Türkçe English Rapor to Course Content
COURSE SYLLABUS
PRACTICES IN MATHEMATICS TEACHING
1 Course Title: PRACTICES IN MATHEMATICS TEACHING
2 Course Code: SIN5109
3 Type of Course: Optional
4 Level of Course: Second Cycle
5 Year of Study: 1
6 Semester: 1
7 ECTS Credits Allocated: 3
8 Theoretical (hour/week): 2
9 Practice (hour/week) : 0
10 Laboratory (hour/week) : 0
11 Prerequisites: None
12 Recommended optional programme components: None
13 Language: Turkish
14 Mode of Delivery: Face to face
15 Course Coordinator: Prof. Dr. YELİZ YAZGAN
16 Course Lecturers: None
17 Contactinformation of the Course Coordinator: İş Tel 0224.2755024
e-mail: yazgany@uludag.edu.tr
18 Website:
19 Objective of the Course: Comprehending the reflections of basic approaches of mathematics teaching on learning environments
20 Contribution of the Course to Professional Development In this course, graduate students who want to specialize in mathematics education are expected to understand what approaches such as problem solving and constructivism mean in mathematics teaching.
21 Learning Outcomes:
1 Understanding the principles of general learning approaches regarding teaching mathematics;
2 Examining the applications of general learning approaches to teaching mathematics;
3 Recognizing learning/teaching approaches specific to mathematics education;
4 Examining the applications of approaches specific to mathematics teaching;
5 Discussing the reflections of problem solving and mathematical literacy in the classroom;
6 Examination of national and international institutions and standards regarding mathematics education in terms of teaching practices;
22 Course Content:
Week Theoretical Practical
1 Understanding the basic principles of constructivist learning
2 Explaining how to reflect constructive learning in the classroom with examples
3 Understanding the basic principles of Realistic Mathematics Education
4 Explaining how to reflect Realistic Mathematics Teaching in the classroom with examples
5 Understanding the rationale behind active learning and activity concepts
6 Explaining how active learning and activity concepts can be implemented in the classroom with examples
7 Understanding the basic principles of problem solving teaching
8 Explaining how problem solving teaching can be carried out in the classroom with examples
9 To explain the basic principles of discovery learning
10 Finding or designing examples of activities suitable for discovery learning
11 To explain the concept of mathematical literacy, its components and skills
12 Finding or designing questions suitable for mathematical literacy
13 Examining some national and international institutions and standards in terms of teaching practices
14 General evaluation of the course
23 Textbooks, References and/or Other Materials: NCTM, Curriculum and Evaluation Standards
NCTM, Principles and Standards for School Mathematics
24 Assesment
TERM LEARNING ACTIVITIES NUMBER PERCENT
Midterm Exam 0 0
Quiz 0 0
Homeworks, Performances 4 50
Final Exam 1 50
Total 5 100
Contribution of Term (Year) Learning Activities to Success Grade 50
Contribution of Final Exam to Success Grade 50
Total 100
Measurement and Evaluation Techniques Used in the Course Assignment
Information Students will be assessed with homework that must personally apply what they have learned in the course.
25 ECTS / WORK LOAD TABLE
Activites NUMBER TIME [Hour] Total WorkLoad [Hour]
Theoretical 14 2 28
Practicals/Labs 0 0 0
Self Study and Preparation 0 0 0
Homeworks, Performances 4 12 48
Projects 0 0 0
Field Studies 0 0 0
Midtermexams 0 0 0
Others 0 0 0
Final Exams 1 14 14
Total WorkLoad 90
Total workload/ 30 hr 3
ECTS Credit of the Course 3
26 CONTRIBUTION OF LEARNING OUTCOMES TO PROGRAMME QUALIFICATIONS
PQ1 PQ2 PQ3 PQ4 PQ5 PQ6
LO1 1 4 1 1 1 1
LO2 4 1 1 1 1 1
LO3 1 4 1 1 1 1
LO4 1 1 1 4 1 1
LO5 1 1 1 1 5 1
LO6 1 1 1 1 1 4
LO: Learning Objectives PQ: Program Qualifications
Contribution Level: 1 Very Low 2 Low 3 Medium 4 High 5 Very High
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