Undergraduate
Faculty of Science and Letters
Mathematics And Computer Science
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Basic Mathematics II

Course CodeSemester Course Name LE/RC/LA Course Type Language of Instruction ECTS
MCB4002 1 Basic Mathematics II 2/2/0 BSC English 5
Course Goals The aim of this lesson is to improve the abstract thinking ability of students and give a mathematical background for analyzing mathematical problems related to molecular biology and genetics, Life, and Social sciences.
Prerequisite(s) None
Corequisite(s) None
Special Requisite(s) None
Instructor(s)
Course Assistant(s) None
Schedule Thursday 9:00-11:00 Z-B2/Friday 9:00-!1:00 Z-D2
Office Hour(s) Neşe Yelkenkaya, Tuesday10:00-!2:00 3A-11
Teaching Methods and Techniques -Lecture, Applications and Homework
Principle Sources -Thomas Kalkülüs, Cilt I, Gerge B.Thomas, M.D. Weir, Çeviri Editörü : Mustafa Bayram, 2010, Pearson,ISBN:978-605-4248-65-0. -Sağlık Bilimciler ve Biyologlar için Matematik, Prof.Dr. Rüstem Kaya, Eskişehir Osmangazi Üniversitesi Yayınları, 2008, ISBN 978-975-7936-62-6.
Other Sources -SCHAUM’S OUTLINE, İşletme ve İktisat için matematiksel Yöntemler, Edward T. Dowling, Çeviri:Doç.Dr.Ö Faruk Çolak-M.Yıldırım, Nobel Yayınları, 1993, ISBN 975-591-369-6 -Mathematical Applications. For the Management, Life, and Social Sciences, 8th Edition, Ronald J. Harshbarger, James J. Reynolds, (2006), Houghton Mifflin Company, ISBN 13:978-0-618-65421-5. -College Mathematics for the Managerial, Life, and Social Sciences, 7th Edition, Soo T. Tan, (2007), Thomson Learning, Inc., ISBN-13: 978-0-495-01583-3.
Course Schedules
Week Contents Learning Methods
1. Week Applications of the Derivative, Increasing and Decreasing Functions; Relative(Local) Extrema -Lecture, Applications .
2. Week Indetrmine Forms and L’Hopital’s rule. Concavity and Points of Inflection, -Lecture, Applications .
3. Week Curve Sketching Lecture, Applications .
4. Week Integration, The Indefinite Integral Lecture, Applications .
5. Week Tecniques of Integration Lecture, Applications .
6. Week Tecniques of Integration Lecture, Applications .
7. Week The Definite Integral Lecture, Applications .
8. Week Midterm Examination Written.
9. Week The Fundamental Theorem of Calculus, Applications of Definite Integrals, Applications to the Life Lecture, Applications .
10. Week Improper Integrals and Their Applications Lecture, Applications .
11. Week Improper Integrals and Their Applications Lecture, Applications .
12. Week Numerical Integrasyon: Trapezoidal and Simpson’s Rule. Lecture, Applications .
13. Week Functions of Several Variables, Partial Derivatives, Maxima and Minima Lecture, Applications .
14. Week Functions of Several Variables, Partial Derivatives, Maxima and Minima Lecture, Applications .
15. Week Final Exam Written
16. Week Final Exam Written
17. Week
Assessments
Evaluation tools Quantity Weight(%)
Midterm(s) 1 45
Final Exam 1 55


Program Outcomes
PO-1Interpreting advanced theoretical and applied knowledge in Mathematics and Computer Science.
PO-2Critiquing and evaluating data by implementing the acquired knowledge and skills in Mathematics and Computer Science.
PO-3Recognizing, describing, and analyzing problems in Mathematics and Computer Science; producing solution proposals based on research and evidence.
PO-4Understanding the operating logic of computer and recognizing computational-based thinking using mathematics as a discipline.
PO-5Collaborating as a team-member, as well as individually, to produce solutions to problems in Mathematics and Computer Science.
PO-6Communicating in a foreign language, and interpreting oral and written communicational abilities in Turkish.
PO-7Using time effectively in inventing solutions by implementing analytical thinking.
PO-8Understanding professional ethics and responsibilities.
PO-9Having the ability to behave independently, to take initiative, and to be creative.
PO-10Understanding the importance of lifelong learning and developing professional skills continuously.
PO-11Using professional knowledge for the benefit of the society.
Learning Outcomes
LO-1Acquire the ability to apply the mathematical concepts and techniques to problems in biology
LO-2Develop a sense of responsibility through the course assignments
LO-3Have a basic knowledge that is required for the course of Biostatistics
LO-4Understand the extrema of functions, and solve problems involving these
LO-5Understand and analize indefinite and definite integrals and solve problems related them.
LO-6Draw a graph of the data obtained from experiments and to formulate them
Course Assessment Matrix:
Program Outcomes - Learning Outcomes Matrix
 PO 1PO 2PO 3PO 4PO 5PO 6PO 7PO 8PO 9PO 10PO 11