Zarqa University Instructor: :
Faculty of Science Lecture’s time:
Department: Mathematics Semester:
Course title: Theory of Probability (0301334)
Office Hours:
Course description:
This course deals with the discrete and continuous random variables, Discrete and continuous probability models, moments, Independence,
Transformations and Multidimensional random variables
Aims of the course:
1. To acquaint students with random variables and probability distributions 2. To acquaint students with some discrete and continuous probability models 3. To introduce some theorems and their useful applications
4. To familiarize students with multidimensional random variables
5. To familiarize students with some mathematical tools needed in statistics.
Intended Learning Outcomes: (ILOs)
A.
Knowledge and Understanding A1. Concepts and Theories:A2. Contemporary Trends, Problems and Research:
A3. Professional Responsibility:
B.
Subject-specific skills B1. Problem solving skills:B2. Modeling and Design:
B3. Application of Methods and Tools:.
C.
Critical-Thinking Skills C1.Analytic skills: Assess C2.Strategic Thinking:C3. Creative thinking and innovation:
D.
General and Transferable Skills (other skills relevant to employability and personal development) D1.Communication:D2.Teamwork and Leadership:
:رادإصلا خيرات 24
ناريزح 2015 :رادإصلا 01
ZU/QP10F004
Course structures:
Wee k
Credit
Hours ILOs Topics Teaching
Procedure
Assessment methods
1 3
A1, B2,
B3.
Probability Distributions and cdf of the discrete Type
Lecturing, examples Discussion,
Solving problems with models
2 3
A1
, B1 Probability density function and the cdf of thecontinuous r.v.
Lecturing, Discussion,
Model building
3 3 A1, B3.
A3.
Distributions of Two Random Variables , Expectations
Lecturing, examples Discussio
n,
Participation
4 3 A1, B1. Conditional Distributions and Expectations
Lecturing, examples
discussion, Cooperative learning
5 3 A2 Correlation
Coefficient, Independence
Lecturing, oral
discussion Participation
6,7,8 9 B3, D2 Special discrete
distributions
Lecturing, examples different sources of information
9,10 6 A
1
Special continuous distributions
Lecturing, oral discussion
11,12 6 B1, B2,
C2.
Transformations of Variables of the Discrete and continuous
Lecturing, examples Cooperative learning
13 3 A1, C3 The Moment Generating
Function Technique
Lecturing, oral
discussion Learning by
activities
References:
Main Textbook: Dennis D. Wackerly,W Mendenhall and Richard L. Scheaffer (2008), Mathematical Statistics with Applications, Thomson
Supplementary Textbook(s): (1) Introduction to Mathematical Statistics (1995) By Robert V .
Hogg & Allen T. Craig, Prentice Hall, 5
thedition .
2 . Introduction to Probability Theory and Statistical Inference
) 1982 ( By Larson H. J. NW, John Wiley. 5
thedition
3. Probability and Statistics for Engineers and scientists (1985). By Walpole R. E. NY: McMillan.
4. Introduction to the Theory of Statistics, third edition, by Mood, Graybill and Bos Assessment Methods:
Methods Grade Date
Firs Exam 25%
Second Exam 25%
Final Exam 50%
:رادإصلا خيرات 24
ناريزح 2015 :رادإصلا 01
ZU/QP10F004