Faculty Of Engıneerıng
Cıvıl Engıneerıng (Englısh)

Course Information

CALCULUS II
Code Semester Theoretical Practice National Credit ECTS Credit
Hour / Week
MAT104 Spring 4 0 4 6

Prerequisites and co-requisites Calculus I
Language of instruction English
Type Required
Level of Course Bachelor's
Lecturer Assoc. Prof. Dr. Selma ERAT, Assist. Prof. Dr. Ali Kemal HAVARE
Mode of Delivery Face to Face
Suggested Subject
Professional practise ( internship ) Available
Objectives of the Course The aim of this course is to help students learn, understand, explain, and use calculus, and to prepare them for further study in engineering.
Contents of the Course Transcendental functions, L'Hopital's rule, Integral solving techniques, Simple first ODEs, Power series, Taylor and Maclaurin Series, Numerical integration, Polar coordinates, Vector operations, Partial derivaties, Multiple integrals.

Learning Outcomes of Course

# Learning Outcomes
1 Define algebraic and transcendental functions,
2 Use L'Hopital's rule to calculate limits of indeterminate forms,
3 Solve improper and proper integrals,
4 Solve simple first order differential equations,
5 Do algebra and calculus with power series,
6 Identify and use Taylor and Maclaurin Series,
7 Solve integrals numerically,
8 Do algebra and calculus using polar coordinates,

Course Syllabus

# Subjects Teaching Methods and Technics
1 lecture
2 lecture
3 lecture
4 lecture
5 lecture
6 lecture
7 lecture
8
9 lecture
10 lecture
11 lecture
12 lecture
13 lecture
14 lecture
15 lecture
16 Final Exam

Course Syllabus

# Material / Resources Information About Resources Reference / Recommended Resources
1 "George B. Thomas, Maurice D. Weir, Joel R. Hass, Thomas' Calculus, 12th Edition, ISBN-13: 978-0-321-64363-6 ISBN-10: 0-321-64363-1, 2010. "

Method of Assessment

# Weight Work Type Work Title
1 40% Mid-Term Exam Mid-Term Exam
2 60% Final Exam Final Exam

Relationship between Learning Outcomes of Course and Program Outcomes

# Learning Outcomes Program Outcomes Method of Assessment
1 Define algebraic and transcendental functions, 1 1͵2
2 Use L'Hopital's rule to calculate limits of indeterminate forms, 1 1͵2
3 Solve improper and proper integrals, 1 1͵2
4 Solve simple first order differential equations, 1 1͵2
5 Do algebra and calculus with power series, 1 1͵2
6 Identify and use Taylor and Maclaurin Series, 1 1͵2
7 Solve integrals numerically, 1 1͵2
8 Do algebra and calculus using polar coordinates, 1 2
PS. The numbers, which are shown in the column Method of Assessment, presents the methods shown in the previous table, titled as Method of Assessment.

Work Load Details

# Type of Work Quantity Time (Hour) Work Load
1 Course Duration 14 4 56
2 Course Duration Except Class (Preliminary Study, Enhancement) 14 7 98
3 Presentation and Seminar Preparation 0 0 0
4 Web Research, Library and Archival Work 0 0 0
5 Document/Information Listing 0 0 0
6 Workshop 0 0 0
7 Preparation for Midterm Exam 0 0 0
8 Midterm Exam 1 3 3
9 Quiz 0 0 0
10 Homework 4 8 32
11 Midterm Project 0 0 0
12 Midterm Exercise 0 0 0
13 Final Project 0 0 0
14 Final Exercise 0 0 0
15 Preparation for Final Exam 1 5 5
16 Final Exam 1 1 1
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