Course Information

Course Information
Course Title Code Language Type Semester L+U Hour Credits ECTS
Mathematics MAT101 Turkish Compulsory 1. Semester 3 + 0 3.0 4.0
Prerequisite Courses
Course Level Undergraduate
Mode of delivery Compulsory
Course Coordinator Öğr. Gör. Canberk BATU
Instructor(s) Öğr. Gör. Canberk BATU (Güz)
Goals Saving of mathematical skills to the students on theirs own area.
Course Content Limit concept in functions of one variable, Continuity-discontinuity in functions and its applications, Derivative in functions of one variable, derivative rules and applications, Derivatives of trigonometric, logarithmic, exponential, hyperbolic functions and their inverses and closed functions, Extremum points of functions and extremum problems, Graph drawings with the help of derivative, L'Hospital Rule and limit calculations with the help of this rule. Indefinite integral and integration methods, Change of variable, Partial integration, Integration of trigonometric, irrational functions, Definite integral, Area and curve length calculations with definite integral, Volume calculations with definite integral and applications to various fields.
Learning Outcomes
# Öğrenme Kazanımı
1 To learn the basic concepts of mathematics, to gain problem solving skills and an engineering perspective.
2 To be able to associate the information gained, analyze and evaluate the data.
3 To be able to adapt the techniques and skills required for engineering applications in their field.
Lesson Plan (Weekly Topics)
Week Topics/Applications Method
1. Week The Concept of Limits in Univariate Functions. Preparation, After Class Study, Presentation (Preparation), Lecture
2. Week Applications of Limit in Functions of One Variable. Practice, Lecture
3. Week Continuity-Discontinuity and Applications in Functions of One Variable. Practice, Lecture
4. Week Derivatives and Rules of Derivatives in Functions of One Variable. Preparation, After Class Study, Presentation (Preparation), Lecture
5. Week Derivatives of Trigonometric, Logarithmic, Exponential, Hyperbolic Functions and Their Inverse and Closed Functions. Preparation, After Class Study, Presentation (Preparation), Lecture
6. Week Extreme and Absolute Extreme Points of Functions, Extreme Problems and Their Applications in Various Fields. Practice, Lecture
7. Week Graph Drawings Using Derivative. Preparation, After Class Study, Presentation (Preparation), Lecture
8. Week Application Exercise Practice
9. Week Indefinite Integration and Methods of Integration: Variable Substitution, Partial Integration. Preparation, After Class Study, Presentation (Preparation), Practice, Lecture
10. Week Indefinite Integral and Integration Methods: Integral of Trigonometric, Rational and Irrational Functions. Preparation, After Class Study, Presentation (Preparation), Practice, Lecture
11. Week Definite Integral. Preparation, After Class Study, Presentation (Preparation), Lecture
12. Week Definite Integral Area and Curve Length Calculation. Preparation, After Class Study, Presentation (Preparation), Practice, Lecture
13. Week Definite Integral Volume Calculation. Preparation, After Class Study, Presentation (Preparation), Practice, Lecture
14. Week Solving Complex Problems Related to Definite Integrals. Practice, Lecture
*Midterm and final exam dates are not specified in the 14-week course operation plan. Midterm and final exam dates are held on the dates specified in the academic calendar with the decision of the University Senate.
The Matrix for Course & Program Learning Outcomes
No Program Requirements Level of Contribution
1 2 3 4 5
1 Understanding of sustainable resource use
2 Essential knowledge of flora, fauna, ecosystem and natural resource concerning forestry
3 Essential knowledge about the administrative and legal structure, policy-making and planning processes, supply-demand relations, socio-economic situation concerning forest resources of Turkey
4 Competence in defining, modelling and solving a problem concerning the field of forestry
5 Skill of using contemporary techniques and instruments needed for forestry practices
6 Skill of applying the knowledge of mathematics, science and engineering in forestry problems
7 Skill of designing and conducting experiments, analyzing the data, and interpreting the results
8 Skill of team-work within the forestry discipline as well as with other disciplines
9 Adequate knowledge and skill of foreign language to follow the facts and developments concerning forestry
10 Skill of effective verbal and written communication
11 Competence in taking initiative and acting independently
12 Knowledge and consciousness of quality
13 Consciousness of life-time learning
14 Consciousness of professional ethics and social responsibility
Relations with Education Attainment Program Course Competencies
Program Requirements DK1 DK2 DK3
PY1 1 1 1
PY2 1 1 1
PY3 2 2 2
PY4 3 3 3
PY5 2 2 2
PY6 5 5 5
PY7 4 4 4
PY8 2 2 2
PY9 1 1 1
PY10 2 2 2
PY11 2 2 2
PY12 1 1 1
PY13 2 2 2
PY14 3 3 3
Recommended Sources
Ders Kitabı veya Notu Ders Kitabı veya Ders Notu bulunmamaktadır.
Diğer Kaynaklar
  • James Stewart; Calculus; Tüba Publications
Evaluation Method
Güz Dönemi
Responsible Personnel Grup Evaluation Method Percentage
Öğr. Gör. Canberk BATU Vize 30.00
Öğr. Gör. Canberk BATU Final 70.00
Toplam 100.00
ECTS credits and course workload
ECTS credits and course workload Quantity Duration (Hour) Total Workload (Hour)
Ders İçi
Class Hours 14 1 14
Ders Dışı
Preparation, After Class Study 14 1 14
Presentation (Preparation) 14 1 14
Practice 8 2 16
Other Activities 14 1 14
Sınavlar
Midterm 1 1 1
Final 1 1 1
Classroom Activities 14 2 28
Total Workload 102
*AKTS = (Total Workload) / 25,5 ECTS Credit of the Course 4.0