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Course List

Advanced Mathematics

  • Course Code :
    MST 367
  • Level :
    Undergraduate
  • Course Hours :
    3.00 Hours
  • Department :
    Department of Business Information Technology

Instructor information :

Area of Study :

The course develops ideas for helping to make decisions based on examination of data. Topics to be covered include variability, data display and summary statistics, simple regression, introductory probability, the normal and binomial distributions, sampling, the law of large numbers and the central limit theorem, confidence intervals, and hypothesis testing.

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Advanced Mathematics

The Derivatives, Applications of the derivative, Techniques of differentiation, Logarithm Functions , Applications of the exponential and natural logarithm functions: exponential growth and decay , The Definite and Indefinite Integral , Partial Derivatives, Applications of the Integral, Techniques of Integration , Further Applications of Integration , Infinite Sequences and Series, Differential Equations.

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Advanced Mathematics

Course outcomes:

a. Knowledge and Understanding:

1- Demonstrate proficiency in the use of mathematics to structure students' understanding of and investigate questions in the world around them.
2- Treating mathematical content at an appropriate level.
3- Proficiency in the use of mathematics to formulate and solve problems.

b. Intellectual Skills:

1- • The student will demonstrate proficiency in using technology such as hand-held calculators and computers to support their use of mathematics.

c. Professional and Practical Skills:

1- Use the Mathematical packages.
2- Deal with case studies to cover the area of Business.

d. General and Transferable Skills:

1- Self-learning through exercises and worked examples.
2- Work in group to develop technique for problem solving.

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Advanced Mathematics

Course topics and contents:

Topic No. of hours Lecture Tutorial/Practical
Differentiation: The derivative, Rules of differentiation - Rate of change, The Product rule. 4 3 1
The quotient rule ,The chain rule and power rule. 4 3 1
Additional Differentiation Topics: Derivatives of logarithmic functions - The derivatives of exponential functions. 4 3 1
Elasticity of demand, implicit differentiation - Higher order of derivatives, Applications of derivatives. 4 3 1
Integration: Differentials, The indefinite integral. 4 3 1
First mid term 4 3 1
Integration with initial conditions, Integration formulas - Techniques of Integration, The definite integral. 4 3 1
The fundamental theorem of integral Calculus - Consumers' and producers' surplus. 4 3 1
Methods and Applications of Integration: Integration by parts. 4 3 1
Integration by partial fractions. 4 3 1
Second Mid Term 4 3 1
Deferential equations, Exponential growth and decay. 4 3 1
Sequences and Series: Infinite Sequence, Infinite Series. 4 3 1
Power Series, Taylor and Maclaurin Series. 4 3 1
Revision 4 3 1

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Advanced Mathematics

Teaching And Learning Methodologies:

Teaching and learning methods
Text book
Published works related to the different subjects.
Data show and computer in lectures.
Group discussion

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Advanced Mathematics

Course Assessment :

Methods of assessment Relative weight % Week No. Assess What
1st Mid-Exam 20.00 6
2nd Mid-Exam 20.00 11
Attendance & Participation 20.00 13
Final Exam 40.00 16

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Advanced Mathematics

Books:

Book Author Publisher
Introductory Mathematical Analysis For Business, Economics And The Life And Social Sciences Richard J. Wood, Richard Pearson

Course notes :

Handouts

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