Faculty Of Engıneerıng
Electrıcal And Electronıcs Engıneerıng (Englısh)

Course Information

PROBABILITY AND RANDOM VARIABLES
Code Semester Theoretical Practice National Credit ECTS Credit
Hour / Week
EEE208 Spring 3 0 3 4

Prerequisites and co-requisites Prof. Dr. Adnan MAZMANOĞLU
Language of instruction English
Type Required
Level of Course Bachelor's
Lecturer
Mode of Delivery Face to Face
Suggested Subject
Professional practise ( internship ) None
Objectives of the Course Help students learn, understand, explain, and use concepts about probability, and to prepare them for further study in engineering.
Contents of the Course Counting Techniques, Addition and Multiplication Rules, Bayes Theorem, Distributions (Normal, Binom, Poisson etc.)

Learning Outcomes of Course

# Learning Outcomes
1 Getting knowledge about Interpretations and Axioms of Probability
2 Getting knowledge about Multiplication and Total Probability Rules, Independence and Bayes' Theorem
3 Getting knowledge about Cumulative Distribution Functions, Binomial Distribution
4 Getting knowledge about Sample Spaces and Events, Probability and Probability Models,

Course Syllabus

# Subjects Teaching Methods and Technics
1 Probability and Probability Models Lecture
2 Sample Spaces and Events Lecture
3 Counting Techniques Lecture
4 Interpretations and Axioms of Probability Lecture
5 Addition Rules and Conditional Probability Lecture
6 Multiplication and Total Probability Rules Lecture
7 Independence and Bayes' Theorem Lecture
8 Midterm Exam
9 Random Variables: Discrete and Continuous Lecture
10 Cumulative Distribution Functions Lecture
11 Mean and Variance of a Discrete Random Variable Lecture
12 Binomial Distribution Lecture
13 Geometric and Negative Binomial Distributions Lecture
14 Poisson Distribution Lecture
15 Normal Distribution Lecture
16 Final Exam

Course Syllabus

# Material / Resources Information About Resources Reference / Recommended Resources
1 Douglas C. Montgomery and George C. Runger, Applied Statistics and Probability for Engineers, Sixth Edition, John Wiley & Sons, 2014, ISBN-13 9781118539712.

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 Getting knowledge about Interpretations and Axioms of Probability 1 1͵2
2 Getting knowledge about Multiplication and Total Probability Rules, Independence and Bayes' Theorem 1 1͵2
3 Getting knowledge about Cumulative Distribution Functions, Binomial Distribution 1 1͵2
4 Getting knowledge about Sample Spaces and Events, Probability and Probability Models, 1 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 3 42
2 Course Duration Except Class (Preliminary Study, Enhancement) 14 3 42
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 1 10 10
8 Midterm Exam 1 2 2
9 Quiz 0 0 0
10 Homework 0 0 0
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 20 20
16 Final Exam 1 25 25
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