| Semester | Course Unit Code | Course Unit Title | T+P+L | Credit | Number of ECTS Credits | Last Updated Date |
| 1 | MATH161 | CALCULUS I FOR ELECTRICAL-ELECTRONICS ENGINEERING | 3+2+0 | 5 | 7 | 15.05.2026 |
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Language of Instruction
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English
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Level of Course Unit
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Bachelor's Degree
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Department / Program
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ELECTRICAL-ELECTRONICS ENGINEERING
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Type of Program
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Formal Education
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Type of Course Unit
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Compulsory
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Course Delivery Method
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Face To Face
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Objectives of the Course
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Developing fundamental knowledge and skills to analyze the properties of a single variable function in every aspect. Constructing theoretical and conceptual understanding of single variable calculus. Developing the ability of using the notions and tools of basic mathematics to recognize and analyze a problem from real life/nature.
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Course Content
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This course contains the differential and integral part of single variable Calculus. It covers topics starting from limit and continuity of single variable functions and their derivatives. Furthermore, integral of functions and relation of integration-derivation are included in this course. Different integral techniques are studied through many particular detailed examples.
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Course Methods and Techniques
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Whole our course will be offered in a face-to-face format. For asynchronous activities CANVAS will be used. We will use various tools for active learning to take place.
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Prerequisites and co-requisities
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None
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Course Coordinator
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None
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Name of Lecturers
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Associate Prof. Sergey Borisenok sergey.borisenok@agu.edu.tr
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Assistants
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None
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Work Placement(s)
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No
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Recommended or Required Reading
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Resources
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Calculus Early Transcendentals”, Howard Anton, Irl Bivens, Stephen Davis, 12th Ed., Wiley. Calculus Practice Exam - Calculus Exam Prep Lessons
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Course Notes
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Canvas
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Documents
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Lecture notes
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Course Category
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Mathematics and Basic Sciences
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%90
|
|
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Engineering
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%10
|
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Engineering Design
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%0
|
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Social Sciences
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%0
|
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Education
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%0
|
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Science
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%0
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Health
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%0
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Field
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%0
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Planned Learning Activities and Teaching Methods
Activities are given in detail in the section of "Assessment Methods and Criteria" and "Workload Calculation"
Assessment Methods and Criteria
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In-Term Studies
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Quiz/Küçük Sınav
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10
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%
30
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Proje/Çizim
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1
|
%
15
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Final examination
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2
|
%
55
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Total
|
13
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%
100
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ECTS Allocated Based on Student Workload
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Activities
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Total Work Load
|
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Belirsiz
|
1
|
4
|
4
|
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Araştırma Ödevi
|
1
|
4
|
4
|
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Yazılı Sınav
|
1
|
2
|
2
|
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F2F Dersi
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14
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2
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28
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Ev Ödevi
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14
|
7
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98
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Proje
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1
|
35
|
35
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Kısa Sınav
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10
|
2
|
20
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Rapor
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2
|
5
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10
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Takım/Grup Çalışması
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2
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2
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4
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Final Sınavı
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1
|
2
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2
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Total Work Load
| |
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Number of ECTS Credits 7
207
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Course Learning Outcomes: Upon the successful completion of this course, students will be able to:
| No | Learning Outcomes |
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1
| Build conceptual understanding of essential mathematical tools such as taking limits, derivatives and integrals to study multi variable functions related to some particular physics concepts. |
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2
| Apply related mathematical tools and notions to aspects of basic physics and use them in the computations of problems deduced from real life/nature. |
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3
| Apply related mathematical tools and notions to aspects of electrical and electronics engineering. |
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4
| Offer solutions to real life problems by applying relevant computation and analysis techniques. |
Weekly Detailed Course Contents
| Week | Topics | Study Materials | Materials |
| 1 |
Limits
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| 2 |
Limits
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| 3 |
Continuity, Rate of Change, Derivative
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| 4 |
Continuity, Rate of Change, Derivative
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| 5 |
Applications of Derivative
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| 6 |
Applications of Derivative
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| 7 |
Introduction to Integral
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| 8 |
Introduction to Integral
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| 9 |
Volumes by Integral
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| 10 |
Volumes by Integral
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| 11 |
Area and Arc Length by Integral
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| 12 |
Area and Arc Length by Integral
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|
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| 13 |
Integration Techniques
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| 14 |
Integration Techniques
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Contribution of Learning Outcomes to Programme Outcomes
Contribution: 1: Very Slight 2:Slight 3:Moderate 4:Significant 5:Very Significant
https://sis.agu.edu.tr/oibs/bologna/progCourseDetails.aspx?curCourse=78981&lang=en