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SECTION I: GENERAL INFORMATION ABOUT THE COURSE

Course Code Course Name Year Semester Theoretical Practical Credit ECTS
60541GEEOZ-MTH2051 Mathematics 1 Fall 3 0 3 5
Course Type : Compulsory
Cycle: Bachelor      TQF-HE:6. Master`s Degree      QF-EHEA:First Cycle      EQF-LLL:6. Master`s Degree
Language of Instruction: English
Prerequisities and Co-requisities: N/A
Mode of Delivery: Face to face
Name of Coordinator: Instructor GÜRKAN ŞASİ
Dersin Öğretim Eleman(lar)ı: Instructor GÜRKAN ŞASİ
Dersin Kategorisi:

SECTION II: INTRODUCTION TO THE COURSE

Course Objectives & Content

Course Objectives: Lecture topics covered in an efficient manner to teach the necessary and sufficient mathematical foundation, a better understanding of mathematics in vocational courses and provide learning about the mathematics used in their profession.
Course Content: Review of Algebra, Applications and More Algebra, Functions and Graphs, Exponential and Logarithmic Functions, Introduction to Probability and Statistics

Course Learning Outcomes (CLOs)

Course Learning Outcomes (CLOs) are those describing the knowledge, skills and competencies that students are expected to achieve upon successful completion of the course. In this context, Course Learning Outcomes defined for this course unit are as follows:
Knowledge (Described as Theoritical and/or Factual Knowledge.)
  1) To become familliar with sets, the classification of real numbers, and the real number line, and to name, illustrate, and relate properties of the real numbers in terms of their operations.
  2) To review positive exponents, the zero exponents, negative exponents, rational exponents, principal roots, radicals, and the procedure of rationalizing the denominator.
  3) To add, subtract, multiply, and divide algebraic expressions. To define a polynomial, to use special products, and to use long division to divide polynomials.
  4) To state the basic rules for factoring and apply them to factor expressions. To discuss equivalent equations, and to develop techniques for solving linear equations, including literal equations as well as fractional and radical equations that lead to linear equations.
  5) To understand what a function is and to determine domains and function values.
Skills (Describe as Cognitive and/or Practical Skills.)
Competences (Described as "Ability of the learner to apply knowledge and skills autonomously with responsibility", "Learning to learn"," Communication and social" and "Field specific" competences.)

Weekly Course Schedule

Week Subject
Materials Sharing *
Related Preparation Further Study
1) Review of Some Algebra Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
2) Exponents and Radicals Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
3) Operating with Algebraic Expressions, Factoring and Fractions Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
4) Equations, in Particular Linear and Quadratic Equations Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
5) Applications of Equations, Linear Inequalities, Applications of Linear Inequalities, Absolute Value Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
6) Functions and Graphs, Special Functions, Combinations of Functions, Inverse Functions Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
7) Exponential and Logarithmic Functions Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
8) Midterm
9) Basic Counting Principle and Permutations Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
10) Combinations and Other Counting Principles Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
11) Sample Spaces and Events, Probability Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
12) Conditional Probability and Independent Events Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
13) Bayes's Formula Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
14) Discrete Random Variables and Expected Value Introductory Mathematical Analysis For Business, Economics, and the Life and Social Sciences Ernest F. Haeussler, Richard S.Paul, Richard J.Wood
*These fields provides students with course materials for their pre- and further study before and after the course delivered.

Recommended or Required Reading & Other Learning Resources/Tools

Course Notes / Textbooks: Introductory Mathematical Analysis for Business, Economics and Social Sciences
Ernest F. Haeussler, Richard S. Paul, Richard J.Wood
References: Textbook: Introductory Mathematical Analysis for Business, Economics and Social Sciences
Ernest F. Haeussler, Richard S. Paul, Richard J.Wood
Reference Book: College Mathematics for Business, Economics, Life Sciences, and Social Sciences, Global Edition
| Raymond A. Barnett, Michael R. Ziegler
High school mathematics - Rıfat Kaya, Musa Salman
Yüksek Matematik- Ahmet karadeniz
Meslek Yüksekokulları için Genel Matematik -Sebahattin Balcı
Temel Matematik-İrfan Ertuğrul
Temel Matematik 1-Mahmut Kartal,Zafer Kartal, Yalçın Karagöz
Genel Matematik-İbrahim Doğan, Necdet Tekin

SECTION III: RELATIONSHIP BETWEEN COURSE UNIT AND COURSE LEARNING OUTCOMES (CLOs)

(The matrix below shows how the course learning outcomes (CLOs) associates with programme learning outcomes (both KPLOs & SPLOs) and, if exist, the level of quantitative contribution to them.)

Relationship Between CLOs & PLOs

(KPLOs and SPLOs are the abbreviations for Key & Sub- Programme Learning Outcomes, respectively. )
CLOs/PLOs KPLO 1 KPLO 2 KPLO 3 KPLO 4 KPLO 5
1 2 3 4 1 2 3 4 1 2 3 1 2 3 4 1 2 3 4 5 6 7 8 9 10 11
CLO1
CLO2
CLO3
CLO4
CLO5

Level of Contribution of the Course to PLOs

No Effect 1 Lowest 2 Low 3 Average 4 High 5 Highest
           
Programme Learning Outcomes Contribution Level (from 1 to 5)
1) Evaluates cognitive, psychological, social reasons and consequences of human behavior. 5
2) Comprehends his/her professional competencies and limitations. 1
3) Reflects his/her knowledge, academic and clinical experience acquired in psychology education in professional practice effectively. 4
4) Applies the theoretical knowledge in business life during a semester.
5) Acquires the competencies that develop by the expectations of business world and the society defined as the institutional outcomes of our university on the advanced level in relation with his/her field.

SECTION IV: TEACHING-LEARNING & ASSESMENT-EVALUATION METHODS OF THE COURSE

Teaching & Learning Methods of the Course

(All teaching and learning methods used at the university are managed systematically. Upon proposals of the programme units, they are assessed by the relevant academic boards and, if found appropriate, they are included among the university list. Programmes, then, choose the appropriate methods in line with their programme design from this list. Likewise, appropriate methods to be used for the course units can be chosen among those defined for the programme.)
Teaching and Learning Methods defined at the Programme Level
Teaching and Learning Methods Defined for the Course
Lectures
Discussion
Case Study
Problem Solving
Demonstration
Views
Laboratory
Reading
Homework
Project Preparation
Thesis Preparation
Peer Education
Seminar
Technical Visit
Course Conference
Brain Storming
Questions Answers
Individual and Group Work
Role Playing-Animation-Improvisation
Active Participation in Class

Assessment & Evaluation Methods of the Course

(All assessment and evaluation methods used at the university are managed systematically. Upon proposals of the programme units, they are assessed by the relevant academic boards and, if found appropriate, they are included among the university list. Programmes, then, choose the appropriate methods in line with their programme design from this list. Likewise, appropriate methods to be used for the course units can be chosen among those defined for the programme.)
Aassessment and evaluation Methods defined at the Programme Level
Assessment and Evaluation Methods defined for the Course
Midterm
Presentation
Final Exam
Quiz
Report Evaluation
Homework Evaluation
Oral Exam
Thesis Defense
Jury Evaluation
Practice Exam
Evaluation of Implementation Training in the Workplace
Active Participation in Class
Participation in Discussions

Relationship Between CLOs & Teaching-Learning, Assesment-Evaluation Methods of the Course

(The matrix below shows the teaching-learning and assessment-evaluation methods designated for the course unit in relation to the course learning outcomes.)
LEARNING & TEACHING METHODS
COURSE LEARNING OUTCOMES
ASSESMENT & EVALUATION METHODS
CLO1 CLO2 CLO3 CLO4 CLO5
-Lectures -Midterm
-Discussion -Presentation
-Case Study -Final Exam
-Problem Solving -Quiz
-Demonstration -Report Evaluation
-Views -Homework Evaluation
-Laboratory -Oral Exam
-Reading -Thesis Defense
-Homework -Jury Evaluation
-Project Preparation -Practice Exam
-Thesis Preparation -Evaluation of Implementation Training in the Workplace
-Peer Education -Active Participation in Class
-Seminar - Participation in Discussions
-Technical Visit
-Course Conference
-Brain Storming
-Questions Answers
-Individual and Group Work
-Role Playing-Animation-Improvisation
-Active Participation in Class

Contribution of Assesment & Evalution Activities to Final Grade of the Course

Measurement and Evaluation Methods # of practice per semester Level of Contribution
Quizzes 3 % 15.00
Midterms 1 % 35.00
Semester Final Exam 1 % 50.00
Total % 100
PERCENTAGE OF SEMESTER WORK % 50
PERCENTAGE OF FINAL WORK % 50
Total % 100

SECTION V: WORKLOAD & ECTS CREDITS ALLOCATED FOR THE COURSE

WORKLOAD OF TEACHING & LEARNING ACTIVITIES
Teaching & Learning Activities # of Activities per semester Duration (hour) Total Workload
Course 14 3 42
Laboratory 0 0 0
Application 0 0 0
Special Course Internship (Work Placement) 0 0 0
Field Work 0 0 0
Study Hours Out of Class 12 2 24
Presentations / Seminar 0 0 0
Project 0 0 0
Homework Assignments 1 2 2
Total Workload of Teaching & Learning Activities - - 68
WORKLOAD OF ASSESMENT & EVALUATION ACTIVITIES
Assesment & Evaluation Activities # of Activities per semester Duration (hour) Total Workload
Quizzes 2 5 10
Midterms 1 12 12
Semester Final Exam 1 32 32
Total Workload of Assesment & Evaluation Activities - - 54
TOTAL WORKLOAD (Teaching & Learning + Assesment & Evaluation Activities) 122
ECTS CREDITS OF THE COURSE (Total Workload/25.5 h) 5