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Information
| Unit | ADANA VOCATIONAL SCHOOL |
| Code | MEM111 |
| Name | Vocational Mathematics |
| Term | 2020-2021 Academic Year |
| Semester | 1. Semester |
| Duration (T+A) | 3-0 (T-A) (17 Week) |
| ECTS | 4 ECTS |
| National Credit | 3 National Credit |
| Teaching Language | Türkçe |
| Level | Ön Lisans Dersi |
| Type | Normal |
| Label | C Compulsory |
| Mode of study | Uzaktan Öğretim |
| Catalog Information Coordinator | Mühendis YUSUF POLAT |
| Course Instructor |
Dr. Öğr. Üyesi MUSTAFA ZEKİ KURT
(Güz)
(A Group)
(Ins. in Charge)
|
Course Goal / Objective
It will gain competencies be able to apply mathematical skills in their profession to the students
Course Content
Exponential Functions, Logarithm, Limit, Continuity, Derivative, Integral
Course Precondition
Resources
Notes
Course Learning Outcomes
| Order | Course Learning Outcomes |
|---|---|
| LO01 | to do applications related to exponential functions and logarithm in their profession |
| LO02 | to do applications related to limit and continuity in their profession |
| LO03 | to do applications related to derivation in their profession |
| LO04 | to do applications related to integral in their profession. |
Relation with Program Learning Outcome
| Order | Type | Program Learning Outcomes | Level |
|---|
Week Plan
| Week | Topic | Preparation | Methods |
|---|---|---|---|
| 1 | Definiton of Function Domain, Codomain and Range Sets Piecewise Function Absolute Value Function | Introduction by explaining the requirements of the related subject | |
| 2 | Function Operations Function Types(unit , constant, bijection,into) Function Graphics | Introduction by explaining the requirements of the related subject | |
| 3 | Definition of Complex Number Powers of i Number Equilibrium of two complex numbers | Introduction by explaining the requirements of the related subject | |
| 4 | Complex Plane Conjugate of a Complex number Absolute Value of a Complex Number Four Operations with Complex Numbers | Introduction by explaining the requirements of the related subject | |
| 5 | Trigonometric Ratios of Acute Angles sin,cos,cot,tan Functions and their properties Relationship between Radian and Degree | Introduction by explaining the requirements of the related subject | |
| 6 | Definion of limit and continuity at a point Right-hand and Left-hand limit concepts Limits of Polynomial Functions Limit Graphics | Introduction by explaining the requirements of the related subject | |
| 7 | Definition and Properties of Derivative | Introduction by explaining the requirements of the related subject | |
| 8 | Mid-Term Exam | ||
| 9 | Derivation of Trigonometric Functions Derivation of Exponential Functions Applications of Derivatives | Introduction by explaining the requirements of the related subject | |
| 10 | Definition and Properties of Integral Definite Integral, Indefinite Integral Partial Integration and Change of Variable | Introduction by explaining the requirements of the related subject | |
| 11 | Integral of Trigonometric Functions Integral of Exponential Functions | Introduction by explaining the requirements of the related subject | |
| 12 | Applications of Integral | Introduction by explaining the requirements of the related subject | |
| 13 | Definition of Matrix Matrix Types (Zero, Square, Unit) Transpose of a Matrix Matrix Operations Matrix Power | Introduction by explaining the requirements of the related subject | |
| 14 | Determinant of the matrix Minor (Cofactor) Properties of Determinant Adjoint Matrix Inverse of a Matrix | Introduction by explaining the requirements of the related subject | |
| 15 | Determinant of the matrix Minor (Cofactor) Properties of Determinant Adjoint Matrix Inverse of a Matrix | Introduction by explaining the requirements of the related subject | |
| 16 | Term Exams | ||
| 17 | Term Exams |
Assessment (Exam) Methods and Criteria
| Assessment Type | Midterm / Year Impact | End of Term / End of Year Impact |
|---|---|---|
| 1. Midterm Exam | 100 | 40 |
| General Assessment | ||
| Midterm / Year Total | 100 | 40 |
| 1. Final Exam | - | 60 |
| Grand Total | - | 100 |
Student Workload - ECTS
| Works | Number | Time (Hour) | Workload (Hour) |
|---|---|---|---|
| Course Related Works | |||
| Class Time (Exam weeks are excluded) | 14 | 3 | 42 |
| Out of Class Study (Preliminary Work, Practice) | 14 | 3 | 42 |
| Assesment Related Works | |||
| Homeworks, Projects, Others | 0 | 0 | 0 |
| Mid-term Exams (Written, Oral, etc.) | 1 | 7 | 7 |
| Final Exam | 1 | 18 | 18 |
| Total Workload (Hour) | 109 | ||
| Total Workload / 25 (h) | 4,36 | ||
| ECTS | 4 ECTS | ||