INTRODUCTION TO PROBABILITY AND STATISTICS
- Course
- MAT205 - INTRODUCTION TO PROBABILITY AND STATISTICS
- Department
- Institute of Graduate Studies and Research
- Course Type
- Scientific Preparation
- Status
- Required
- Language
- English
- Credit
- 0
- ECTS
- 0
- T+P+L
- 0 + 0 + 0
- Course Coordinator(s)
- Dr. Olabimpe Genevieve BADRU
- Prerequisite
- -
- Keywords
- -
Course Description
-
INTRODUCTION TO PROBABILITY AND STATISTICS
Evaluation Tools (Active Term)
| Item | Type | Weight (%) |
|---|---|---|
| Midterm | Midterm | 40 |
| Quiz | Quiz | 10 |
| Final | Final | 50 |
| Total | 100 | |
Course outcomes
- 01 Apply(4) statistical methods in the engineering problem-solving approach
- 02 Compute(3) and interpret(3) descriptive statistics using numerical and graphical techniques
- 03 Identify(2) and apply(4) the basic concepts of probability
- 04 Apply(4) probability theory to set up tree diagrams
- 05 Apply(4) probability theory via Bayes’ Rule.
- 06 Describe(3) the properties of random variables, discrete and continuous distribution functions.
- 07 Identify(2) the basic concepts of joint probability distribution.
Course Syllabus
| Week | Topic |
|---|---|
| Week 1 | Introduction |
| Week 2 | Populations, Samples, and Processes |
| Week 3 | Pictorial and Tabular Methods in Descriptive Statistics, Measures of Location |
| Week 4 | Measures of Variability, Sample Space and Events |
| Week 5 | Axioms, Interpretations and Properties of Probability, Counting Techniques |
| Week 6 | Counting Techniques, Conditional Probability, Independence |
| Week 7 | Definition of Random Variables, Discrete Probability Distributions |
| Week 8 | Midterm Week |
| Week 9 | Discrete Probability Distributions, Expected Values |
| Week 10 | Special Discrete Prob. Distr.: Uniform, Binomial, Geometric and Poisson |
| Week 11 | Poisson Prob. Distr., Density Functions |
| Week 12 | Continuous Probability Distributions and Expected Values. |
| Week 13 | Uniform Distr., Normal and Standard Normal Distr., |
| Week 14 | Jointly Distributed Random Variables. Expected Values. |
| Week 15 | The Distribution of the Sample Mean and The Central Limit Theorem |
Reference Books & Course Materials
- 01 Jay L. Devore, Probability and Statistics for Engineering and Sciences, 8th ed., Brooks/Cole Cengage Learning
- 02 R.E.Walpole, R.H.Myers, S.L.Myers, K.Ye, Probability and Statistics for Engineers and Scientists, 7th ed., Prentice Hall, 2002.
Learning Outcomes
- L01 Apply(4) statistical methods in the engineering problem-solving approach
- L02 Compute(3) and interpret(3) descriptive statistics using numerical and graphical techniques
- L03 Identify(2) and apply(4) the basic concepts of probability
- L04 Apply(4) probability theory to set up tree diagrams
- L05 Apply(4) probability theory via Bayes’ Rule.
- L06 Describe(3) the properties of random variables, discrete and continuous distribution functions.
- L07 Identify(2) the basic concepts of joint probability distribution.
Program Outcomes
No program outcomes have been defined.
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