Department of Sociology

Mathematics II(SOC162)

Content
Course Code Course Name Semester Theory Practice Lab Credit ECTS
SOC162 Mathematics II 2 2 0 0 2 4
Prerequisites SOC161
Admission Requirements SOC161
Language of Instruction French
Course Type Compulsory
Course Level Bachelor Degree
Course Instructor(s) Ayberk ZEYTİN azeytin@gsu.edu.tr (Email)
Assistant
Objective The course objective is to give to the studient the fundamental on differential and integral calculus, graphical representation of one real variable real functions and their optimization. The course also aims to give to the studient mathematical knowledge necessary for following up the course of statistics in the second year.
Content 1) Limit of a function, operations with limits. Computation of limits of indeterminate forms.
2) Meaning of the derivative of a function. Derivative rules for algebric functions.
3) Derivative rules for complex functions
4) Derivative of trigonometric and inverse trigonometric functions. Derivative of exponential and logarithmic functions.
5) Derivative of parametric and implicite functions
6) Applications of derivative and L’Hospital rule.
7) Graphs of a real function of one real variable.
8) Indefinite and definite intagral of a function. Techniques for finding the indefinite integral of a function.
9) Definite integral – Riemann integral.
Course Learning Outcomes At the end of the course, the studient will,
1) Calculate the limits and derivatives of one real variable real functions.
2) Study the change of real variable real functions and represent them graphically.
3) Determine the equation and discuss the meaning of the tangent to the curve of a function.
4) Solve elementary optimization problems.
5) Calculate indefinite and definite integrals of one real variable real functions.
Teaching and Learning Methods The course consist of passing on student the theoritical concepts with exemples, as well as solving problems in the class related to subjects considered.
In addition, a follow up of students with the support of exemples supplied and homeworks to prepare.
References
Print the course contents
Weekly Contents
Theory Topics
Week Weekly Contents
1 Limit of a function, operations with limits. Computation of limits of indeterminate forms.
2 Computation of limits of indeterminate forms.
3 Meaning of the derivative of a function. Derivative rules for algebric functions.
4 Derivative rules for complex functions.
5 Derivative of trigonometric and inverse trigonometric functions. Derivative of exponential and logarithmic functions.
6 Derivative of parametric and implicite functions.
7 Applications of derivative and L’Hospital rule.
8 Graphs of a real function of one real variable.
9 Mid-term Exam.
10 Graphs of a real function of one real variable.
11 Graphs of a real function of one real variable.
12 Indefinite and definite intagral of a function. Techniques for finding the indefinite integral of a function.
13 Techniques for finding the indefinite integral of a function.
14 Definite integral – Riemann integral.
Practice Topics
Week Weekly Contents
Assessment System
Contribution to Overall Grade
  Number Contribution
Contribution of in-term studies to overall grade 5 50
Contribution of final exam to overall grade 1 50
Toplam 6 100
In-Term Studies
  Number Contribution
Assignments 0 0
Presentation 0 0
Midterm Examinations (including preparation) 0 0
Project 0 0
Laboratory 0 0
Other Applications 0 0
Quiz 5 50
Term Paper/ Project 0 0
Portfolio Study 0 0
Reports 0 0
Learning Diary 0 0
Thesis/ Project 0 0
Seminar 0 0
Other 0 0
Toplam 5 50
Relation of Proficiency
No Program Learning Outcomes Contribution
1 2 3 4 5
1 The student will be able to recognize and assess the essential theoretical perspectives both in sociology and its related domains.
2 The student will be able to make use of the major theoretical analyses and sociological concepts in his/her own research topics.
3 The student will be able to articulate sociological perspective and reasoning with social and historical facts, and to interpret social and historical issues with a sociological eye.
4 The student will be able to assess the current state of research and knowledge on the classical and contemporary domains of sociological inquiry as well as its relevant fields.
5 The student will be able to design and conduct a sociological research with appropriate theoretical construction and empirical methods.
6 The student will be able to produce a written research report that relates research questions to empirical findings.
7 The student will be able to appropriately use both quantitative and qualitative methodologies.
8 The student will be able to make appropriate use of statistical software programs for data processing and analysis.
9 The student will be able to make appropriate use of statistical software programs for data processing and analysis.
10 Graduates will be able to follow the scientific production both in English and French as well as Turkish.
11 Graduates will be able to develop a comparative and interdisciplinary approach which will integrate sociology within a broader social science perspective.
12 Graduates will be able to interpret the history and modernization of Turkey through its sociological consequences.
13 The student will be able to intervene to social and political processes in order to propose possible solutions to the problems caused by social inequalities and discriminations.
14 The student will be able to develop a reflexive point of view on his/her position as a a sociologist as well as a researcher.
ECTS
Activities Number Period Total Workload
Class Hours 14 2 28
Working Hours out of Class 7 2 14
Assignments 0 0 0
Presentation 0 0 0
Midterm Examinations (including preparation) 0 0 0
Project 0 0 0
Laboratory 0 0 0
Other Applications 0 0 0
Final Examinations (including preparation) 1 22 22
Quiz 5 8 40
Term Paper/ Project 0 0 0
Portfolio Study 0 0 0
Reports 0 0 0
Learning Diary 0 0 0
Thesis/ Project 0 0 0
Seminar 0 0 0
Other 0 0 0
Total Workload 104
Total Workload / 25 4.16
Credits ECTS 4
© Copyright 2016 - IT Office
Scroll to Top