Course Details

CALCULUS 1 FOR ELECTRICAL-ELECTRONICS ENGINEERS

MATH153

Course Information
SemesterCourse Unit CodeCourse Unit TitleT+P+LCreditNumber of ECTS Credits
1MATH153CALCULUS 1 FOR ELECTRICAL-ELECTRONICS ENGINEERS5+0+056

Course Details
Language of Instruction English
Level of Course Unit Bachelor's Degree
Department / Program ELECTRICAL-ELECTRONICS ENGINEERING
Type of Program Formal Education
Type of Course Unit Compulsory
Course Delivery Method Face To Face
Objectives of the Course Converting real life problems into mathematical equations
Making students able to decide the usage of derivative and integration in a proper way
Applying techniques of derivation and integration.
Understanding the result of derivatives and integrals.
Course Content Limit
Continuity, Rate of Change
Derivative, Applications of Derivative
Introduction to Integral
Fundamental Theorem of Calculus
Volumes by Integral
Area and Arc Length by Integral
Integration Techniques
Course Methods and Techniques Class participation: During the lectures, considerable amount of time will be allocated for active learning exercises. Bonus grades may be rewarded to outstanding students.
Quizzes: There will be three announced capsule quizzes, which will cover the four subcomponents. Additionally, each subcomponent will have a number of separate announced quizzes throughout the term that will cover only that subcomponent’s content. Dates of the individual subcomponent quizzes will be announced separately.
Homework: There will be three homework assignments during the semester.
The homework material will be announced through Canvas. The first page of the submission should include a cover page (the Cover Page example is available on Canvas). The deadlines of the homework will be announced on Canvas.
Late submissions: A late submission may be submitted within 48 hours of the due date, with a penalty of 40% reduction in total grade received.
Recitations: There will be recitation hours which will be announced beforehand in class or on Canvas.
Exams: There will be one final examination. The exam may include qualitative/quantitative problems, short answer questions, multiple choice questions. A calculator may be needed for the exams. You may not use a smart phone or other network device for this purpose.
Attendance policy: You are strongly recommended to follow the classes in schedule. Attendance is a crucial part of the course as lecture materials are covered during the lectures using the active learning tools, which requires in-class engagement. Regular quizzes are a good measure for attendance. Anyone fails to meet 70% attendance will fail from the course.
Academic honesty: The highest standards of academic honesty
Prerequisites and co-requisities None
Course Coordinator Associate Prof.Dr. SERGEY BORISENOK sergey.borisenok@agu.edu.tr
Name of Lecturers None
Assistants None
Work Placement(s) No

Recommended or Required Reading
Resources - Lecture Slides - “University Physics with Modern Physics”, Roger A. Freedman, A. Lewis Ford, Francis Weston Sears Hugh D. Young, Pearson - “Principles and Practice of Physics”, Eric Mazur, Pearson - “Physics for Engineering and Scientists”, Ohanian, W. W. Norton & Company


Planned Learning Activities and Teaching Methods
Activities are given in detail in the section of "Assessment Methods and Criteria" and "Workload Calculation"

Assessment Methods and Criteria
Veri yok

 
ECTS Allocated Based on Student Workload
Veri yok

Course Learning Outcomes: Upon the successful completion of this course, students will be able to:
NoLearning Outcomes
1 Interpret the geometric meaning of derivative at any point and use it in construction of formulas for some geometrical shapes, and construct the equation of tangent line
2 Calculate the derivative of any function
3 Find the area under a given function
4 State the relation between differentiation and integration
5 Apply integration to find the volume and surface area of the solid obtained by revolving a function around an axis, to calculate the length of any curve with a given function
6 Farklı entegrasyon teknikleri kullanarak verilen bir fonksiyonun integralini hesaplayın


Weekly Detailed Course Contents
WeekTopicsStudy MaterialsMaterials
1 Limit
2 Continuity, Rate of Change
3 Derivative
4 Derivative, Applications of Derivative I
5 Applications of Derivative II
6 Applications of Derivative III
7 Introduction to Integral
8 Fundamental Theorem of Calculus
9 Volumes by Integral I
10 Volumes by Integral II
11 Area and Arc Length by Integral
12 Integration Techniques I
13 Integration Techniques II
14 Course Review
15
16


Contribution of Learning Outcomes to Programme Outcomes
P1 P2 P3 P4 P5 P6 P7 P8 P9 P10 P11 P12
C1
C2
C3
C4
C5
C6

Contribution: 1: Very Slight 2:Slight 3:Moderate 4:Significant 5:Very Significant


https://sis.agu.edu.tr/oibs/bologna/progCourseDetails.aspx?curCourse=74379&lang=en