ERCIYES UNIVERSITY - Fen FakÃ¼ltesi - Erciyes Ãniversitesi

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HAFTALIK DERS PLANI Anlatılacak Konuların Dönemlik Dağılımı 1. Hafta Continuous functions 2. Hafta open and closed functions 3. Hafta homeomorphic spaces 4. Hafta examples, theorems 5. Hafta topological properties 6. Hafta metric spaces 7. Hafta examples, theorems 8. Hafta Mid-term exam 9. Hafta metric topology, equivalent metrics 10. Hafta normed spaces 11. Hafta examples, theorems 12. Hafta 13. Hafta the initial and final topologies product spaces and quotient spaces 14. Hafta examples, theorems 15. Hafta Final Exam
ERCIYES UNIVERSITY FACULTY OF SCENCES DEPARTMENT OF MATHEMATİCS I. GENERAL INFORMATION Course Title MAT 205 Analytic Geometry I Semester: Autumn Term Language: Turkish Local Credit (T-P-C) : 4 0 4 ECTS Credit: 6 Instructor Prof.Dr.Mehmet ÖZDEMİR Office Hour Friday 10.00-12.00 Email: ozdemirm@erciyes.edu.tr WEB: Erciyes University Faculty of Arts and Sciences Department of Mathematics 38039-Kayseri /TURKEY Phone: 90 352 4374937 / 33207 Fax: 90 352 4374933 II. COURSE INFORMATION The Type and Level of Course Must: Yes Elective: Core Yes Related: Minor Elementary: Intermediate: Advanced: Yes Specialized: Course Content Vector spaces,Metric properties of R 2 and R 3 vector spaces,Calculations of area and volume, Coordinate roofs and coordinate systems,Line equation , Line equation in space,Plane equations,Line-plane relations,Analysis of planes,Reflections. Course Objective The aim of this course is to give basic concepts and theorems of Analytic Geometry. Books Following books are recommended. • AnalitikGeometri,Prof.Dr.H.H.Hilmihacısalihoğlu,Ankara Üniv.Fen Fak.Yayınları,1998. • AnalitikGeometri,Prof.Dr.RüstemKaya,AnadoluÜniv.Fen Fak.Yayınları,1985. Student Responsibility To be successful the students have to continue to lessons (56 hours), to repeat the topics at home (28 hours) to make homework (5 Homework) given at the end of topics, (10 hours) and to repeat generally all topics all exam periods. (10 hours) (Total 6 ECTS) Weekly Schedule WEEK CHAPTER TOPICS 1 Vector spaces, 2 Metric properties of R and R vector spaces, 3 Calculations of area and volume,
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