Course Information

Semester	Course Unit Code	Course Unit Title	T+P+L	Credit	Number of ECTS Credits
1	MIS 121	Business Mathematics I	3+0+0	3	5

Course Details

Language of Instruction	English
Level of Course Unit	Bachelor's Degree
Department / Program	MANAGEMENT INFORMATION SYSTEMS
Mode of Delivery	Face to Face
Type of Course Unit	Compulsory
Objectives of the Course	Understanding of Limits and Continuity, Foundations of Differential Calculus, applicatons of the derivative, Introduction to Transcendental Functions, Building Mathematical Skills, Real-world Applications.
Course Content	foundational concepts of calculus, focusing on differential calculus and an introduction to integral calculus and the necessary background for these topics
Course Methods and Techniques	Lecturing, discussion, problem solving
Prerequisites and co-requisities	None
Course Coordinator	None
Name of Lecturers	Asist Prof.Dr. Ali Ulvi ÖZGÜL
Assistants	None
Work Placement(s)	No

Recommended or Required Reading

Resources	Calaway S., Hoffman D., Lippman D. Business Calculus. Opentextbookstore.com, 2013. Karris S.T. Mathematics for Business, Science and Technology, Orchard Publications, Second Edition, 2003.
	1. Adams, R. A., & Essex, C. (2003). Calculus: a complete course (Vol. 4). Boston: Addison-Wesley. 2. Thomas, G. B., Weir, M. D., Hass, J., & Giordano, F. R. (2005). Thomas' calculus. Pearson Education India. 3. Silverman, R. A. (2002). Modern calculus and analytic geometry. Courier Corporation. 4. Dowling, E. T. (1990). Schaum's outline of theory and problems of calculus for business, economics, and the social sciences. McGraw-Hill.

Course Category

Mathematics and Basic Sciences

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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

ECTS Allocated Based on Student Workload

Activities	Quantity	Duration	Total Work Load
Course Duration	14	3	42
Hours for off-the-c.r.stud	14	5	70
Assignments	14	2	28
Mid-terms	1	2	2
Final examination	1	2	2
Total Work Load			Number of ECTS Credits 5 144

Course Learning Outcomes: Upon the successful completion of this course, students will be able to:

No	Learning Outcomes
1	Describe and explain the concepts of limit, continuity, derivative, and integral.
2	Recognize the fundamental ideas behind the concepts and their importance in mathematics and applied fields.
3	Solve real-world problems involving rates of change, optimization, and related rates.
4	Understand and interpret the geometric and physical interpretations of the functions and their derivatives.

Weekly Detailed Course Contents

Week	Topics	Study Materials	Materials
1	PreCalculus Background: Introduction to Basic Concepts
2	Preliminary Mathematical Models and Review: functions and their representations review of trigonometry, exponentials, and logarithms.
3	Limits and Continuity: Intuitive concept of limits, evaluating limits algebraically.
4	Limits and Continuity (Continued): one-sided limits, infinite limits and limits at infinity, continuity and the Intermediate Value Theorem.
5	Definition and Interpretation of the Derivative: basic derivative rules: power, product, quotient, and chain.
6	Applications of the Derivative: tangent and normal lines, related rates.
7	Mid-term exam
8	Applications of the Derivative (Continued): maximum and minimum values, the mean value theorem.
9	Applications of the Derivative (Continued): curve sketching using first and second derivatives, optimization problems.
10	Linear Approximation, Differentials, and Antiderivatives: linear approximation and differentials, basic antiderivatives.
11	Definite Integrals: defining the definite integral as a limit of Riemann sums, basic properties of definite integrals.
16	Final Exam

Contribution of Learning Outcomes to Programme Outcomes

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

https://obs.ankarabilim.edu.tr/oibs/bologna/progCourseDetails.aspx?curCourse=50271&lang=en&curProgID=5813