Information Package / Course Catalogue
Course Code
Course Type
Couse Group
Education Language
Work Placement
Theory: 0
Prt.: 0
Credit: 0
Lab: 0
ECTS
Objectives of the Course

Course Content

Name of Lecturer(s)
Learning Outcomes
1.The learner is expected to be able to make calculations with using information from basic geometry and plane geometry.
2.The learner is expected to be able to use different integration methods.
3.The learner is expected to be able to use different numerical integration methods.
4.The learner is expected to be able to calculate length of arc of a curve, area and volume with using definite integral.
5.The learner is expected to be able to use the language of mathematics in his/her homeworks and to communicate with other teacher candidates.
Recommended or Required Reading
1.Şenay, H., Sulak, H. & Doğan, A. (1999). İntegral. Konya: Göksu Cilt.
2.Şenay, H., Sulak, H. & Doğan, A. (2003). Çözümlü İntegral Problemleri. Konya: Eğitim Kitabevi.
3.Şenay, H., Sulak, H. & Doğan, A. (2004). Analiz 1. Ankara: Nobel Yayıncılık.
4.Balcı, M. (2000). Genel Matematik. Ankara: Balcı Yayınları.
5.Dernek, A. (2011). Genel Matematik. Ankara: Nobel Yayıncılık.
Weekly Detailed Course Contents
Week 1 - Theoretical
Riemann sum and definition of definite integral, antiderivative and general antiderivative
Week 2 - Theoretical
The basic theorem of integral calculus, definition of indefinite integral
Week 3 - Theoretical
Integration methods (changing variable, partial integration, using trigonometric equivalences, changing trigonometric and hyperbolic variable, seperating proper fractions)
Week 4 - Theoretical
Integration methods (changing variable, partial integration, using trigonometric equivalences, changing trigonometric and hyperbolic variable, seperating proper fractions)
Week 5 - Theoretical
Integration methods (changing variable, partial integration, using trigonometric equivalences, changing trigonometric and hyperbolic variable, seperating proper fractions)
Week 6 - Theoretical
Integration methods (changing variable, partial integration, using trigonometric equivalences, changing trigonometric and hyperbolic variable, seperating proper fractions)
Week 7 - Theoretical
Numerical integration (The Midpoint Method, The Trapezoids Method and The Simpson's Method)
Week 8 - Theoretical
Numerical integration (The Midpoint Method, The Trapezoids Method and The Simpson's Method)
Week 9 - Intermediate Exam
Midterm Exam
Week 10 - Theoretical
Generalized integrals
Week 11 - Theoretical
Generalized integrals
Week 12 - Theoretical
Generalized integrals
Week 13 - Theoretical
Generalized integrals
Week 14 - Theoretical
Linear algebra
Week 15 - Theoretical
Matrix and its applications
Week 16 - Final Exam
Final Exam
Assessment Methods and Criteria
Type of AssessmentCountPercent
Midterm Examination1%40
Final Examination1%70
Workload Calculation
ActivitiesCountPreparationTimeTotal Work Load (hours)
Lecture - Theory143270
Lecture - Practice143270
Midterm Examination114216
Final Examination114216
TOTAL WORKLOAD (hours)172
Contribution of Learning Outcomes to Programme Outcomes
PÇ-1
PÇ-2
PÇ-3
PÇ-4
PÇ-5
PÇ-6
PÇ-7
PÇ-8
PÇ-9
PÇ-10
PÇ-11
OÇ-1
OÇ-2
OÇ-3
OÇ-4
OÇ-5
5
5
5
5
5
5
5
5
5
5
5
Adnan Menderes University - Information Package / Course Catalogue
2026