COCS-324

1

 

Course number:

 

COCS 324

 

Name :

Advanced Mathematics for Computing

2

 

Credits:

3

Contact hours:

42 Hrs Lecture

 

 

 

 

 

 

3

 

Course coordinator’s name:

 

Prof. Dr. Salah Behiry

 

 

 

 

4

a)

Textbook:

-Ron Larson Ron Larson (Author)

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and Bruce H. Edwards, Calculus (With Analytic Geometry), Cen gage Learning; 10th edition, 2013, ISBN-13:978-1285057095.

 

 

 

 

 

b)

Other references:

 

-George Simmons, Calculus (With Analytic Geometry), McGraw-Hill, 2nd edition, 1996, ISBN-10:0070576424

 

 

 

 

5

a)

Synopsis:

 

 

This course introduce the students the fundamental of calculus which include early preparation of graph and function sketching, and fitting mathematical model of data. Students will be taught fundamental differentiation and its application, integration with application of integration, conic and parametric equation, vector and geometry of space, vector valued function and function of several variables. Students will also be introduced about matrices and its applications.

 

 

 

 

b)

Prerequisites:

 

COCS 223-Mathematics for Computing.

c)

Type of course:

Core

 

 

 

 

6

a)

Course Learning Outcomes

Upon finishing this course, the students should be able to:

  • Understand the concept of differentiation, integration and its applications.(a)
  • Understand and solve conic and parametric equations.(a,b)
  • Know the concept of vectors, vector-valued functions and geometry space.(a,b,j)
  • Understand the concept of matrices and its applications.(a,b,j)
  • Know the concept of Modeling and Simulation.(b,j)

 

b)

Student Outcomes: This course aims to meet student outcomes (a) , (b) and (j) of ABET criterion 3.

STUDENT OUTCOMES

a

b

c

d

e

f

G

h

i

j

k

X

X

 

 

 

 

 

 

 

X

 

.

7

 

Brief list of topics and their duration

 

Number

Description

Duration in weeks

1

Limit

1

2

Differentiation and Integration

1

3

Application of differentiation

1

4

Application of Integration

1

5

Conic and Parametric Equation

1

6

Exam 1

 

7

Curve, tangent and area

1

8

Introduction to Vector and Geometry of Space

 

9

Dot and cross products of Vectors. Vector -Valued Function

1

10

Function of Several Variables

1

11

Calculus, tangent and normal of several variable functions

1

12

Exam 2

1

13

Matrices and Applications of Matrices

1

14

Introduction to Modeling and Simulation

1

 

Final Exam

 

 

8

 

Grading System

Assessment Type

Percentage of Mark

Assignment

15 %

Quiz

15 %

Exam 1

15 %

Exam 2

15 %

Final Exam

40 %

Total

100 %

 

 



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12/22/2016 10:31:28 AM