Rapor Tarihi: 24.02.2026 22:04
| Course Title | Code | Language | Type | Semester | L+U Hour | Credits | ECTS |
|---|---|---|---|---|---|---|---|
| Mathematics I | MAT111 | Turkish | Compulsory | 1. Semester | 5 + 1 | 6.0 | 6.0 |
| Prerequisite Courses | |
| Course Level | Undergraduate |
| Mode of delivery | Lecturing |
| Course Coordinator | Prof. Dr. Arzu ÖZKOÇ ÖZTÜRK |
| Instructor(s) | Prof. Dr. Arzu ÖZKOÇ ÖZTÜRK (Güz) |
| Goals | The aim of this course is to teach the fundamental logic of mathematics, to put thought systems into an analytical form, and to apply analytical thinking and basic mathematical logic to problems encountered. |
| Course Content | The ability to classify numbers, understand inequalities and absolute value, comprehend the analytical plane and coordinate systems, understand polynomials and identities, define functions and state their types and properties, understand trigonometry and trigonometric functions, and draw the graphs of trigonometric functions. |
| # | Öğrenme Kazanımı |
| 1 | It refers to the ability to take the limit of a function at a specific point. |
| 2 | It utilizes the properties of continuous functions. |
| 3 | It explains the concept of derivatives. |
| 4 | It compares the physical and geometric meanings of the derivative. |
| 5 | She has knowledge of functions with two variables. |
| 6 | It can perform partial and differential calculus. |
| Week | Topics/Applications | Method |
|---|---|---|
| 1. Week | Sets and Numbers | |
| 1. Week | Sets and Numbers | |
| 2. Week | Limit of a Function | |
| 2. Week | Limit of a Function | |
| 3. Week | Continuity | |
| 3. Week | Continuity | |
| 4. Week | Definition of Derivative | |
| 4. Week | Definition of Derivative | |
| 5. Week | Geometric Meaning of Derivative | |
| 5. Week | Geometric Meaning of Derivative | |
| 6. Week | Derivative Methods | |
| 6. Week | Derivative Methods | |
| 7. Week | Differentiation Techniques in Function Classes | |
| 7. Week | Differentiation Techniques in Function Classes | |
| 8. Week | Derivative Applications | |
| 8. Week | Derivative Applications | |
| 9. Week | Derivative Applications | |
| 9. Week | Derivative Applications | |
| 10. Week | Curve Drawing | |
| 10. Week | Curve Drawing | |
| 11. Week | Some Fundamental Theorems on Derivatives | |
| 11. Week | Some Fundamental Theorems on Derivatives | |
| 12. Week | Functions of several variables | |
| 12. Week | Functions of several variables | |
| 13. Week | Partial Derivative | |
| 13. Week | Partial Derivative | |
| 14. Week | Differential Calculus | |
| 14. Week | Differential Calculus |
| Program Requirements | DK1 | DK2 | DK3 | DK4 | DK5 | DK6 |
|---|
| Ders Kitabı veya Notu | Ders Kitabı veya Ders Notu bulunmamaktadır. |
|---|---|
| Diğer Kaynaklar |
|
| Güz Dönemi | |||
| Responsible Personnel | Grup | Evaluation Method | Percentage |
|---|---|---|---|
| Prof. Dr. Arzu ÖZKOÇ ÖZTÜRK | Vize | 40.00 | |
| Prof. Dr. Arzu ÖZKOÇ ÖZTÜRK | Final | 60.00 | |
| Toplam | 100.00 | ||
| ECTS credits and course workload | Quantity | Duration (Hour) | Total Workload (Hour) | |
|---|---|---|---|---|
|
Ders İçi |
Class Hours | 14 | 6 | 84 |
|
Ders Dışı |
Practice | 14 | 1 | 14 |
| Other Activities | 14 | 1 | 14 | |
|
Sınavlar |
Midterm 1 | 1 | 2 | 2 |
| Final | 1 | 2 | 2 | |
| Practice | 12 | 1 | 12 | |
| Classroom Activities | 14 | 1 | 14 | |
| Total Workload | 142 | |||
| *AKTS = (Total Workload) / 25,5 | ECTS Credit of the Course | 6.0 | ||
