Math422

 

 

Course Description form

Course Title

English Code /No

ARABIC code/no.

credits

Th.

Pr.

Tr.

TCH

NUMERICAL ANALYSIS

MATH 422

 

2

1

 

3

Pre-requisites

Math204 & Math241

Brief contents, to be posted in university site and documents(4-5 lines):

to improve the students skills in programming through computers and also using soft ware of mathematical packages such as Mathematica and MatLab. Interpolation. Differentiation. Integration.  Programming.

 

Faculties and departments requiring this course (if any): College of sciences (stats and physics).

 

Objectives:  Prefer In points

1-providing numerical methods

2-linear programming skills

 

Contents: Prefer In points

1-interpolation

2-Differentiation

3-integration

4- Programming

Course Outcomes:

A-   Knowledge:

     (Specific facts  and knowledge of concepts, theories, formula etc.)

     Students will know how to solve nonlinear equations, how to interpolate, how to differentiate and integrate functions numerically.

 

B-Cognitive Skills:

    (Thinking, problem solving )

    Concentration, Perception, applications and evaluation.

C- Interpersonal skills and responsibilities:

     (group participation, leadership, personal responsibility ,  ethic and moral behavior, capacity for  self directed learning)

     Interpersonal skills are all behaviors  and feelings that exist within all of us that influence our interactions with others. Healthy interpersonal skills reduce stress, reduce conflict, improve communication, enhance intimacy, increase understanding and promote joy.

 

D- Analysis and communication:

    (communication, mathematical and IT skills)

     Communication skills are the most important when we talk about winning the hearts. We may improve interpersonal skills with students by using technical skills too, i.e. ability to work with latest teaching aids like computers, multimedia or other technical equipments.

     Assessment methods for the above elements:

     These skills are assessed through coursework and written examinations.

 

Text book: Only one

        R. BURDEN, and J.D. FAIRES, NUMERICAL ANALYSIS

Supplementary references

        W.CHENEY and D.KINCAID, NUMERICAL MATHEMATICS AND COMPUTING.

       

Time table for distributing Theoretical course contents

 

Remarks

Experiment

weak

 

INTERPOLATION ( DIRECT METHOD)

1

 

LAGRANGES AND NEWTONS METHODS

2

 

NUMERICAL  DIFFERENTIATION

3

 

INTEGRATION  ( TRAPEZUM RULE)

4

 

MID-POINT RULE AND SIMPSONS RULE

5

 

REVISION

6

 

FIRST EXAM

7

 

NON _LINEAR EQUATIONS ( METHOD OF BISECTION)

8

 

METHOD OF FALSE POSITION AND SECANT METHOD

9

 

NEWTONS  RAPHSONS METHOD 

10

 

GENERAL ITRATIVE METHOD

11

 

REVISION

12

 

SECOND EXAM

13

 

PROGRAMMING

14

 

REVISION

15

 

Final exam.

 

 

 

 

 


Last Update
12/21/2013 7:42:19 PM