BAYBURT University Information Package / Course Catalogue

Home Information on the Institution Information on Degree Programmes General Information for Students
Description of Individual Course Units
Course Unit CodeCourse Unit TitleType of Course UnitYear of StudySemesterNumber of ECTS Credits
AEK110BMaths IICompulsory125
Level of Course Unit
Short Cycle
Objectives of the Course
To acquire the ability to apply mathematical knowledge and skills required for student profession to work
Name of Lecturer(s)
ÖĞR. GÖR. DR. RAMAZAN ŞİMŞEK
Learning Outcomes
1Complex numbers and related operations are done correctly implements the profession.
2Exponential functions and logarithms related operations do, draw graphs and implements the profession.
3Applications of derivatives and related operations are done correctly and apply the profession.
4Integral and applications of integration-related operations are conducted in faultless and professional.
Mode of Delivery
Normal Education
Prerequisites and co-requisities
None
Recommended Optional Programme Components
None
Course Contents
Definition of complex numbers, Representation of vectors, Four operations of complex numbers in cartesian form, Polar and Cartesian transformations of complex numbers, Four operations in polar form of complex numbers, Professional use of complex numbers, Properties and operations of exponential functions, Logarithm function definition and logarithms The use of the derivative on the functions, The use of the derivative on the functions, The use of the profession on the derivative, Definition of the integral and methods of taking the integral, The application of the integral on the functions, The use of the professional on the integral.
Weekly Detailed Course Contents
WeekTheoreticalPracticeLaboratory
1Definition of Complex Numbers, Vector Presentation
2Four Numbers in Cartesian Form of Complex Numbers
3Polar and Cartesian Transforms of Complex Numbers
4Using the Professional Area of ​​Complex Numbers
5Exponential Functions Properties and Operations
6Definition of Logarithm Function and Logarithmic Retrieval Methods
7Using the Logarithm Function in the Professional Area
8Midterm
9Definition of Derivative and Derivative Methods
10Application of Derivative on Functions
11Application of Derivative on Functions
12Using the Derivative Professional Area
13Definition of Integral and Methods of Integration
14Application of Integral on Functions
15Using the Integral Professional Area
16final examination
Recommended or Required Reading
Mustafa BALCI, Temel Matematik, 2016, Palme Yayınları Mustafa BALCI, Genel Matematik 1, 2016, Palme Yayınları
Planned Learning Activities and Teaching Methods
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
Language of Instruction
Turkish
Work Placement(s)
None
Workload Calculation
ActivitiesNumberTime (hours)Total Work Load (hours)
Midterm Examination111
Final Examination122
Attending Lectures14342
Self Study14342
Individual Study for Mid term Examination12020
Individual Study for Final Examination13030
TOTAL WORKLOAD (hours)137
Contribution of Learning Outcomes to Programme Outcomes
PO
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17		PO
18		PO
19		PO
20		PO
21
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LO3                     
LO4                     
* Contribution Level : 1 Very low 2 Low 3 Medium 4 High 5 Very High