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Course Details
KTO KARATAY UNIVERSITY
Mühendislik ve Doğa Bilimleri Fakültesi
Programme of Mechatronics Engineering
Course Details
Course Code Course Name Year Period Semester T+A+L Credit ECTS
05550002 Numerical Analysis 3 Autumn 5 3+0+0 5 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. Adem YILMAZ
Instructor Assistant(s) -
Course Instructor(s)
Name and Surname Room E-Mail Address Internal Meeting Hours
Asst. Prof. Adem YILMAZ - [email protected]
Course Content
Mathematical priorities, Equations with one variable, Polynomial Interpolation, Numerical Integration and Differantiation, Ordinary Differantial Equations
Objectives of the Course
This course aims to teach fundamentals of numerical methods, enhance students'programming skills using the MATLAB environment to implement algorithms, to teach the use of MATLAB as a tool (using built-in functions) for solving problems in science and engineering.
Contribution of the Course to Field Teaching
Basic Vocational Courses
Specialization / Field Courses X
Support Courses
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
P2 Ability to identify, formulate and solve complex Mechatronics Engineering problems; ability to select and apply appropriate analysis and modeling methods for this purpose. 5
P4 Ability to select and use modern techniques and tools necessary for the analysis and solution of complex problems encountered in Mechatronics Engineering applications; Ability to use information technologies effectively 4
Course Learning Outcomes
Upon the successful completion of this course, students will be able to:
No Learning Outcomes Outcome Relationship Measurement Method **
O1 Ability to solve nonlinear equations P.2.48 1
O2 Ability to apply curve fitting methods P.2.49 1
O3 Ability to apply numerical integration methods P.2.50 1
O4 Ability to apply numerical differentiation methods P.2.51 1
O5 Ability to apply numerical analysis methods with a programming language P.4.26 7
** 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 Introduction to numerical analysis
2 MATLAB Fundamentals
3 Programming with MATLAB
4 Approximations and round-off errors, truncation errors, Taylor series,
5 Roots: Bracketing methods
6 Roots: Open methods
7 Polynomial Interpolation
8 Polynomial Interpolation
9 Numerical Integration
10 Numerical Differantiation
11 Linear regression
12 Linear regression
13 Numerical Ordinary differantial equations
14 Numerical Ordinary differantial equations
Textbook or Material
Resources Steven C. Chapra, Applied Numerical Methods with MATLAB, 3rd Edition, McGraw Hill, 2012
Steven C. Chapra, Applied Numerical Methods with MATLAB, 3rd Edition, McGraw Hill, 2012
Evaluation Method and Passing Criteria
In-Term Studies Quantity Percentage
Attendance - -
Laboratory - -
Practice - -
Course Specific Internship (If Any) - -
Homework - -
Presentation - -
Projects - -
Quiz 1 30 (%)
Midterms 1 30 (%)
Final Exam 1 40 (%)
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 20 20
Quiz 1 15 15
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 25 25
Other 0 0 0
Total Work Load: 144
Total Work Load / 30 4,80
Course ECTS Credits: 5
Course - Learning Outcomes Matrix
Relationship Levels
Lowest Low Medium High Highest
1 2 3 4 5
# Learning Outcomes P2 P4
O1 Ability to solve nonlinear equations 5 -
O2 Ability to apply curve fitting methods 5 -
O3 Ability to apply numerical integration methods 5 -
O4 Ability to apply numerical differentiation methods 5 -
O5 Ability to apply numerical analysis methods with a programming language - 4