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•           Information on Degree Programmes

COURSE INFORMATON
Course Title Code Semester L+P Hour Credits ECTS
Calculus II FTO   110 2 4 4 4

 Prerequisites and co-requisites Yok Recommended Optional Programme Components None

Language of Instruction Turkish
Course Level First Cycle Programmes (Bachelor's Degree)
Course Type
Course Coordinator Prof.Dr. Perihan ARTUT
Instructors
 Prof.Dr. PERİHAN ARTUT 1. Öğretim Grup:A Prof.Dr. PERİHAN ARTUT 1. Öğretim Grup:B

Assistants
Goals
The main purpose of this course is to provide students to learn mathematical thiking methods , develop application of derivation and integral concept.
Content
Application of derivetions (Extreme Values of Functions, The Mean Value Theorem, Monotonic Functions and the First Derivative Test, Concavity and Curve Sketching, Applied Optimization, ), İntegrals (Techniques of Integration, Applications of Integration, Further Applications of Integration, Definite Integral, arc length, area and volum)

Learning Outcomes
1) Explains applications of the derivative
2) Explains the Extreme Values of Functions and The Mean Value Theorem
3) Explains the Monotonic Functions and the First Derivative Test
4) Explains the Concavity and Curve Sketching, Applied Optimization
5) Explains the the techniques of Integration,
6) Explains the the techniques applications of Integration
7) Explains the Definite Integral, arc length, area and volum
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15)

Course's Contribution To Program
NoProgram Learning OutcomesContribution
12345
1
Explains the basic concepts and relationships between concepts in science.
2
Explains the basic concepts of effective classroom management.
3
Recognizes students´ developmental and learning characteristics and difficulties.
4
Explains programs, strategies, methods and techniques related to the science and technology teaching.
5
Explains application areas of science in everyday life.
6
Offers solutions to problem situations encountered in classroom management.
7
Uses appropriate methods and techniques for the development of students´ critical thinking, creative thinking and problem solving skills.
X
8
Designs materials from the stuff around in accordance with the requirements of science and technology program and students.
9
Queries information in the field of science and technology using scientific methods .
10
Uses laboratory according to science and technology program in an appropriate and efficient manner.
11
Applies contemporary teaching methods and techniques by which the student can construct their own knowledge.
12
Takes responsibility as an individual and as a team member to solve problems related to the field.
X
13
Has life-long learning awareness.
14
Shares his/her knowledge and skills, problems and solutions that he/she identified by means of oral and written communication with the expert and non-expert people.
15
Uses information and communication technologies effectively.
16
Uses English sufficiently to follow developments in science and technology education.s .
X
17
Sensitive to the agenda of the world and society events / developments .
18
In addition to proffesional development,he/she improves himself/herself consistently for individual development in the scientific, social, cultural and sports areas in line with educational requirements.
19
Has national and international sensibilities expressed in the Fundamental Law of National Education.
X
20
Behaves in accordance with democracy, human rights, and social, scientific and proffesional ethical values

Course Content
WeekTopicsStudy Materials _ocw_rs_drs_yontem
1 Monotonic function and Minimum and Maximum Values, Critical Points Kadioglu ve Kamali (2005) related chapter Akdeniz , Unlu ve Donmez (007) related chapter Lecture
Problem Solving
2 Monotonic function and Minimum and Maximum Values, Critical Points Kadioglu ve Kamali (2005) related chapter Akdeniz , Unlu ve Donmez (007) related chapter Lecture
Problem Solving
3 L Hospital s Rule and Indeterminate Forms Kadioglu ve Kamali (2005) related chapter Akdeniz , Unlu ve Donmez (007) related chapter Lecture
Problem Solving
4 Graph of functions Kadioglu ve Kamali (2005) related chapter Akdeniz , Unlu ve Donmez (007) related chapter Lecture
5 Some aplications about derivation Kadıoğlu ve Kamali (2005) de ilgili bölüm Balcı (2000) da ilgili bölüm Lecture
6 Indefinite Integrals and Computing Indefinite Integrals, integrations formulas Kadioglu ve Kamali (2005) related chapter Balci (20000) related chapter Lecture
Problem Solving
7 Substitution Rule for Indefinite Integrals Kadioglu ve Kamali (2005) related chapter Balci (20000) related chapter Lecture
Problem Solving
8 Mid-Term Exam Kadioglu ve Kamali (2005) related chapter Balci (20000) related chapter Lecture
Problem Solving
9 Midterm exam preparing exam Testing
10 Integrals Involving Trigonometric Functions Kadioglu ve Kamali (2005) related chapter Balci (20000) related chapter Lecture
11 Riemann sum, definite integrals Kadioglu ve Kamali (2005) related chapter Balci (20000) related chapter Lecture
12 Fundemantal İntegrals Theorems Kadıoğlu ve Kamali (2005) de ilgili bölüm Balcı (2000) da ilgili bölüm Lecture