TYPE OF COURSE UNIT	Compulsory Course
LEVEL OF COURSE UNIT	Bachelor's Degree
YEAR OF STUDY	1
SEMESTER	First Term (Fall)
NUMBER OF ECTS CREDITS ALLOCATED	6
NAME OF LECTURER(S)	Professor Özge Sezgin Alp Professor Halil İbrahim Karakaş
LEARNING OUTCOMES OF THE COURSE UNIT	At the end of this course, the students; 1) Students learn some basic mathematical concepts and see examples of applications of these concepts. 2) Students learn methods of computation and develop their skills of computation. 3) Students get substantial experience to set up mathematical models for real- world problems from their area of interest and solve such problems. 4) Students who believe that mathematics is a scary subject change this attitude after they complete this course and they gain self-confidence. 5) Students are convinced by examples of real-world applications that mathematics is really useful. 6) Students learn the preliminaries and build up their background for mathematical subjects such as statistics that they will study in the following years.
MODE OF DELIVERY	Face to face
PRE-REQUISITES OF THE COURSE	No
RECOMMENDED OPTIONAL PROGRAMME COMPONENT	None
COURSE DEFINITION	This course covers the topics including sets of numbers, absolute value, inequalities, concept of a function; elementary functions, limit, continuity, derivative, increasing and decreasing functions, the second derivate test, L'Hospital Rule, curve sketching, maximum-minimum problems, logarithmic and exponential functions, applications in economics; integral, techniques of integration and its applications.
COURSE CONTENTS	WEEK TOPICS 1st Week Real Numbers, Absolute Value, Number Axis, Intervals, Coordinates in The Plane. 2nd Week Functions, Elementary Functions, Graphs through Elementary Transformations, Functions in Economics, Applications. 3rd Week Linear Functions, Equation of a Line, Quadratic Functions, Polynomial and Rational Functions, Asymptotes, Applications. 4th Week Exponential Functions, Logarithmic Functions, Compound Interest, Applications. 5th Week Limit, Continuity, Asymptotes, Rate of Change, Slope, Derivatives. 6th Week Rules of Differentiation; Derivative of constant function, Derivatives of The Sum, The Product and The Quotient of Two functions, Approximate Values, Marginal Analysis, Applications. 7th Week Rules of Differentiation; Derivative of constant function, Derivatives of The Sum, The Product and The Quotient of Two Functions, Approximate Values, Marginal Analysis, Applications. 8th Week Midterm 9th Week Chain Rule, Derivatives of Exponential and Logarithmic Functions, Marginal Analysis, L'Hospital's Rule. 10th Week Increasing and Decreasing Functions, Concavity, Maximum-Minimum, The First Derivative Test and The Second Derivative test. 11th Week Curve Sketching, Maximum - Minimum Problems. 12th Week Implicit Differentiation, Related Rates . 13th Week Anti-Derivative; Indefinite Integral, Change of Variables, Integration by Parts. 14th Week Definite Integral, Fundamental Theorem of Calculus, Techniques of Integration; Area and Volume, Applications.
RECOMENDED OR REQUIRED READING	a) İnternet: www.baskent.edu.tr/~karakas http://moodle.midas.baskent.edu.tr/course/view.php?id=318 b) Books: Barnett R. A., Zeigler M. R., Byleen K.E. Calculus for Business, Economics, Life Sciences and Social Sciences. Prentice / Hall, New Jersey, 2008. Budnick F. S. Applied Mathematics for Business, Economics and Social Sciences. McGraw Hill, New York, 1993. Adams, R. A. Calculus (A Complete Course). Addison - Wesley, Longman, Toronto, 2003. Tomas G. B., Finney R. L. Calculus and Analytic Geometry. Addison - Wesley Publishing co., Massachutes, 1990. Stewart J. Calculus, Brooks/Cole Publishing co., Pasific Grove, 1995. Edwards C. H. Jr., Penney D. E. Calculus and Analytic Geometry. Prentice/Hall, New Jersey, 1986.
PLANNED LEARNING ACTIVITIES AND TEACHING METHODS	Lecture,Discussion,Problem Solving
ASSESSMENT METHODS AND CRITERIA	Quantity Percentage(%) Mid-term 1 30 Quiz 6 16 Attendance 1 4 Total(%) 50 Contribution of In-term Studies to Overall Grade(%) 50 Contribution of Final Examination to Overall Grade(%) 50 Total(%) 100
ECTS WORKLOAD	Activities Number Hours Workload Midterm exam 1 1 1 Preparation for Quiz 6 3 18 Individual or group work 14 4 56 Preparation for Final exam 1 42 42 Course hours 13 3 39 Preparation for Midterm exam 1 21 21 Laboratory (including preparation) 0 0 0 Final exam 1 1,5 1,5 Homework 0 0 0 Total Workload 178,5 Total Workload / 30 5,95 ECTS Credits of the Course 6
LANGUAGE OF INSTRUCTION	Turkish
WORK PLACEMENT(S)	No