COURSE SYLLABUS

ANALYSIS II

1	Course Title:	ANALYSIS II
2	Course Code:	İMÖ1004
3	Type of Course:	Compulsory
4	Level of Course:	First Cycle
5	Year of Study:	1
6	Semester:	2
7	ECTS Credits Allocated:	4
8	Theoretical (hour/week):	2
9	Practice (hour/week) :	0
10	Laboratory (hour/week) :	0
11	Prerequisites:
12	Recommended optional programme components:	None
13	Language:	Turkish
14	Mode of Delivery:	Face to face
15	Course Coordinator:	Prof. Dr. Muhamed Emin ÖZDEMİR
16	Course Lecturers:
17	Contactinformation of the Course Coordinator:	ozdemir@uludag.edu.tr, 0224 2942179, Eğitim Fakültesi, İlköğretim Bölümü, 16059, Görükle / Bursa
18	Website:
19	Objective of the Course:	To teach the concepts of integral in secondary education in detail and to teach them with applications, to be able to make series, series and force series concepts and series expansions of functions
20	Contribution of the Course to Professional Development	To provide a foundation for higher mathematics

Learning Outcomes:

1	Know the concept of integral; the için tanımlar tanımlık denoting one or more people or things already mentioned or assumed to be common knowledge. what's the matter? used to point forward to a following qualifying or defining clause or phrase. the fuss that he made of her used to make a generalized reference to something rather than identifying a particular instance. he taught himself to play the violin 3 tanım daha Ayrıca bkz. by the way, the best, on the other hand, the same, in the end, in the morning, the end, at the same time, at the moment, in the ;
2	Can do integral applications; ;
3	Know the Integration find by Tables and Other integration tecniques ;
4	know the Interminate forms and L's Hospital's rule ;
5	Can make the transition between Cartesian, polar and parametric coordinate systems and interpret the differences;;
6	Know the origin of concepts and their historical development; ;
7	Know the equivalents of the basic concepts used in English;;

22	Course Content:

Week	Theoretical	Practical
1	Definite indefinite integral and basic concepts
2	Simple integration rules. Examples
3	Changing variables. Examples
4	Partial integration. Examples
5	Separation by simple fractions. Examples
6	Trigonometric transformations. Examples
7	Binomial integrals, fundamental theorems of integral. Examples
8	An overview.
9	Midterm
10	Definition of definite integral and basic concepts
11	Lower and upper sums, Riemann integral
12	Variable replacement, partial integration and so on.
13	Spring length and Area account
14	Area and volume of rotary surfaces

23	Textbooks, References and/or Other Materials:	1. Lesson Notes 2. Prof. Dr. Ahmet A. KARADENİZ Yüksek Matematik. Cilt 1, 2. 4. Baskı, 1985. 3. Prof. Dr. Mustafa BALCI, Analiz 1,2. 7. Baskı, 2008. 4. Calculus, Robert A. Adams, library an archieves canada cataloguing in publications, 2006. 5. Prof Dr. Ekrem Kadıoğlu ve Prof. Dr. Muhammed Kamali Genel Matematik. 6. Baskı, 2011.
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	Exam
Information	Exam

ECTS / WORK LOAD TABLE

CONTRIBUTION OF LEARNING OUTCOMES TO PROGRAMME QUALIFICATIONS

LO: Learning Objectives

PQ: Program Qualifications

Contribution Level:

1 Very Low

2 Low

3 Medium

4 High

5 Very High