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Course Details
KTO KARATAY UNIVERSITY
Mühendislik ve Doğa Bilimleri Fakültesi
Programme of Electrical and Electronics Engineering
Course Details
Course Code Course Name Year Period Semester T+A+L Credit ECTS
05120203 Math for Engineering I 1 Spring 2 4+0+0 4 5
Course Type Compulsory
Course Cycle Bachelor's (First Cycle) (TQF-HE: Level 6 / QF-EHEA: Level 1 / EQF-LLL: Level 6)
Course Language Turkish
Methods and Techniques -
Mode of Delivery Face to Face
Prerequisites -
Coordinator -
Instructor(s) Asst. Prof. Nurten URLU ÖZALAN
Instructor Assistant(s) -
Course Instructor(s)
Name and Surname Room E-Mail Address Internal Meeting Hours
Asst. Prof. Nurten URLU ÖZALAN A-130 [email protected] 7880
Course Content
Matrix algebra. Systems of linear algebraic equations. Eigenvalues @f8@f9and eigenvectors. Linear vector spaces. Fundamentals of vector analysis. Vector algebra. Line, surface and volume integrals. Green theorem in the plane, Stokes and Gauss theorems. Matrices. Decisive. Systems of linear equations. Characteristic values @f10@f11and characteristic vectors of matrices. Mixed numbers. Complex analytic functions, applications
Objectives of the Course
Students will be able to comprehend the concepts and methods of linear algebra. To help students develop their ability to solve problems using linear algebra. Connecting linear algebra to other fields
Contribution of the Course to Field Teaching
Basic Vocational Courses
Specialization / Field Courses
Support Courses X
Transferable Skills Courses
Humanities, Communication and Management Skills Courses
Relationships between Course Learning Outcomes and Program Outcomes
Relationship Levels
Lowest Low Medium High Highest
1 2 3 4 5
# Program Learning Outcomes Level
P1 Solid knowledge base in mathematics, natural sciences, and engineering-related subjects, along with the ability to solve complex engineering problems using this knowledge. 5
Course Learning Outcomes
Upon the successful completion of this course, students will be able to:
No Learning Outcomes Outcome Relationship Measurement Method **
O1 Knows Differential Equations, solution methods and engineering applications. P.1.81 1
O2 Can build mathematical models of engineering systems and simulate them on the computer. P.1.82 1
** Written Exam: 1, Oral Exam: 2, Homework: 3, Lab./Exam: 4, Seminar/Presentation: 5, Term Paper: 6, Application: 7
Weekly Detailed Course Contents
Week Topics
1 Matrices and Determinant.
2 Matrix algebra.
3 Systems of linear algebraic equations.
4 Eigenvalues and eigenvectors
5 Linear vector spaces.
6 Basis of vector analysis.
7 Vector algebra.
8 Line, surface and volume integrals.
9 Green`s theorem in the plane, Stokes and Gauss theorems.
10 Linear equation systems.
11 Characteristic vectors and characteristic values of matrices.
12 Complex numbers.
13 Complex analytical functions, applications.
Textbook or Material
Resources Steven Leon,"Linear Algebra with Applications"6th Edi. (2001)
Steven Leon,"Linear Algebra with Applications"6th Edi. (2001)
Evaluation Method and Passing Criteria
In-Term Studies Quantity Percentage
Attendance - -
Laboratory - -
Practice - -
Homework - -
Presentation - -
Projects - -
Quiz - -
Listening - -
Midterms 1 40 (%)
Final Exam 1 60 (%)
Total 100 (%)
ECTS / Working Load Table
Quantity Duration Total Work Load
Course Week Number and Time 14 3 42
Out-of-Class Study Time (Pre-study, Library, Reinforcement) 14 3 42
Midterms 1 32 32
Quiz 0 0 0
Homework 0 0 0
Practice 0 0 0
Laboratory 0 0 0
Project 0 0 0
Workshop 0 0 0
Presentation/Seminar Preparation 0 0 0
Fieldwork 0 0 0
Final Exam 1 34 34
Other 0 0 0
Total Work Load: 150
Total Work Load / 30 5
Course ECTS Credits: 5
Course - Learning Outcomes Matrix
Relationship Levels
Lowest Low Medium High Highest
1 2 3 4 5
# Learning Outcomes P1
O1 Knows Differential Equations, solution methods and engineering applications. 5
O2 Can build mathematical models of engineering systems and simulate them on the computer. 5