02040809 Underground Gas Storage 8. Semester 3 02040810 Reservoir Characterization 8. Semester 3 02040811 Enhanced Petroleum Recovery Methods 8. Semester 3 Annexe 2 CONTENT OF COURSES I. SEMESTER Course Code: 02040101 Degree: Year/Term: Course Name: Mathematics -I Bachelor's 1./Fall degree Education Type: Education Type: National ECTS Theoretical Courses Language: Compulsory Credit: Credit: Turkish 4 6 Lecturers: Communication, functions and logarithms, questions about the subject solutions, Limits and continuity, theoretical questions solutions about the subject, Derivative, and derivatives of some of the important functions of the geometrical interpretation, Lecture about the subject of problem solving, Content Of Course: Increasing and decreasing functions, curvature of curves, maximum-minimum problems solutions theoretical questions about the subject Vague situations in limit, L'Hospital rule, Lecture about the subject of problem solving, Function of the graphics, drawings, Theoretical solutions about the subject questions Fundamental mathematical concepts to students, especially limits, Objectives of the continuity, derivative, series of concepts and their Course: professional practice is to teach. O. Bizim, A. Tekcan ve B. Gezer. Genel Matematik, Dora Yayıncılık, 2011. F. Akbulut ve A. Çalışkan. Matematik Analiz Alıştırma ve Recommended Problemler Derlemesi, 1987. İzmir, Resources: J. Stewart. Calculus, ThomsonPub., 2003. G. Thomas and R. Finney. CalculusandAnalyticGeometryPart I, Addison-WesleyPub. 1994. Evaluatıon Methods: Midterm exam: 40%; Final: 60% Prerequisite: none NOTE:
02040809 Underground Gas Storage 8. Semester 3 02040810 Reservoir Characterization 8. Semester 3 02040811 Enhanced Petroleum Recovery Methods 8. Semester 3 Annexe 2 CONTENT OF COURSES I. SEMESTER Course Code: Course Name: 02040101 Mathematics -I Degree: Bachelor's degree Year/Term: 1./Fall Education Type: Theoretical Courses Education Language: Turkish Type: Compulsory National Credit: 4 ECTS Credit: 6 Lecturers: Content Of Course: Communication, functions and logarithms, questions about the subject solutions, Limits and continuity, theoretical questions solutions about the subject, Derivative, and derivatives of some of the important functions of the geometrical interpretation, Lecture about the subject of problem solving, Increasing and decreasing functions, curvature of curves, maximum-minimum problems solutions theoretical questions about the subject Vague situations in limit, L'Hospital rule, Lecture about the subject of problem solving, Function of the graphics, drawings, Theoretical solutions about the subject questions Objectives of the Course: Fundamental mathematical concepts to students, especially limits, continuity, derivative, series of concepts and their professional practice is to teach. Recommended Resources: O. Bizim, A. Tekcan ve B. Gezer. Genel Matematik, Dora Yayıncılık, 2011. F. Akbulut ve A. Çalışkan. Matematik Analiz Alıştırma ve Problemler Derlemesi, İzmir, 1987. J. Stewart. Calculus, ThomsonPub., 2003. G. Thomas and R. Finney. CalculusandAnalyticGeometryPart I, Addison-WesleyPub. 1994. Evaluatıon Methods: Midterm exam: 40%; Final: 60% Prerequisite: none NOTE:
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