course: 
Compulsory
Mode of Delivery: 
Face-to-face
Language of Instruction: 
English
Course Objectives: 

The aim of this course is to provide student fundamental understanding of matrices, determinants, their types and properties. In addition to this, students will learn several methods of solving systems of linear equations. 

Course Learning Outcomes: 

Upon successful completion of this course, the student should be able to:

  1. Calculate matrices of linear equations.
  2. Derive the inverse of a given matrix.
  3. Calculate determinants of linear equations.
  4. Identify the properties of determinant function.
  5. Apply the methods of solving systems of linear equations.
Learning Activities and Teaching Methods: 
Telling/Explaining
Questioning
Problem Solving
Collaborating
Hands-on Activities
Others
Assessment Methods and Criteria: 
Test / Exam
Quiz
Lab Assignment
Others

Student Workload:

Lectures
28
hrs
Lab Applications
14
hrs
Hands-on Work
12
hrs
Exams/Quizzes
30
hrs

Prepared By:

Elif Medetoğulları

Revised By:

Gizem Güzeller