Ondokuz Mayıs Üniversitesi Bilgi Paketi - Ders Kataloğu

Description of Individual Course Units

Course Unit CodeCourse Unit TitleType of CourseYearSemesterECTS
TBMAT108 Mathematics-II 927006 1 2 4
Level of Course Unit
First Cycle
Objectives of the Course
It is to informate to the students about the basic concepts and applications of high mathematics.
Name of Lecturer(s)
Prof. Dr. Imanverdi Ekberli
Learning Outcomes
  1. Gets backgound to link the maximum and minimum of the function to the results of the research, and to implement the results of experimental and theoretical investigation of differential equations.
  2. Tarımsal yapılr ve sulama alanında gerekli olan temel matematiksel bilgilere sahip olur
  3. Araştırma sonuçlarını matematiksel olarak ifade ederek değerlendirebilir
  4. Tarımsal yapı ve sulamaya ait deneysel ve teorik parametreler arasındaki fonksiyonel ilişkilerin belirlenmesi için gerekli teorik bilgilere sahip olur.
  5. Tarımsal yapılar ve sulama alanında matematiksel modellerin değerlendirme alt yapısına sahip olur.
Mode of Delivery
Formal Education
Prerequisites and co-requisities
None
Recommended Optional Programme Components
None
Recommended or Required Reading
1.Prof. Dr. Ahmet A. Karadeniz, 1997. Yüksek Matematik (cilt 1-3),Çağlayan kitabevi,İstanbul.
2.Prof. Dr. Hilmi Hacısalihoğlu, Prof. Dr. Mustafa Balcı, 1996. Temel ve Genel matematik (cilt 1), Ankara.
3.E. Kadıoğlu, M.Kamali, 1999. Genel Matematik. Erzurum.
4.Thomas'Calculus,2008,USA (Eleventin Edition).
Planned Learning Activities and Teaching Methods
Language of Instruction
Turkish
Work Placement(s)
None
Course Contents
Indefinite integral. Properties of indefinite integrals. Simple integration by separation of elements. Integration by change of variable. Integrals with square root expressions Integrals of a second degree polynomials. Partial integration rule. Integrals of trigonometric expressions and rational fractions. The definition and some properties of the definite integral. Methods of calculating definite integral. Area calculation in the Cartesian coordinates Plane. Volume calculation. The length of a arc curve. First and second type improper integrals. Approximate integrals (Trapezoidal and Simpson's rule). Functions of several variables. Partial derivatives. The maximum and minimum of the function of two variables.Introduction to differential equations. Some applications of differential equations.
Weekly Detailed Course Contents
Week Theoretical Practice Laboratory
1. Indefinite integral. Properties of indefinite integrals. Simple integration by separation of elements.
2.Integration by change of variable.
3.Integrals with square root expressions
4.Integrals of a second degree polynomials.
5.Partial integration rule.
6.Integrals of trigonometric expressions and rational fractions.
7.The definition and some properties of the definite integral. Methods of calculating definite integral.
8.Area calculation in the Cartesian coordinates Plane.
9.Volume calculation. The length of a arc curve.
10.Mid-term (intermediate) exam
11.First and second type improper integrals.
12.Approximate integrals (Trapezoidal and Simpson's rule).
13. Functions of several variables. Partial derivatives. The maximum and minimum of the function of two variables.
14.Introduction to differential equations. Some applications of differential equations.
Assessment Methods and Criteria
Term (or Year) Learning ActivitiesQuantityWeight (%)
Midterm Examination1100
SUM100
End Of Term (or Year) Learning ActivitiesQuantityWeight (%)
Final Examination1100
SUM100
Term (or Year) Learning Activities40
End Of Term (or Year) Learning Activities60
SUM100
Workload Calculation
ActivitiesQuantityTime(hours)Total Workload(hours)
Midterm Examination122
Final Examination122
Attending Lectures14342
Self Study7428
Individual Study for Mid term Examination14114
Individual Study for Final Examination14114
SUM102