ST301 : Sampling Distributions

Department

Department of Statistics

Academic Program

Bachelor in Statistics

Type

Compulsory

Credits

04

Prerequisite

ST202

Overview

· Clarify the basic concepts in mathematical statistics..

· Know the distributions of some random variables and their applications.

· Know the ordered statistics.

· Understand central limit theorem and limit theorems

Intended learning outcomes

Knowledge (& understand)

A.1

The student will be able to understand the basics of mathematical statistics and find the resolve of the central and central population and sample

A.2

The student will be able to take samples from the normal distribution, the distribution of the sample mean and for the difference or the sum of the mean of two samples and the chi-square, F, t

A.3

The student will be able to introduce the arranged statistics

A.4

The student will be able to introduce the limit theory (convergence by probability and distribution) the central limit theory and its applications

In. Mental (skills)

B.1

That the student can distinguish between the determination of the community and the central and decentralized sample

B.2

The student should be able to use samples from the normal distribution, the average distribution of the sample, the difference between the combined averages, the distribution of t, F, and the chi-squared

B.3

The student should be able to find the distribution of some arranged statistics

B.4

The student should be able to use the limit theorem in convergence and the central limit theorem

c. Practical & Professional (Skills)

.

C.1

Ability to use the central and decentralized community and sample moment

C.2

Ability to use samples from normal distribution, sample mean distribution, difference between combined averages, t, F distribution, and chi-squared

C.3

Ability to use ordered statistics

C.4

Ability to use limit theorem and central limit theorem in some applications

W. Generic (and transferable skills)

D.1

The student will be aware of the skill of deduction.

D.2

The student will be able to use them in subsequent applications

D.3

Skill of communicating with colleagues orally and in writing.

Teaching and learning methods

· Lectures

· Exercises

· Discussions

Methods of assessments

. (Assessment table)

Rating No.

Evaluation methods

Evaluation Duration

Evaluation weight

Percentage

Rating Date (Week)

Reviews

First Assessment

First Midterm Exam

Two hours

25%

Sixth week

Second Assessment

Second Midterm Exam

Two hours

25%

Week Eleven

Final Evaluation

Final Exam

Two hours

%50

Final Exams Week

Total

100 degree

100%

Course (contents)

Scientific topic

Number of Hours

Lecture

laboratory

Exercises

discussion

Number of weeks

Random sample and sampling distributions

5

3

2

1

The determination of the sample and the central and central community

5

3

2

1

The moment-generating function of the sum of independent random variables

5

3

2

1

Distribution of the sum of independent random variables of Bernoulli, Binomial, Poisson, geometric, exponential, chi-square, gamma, and natural

5

5

1

Sampling of normal distribution, distribution of the sample mean and for the difference or sum of the mean of two samples

5

3

2

1

Independence for mean and variance of the sample

5

3

2

1

Distribution of chi-square, t F

10

6

4

2

Ranked statistics

10

6

4

2

The characteristic function and its properties

5

3

2

1

Central limit theory

5

3

2

1

Convergence by probability and distribution

10

6

4

2

(References )

Publisher

Version

Author

Where it is located

Rapporteur notes

Course Professor's Memoirs

Textbooks

University of Tripoli

1999

Doctor Abdul nabi Albouzidi

Help Books

Scientific Journals