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COURSE SYLLABUS
ANALYSIS II
1 Course Title: ANALYSIS II
2 Course Code: MAT1002
3 Type of Course: Compulsory
4 Level of Course: First Cycle
5 Year of Study: 1
6 Semester: 2
7 ECTS Credits Allocated: 8
8 Theoretical (hour/week): 4
9 Practice (hour/week) : 2
10 Laboratory (hour/week) : 0
11 Prerequisites: None
12 Recommended optional programme components: None
13 Language: Turkish
14 Mode of Delivery: Face to face
15 Course Coordinator: Prof. Dr. İSMAİL NACİ CANGÜL
16 Course Lecturers: Prof. Dr. Sibel YALÇIN TOKGÖZ, Prof. Dr. Osman BİZİM, Prof. Dr. Ahmet TEKCAN, Prof. Dr. Musa DEMİRCİ, Doç. Dr. Hacer ÖZDEN, Doç. Dr. Elif YAŞAR
17 Contactinformation of the Course Coordinator: E-posta: cangul@uludag.edu.tr
Telefon: +90 224 2941756
Adres: Bursa Uludağ Üniversitesi Fen-Edebiyat Fakültesi Matematik Bölümü 16059 Görükle-Bursa-TÜRKİYE
18 Website:
19 Objective of the Course: The aim of the course is to make the students gain the basic subjects of mathematics, to teach the notions of integrals, techniques of integration, applications of integration, further applications of integration, sequences, series and the related notions.
20 Contribution of the Course to Professional Development It supplies the fundamental notions necessary for all the courses in Analysis group.
21 Learning Outcomes:
1 Data detection, evaluation and use the data on suitable places for problems.;
2 The students learn what does integral mean, how to calculate an integral and applications of integration.;
3 The students know how to solve a problem.;
22 Course Content:
Week Theoretical Practical
1 Finding a primitive of a function, Deifinition of Indefinite integral Problems solving
2 Techniques of integration Problems solving
3 Techniques of integration Problems solving
4 Riemann Sums and Riemann Integral Problems solving
5 Definite integral and its applications Problems solving
6 The fundamental theorem of Calculus (Integral). Problems solving
7 Improper integral (Generalized Integral) Problems solving
8 Midterm examination and general review Problems solving
9 Arclength of a curve Problems solving
10 Area of solids obtained by revolving regions Problems solving
11 Volume of solids obtained by revolving regions Problems solving
12 Sequences and Series Problems solving
13 Taylor series Problems solving
14 Convergence of series
23 Textbooks, References and/or Other Materials: 1-A First Course in Calculus, Serge Lang, World Student Series Third Edition, Addison-Wesley Publishing Company.
2-Thomas Calculus, 11.Edition,Pearson Addison-Wesley Publishing Company -2005.
24 Assesment
TERM LEARNING ACTIVITIES NUMBER PERCENT
Midterm Exam 1 40
Quiz 0 0
Homeworks, Performances 0 0
Final Exam 1 60
Total 2 100
Contribution of Term (Year) Learning Activities to Success Grade 40
Contribution of Final Exam to Success Grade 60
Total 100
Measurement and Evaluation Techniques Used in the Course written exam
Information
25 ECTS / WORK LOAD TABLE
Activites NUMBER TIME [Hour] Total WorkLoad [Hour]
Theoretical 14 4 56
Practicals/Labs 14 2 28
Self Study and Preparation 13 8 104
Homeworks, Performances 0 0 0
Projects 0 0 0
Field Studies 0 0 0
Midtermexams 1 10 10
Others 2 10 20
Final Exams 1 20 20
Total WorkLoad 248
Total workload/ 30 hr 7,93
ECTS Credit of the Course 8
26 CONTRIBUTION OF LEARNING OUTCOMES TO PROGRAMME QUALIFICATIONS
PQ1 PQ2 PQ3 PQ4 PQ5 PQ6 PQ7 PQ8 PQ9 PQ10 PQ11 PQ12
LO1 0 4 4 0 5 4 0 0 0 0 0 0
LO2 0 4 4 0 4 3 0 0 0 0 0 0
LO3 0 4 4 0 4 4 0 0 0 0 0 0
LO: Learning Objectives PQ: Program Qualifications
Contribution Level: 1 Very Low 2 Low 3 Medium 4 High 5 Very High
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