Practical

Paper Code: 
CMAT 314
Credits: 
2
Contact Hours: 
60.00
Max. Marks: 
100.00
Objective: 

This course will enable the students to -

  1. Familiarize with software MATHEMATICA, for numerical computation of the fundamental arithmetic operations using Mathematica.
  2. Demonstrate the integral ideas of the functions defined including line, surface and volume integrals .
  3. Use the techniques of integration in several contexts, and to interpret the integral both as an anti-derivative and as a limit of a sum of products.

Course Outcomes (COs):

 Course

Learning outcomes

(at course level)

Learning and teaching strategies

Assessment

Strategies

Course Code

Course Title

 

 

CMAT 314

 

 

 

 

 

 

 

 

Practical

(Practical)

 

 

 

 

 

 

The students will be able to –

 

CO47: Perform both simple and complicated mathematical calculations, which require no previous knowledge of or training in computer programming.

CO48: use the skills about programming in software oriented toward advanced data analysis, which will cover such areas as econometrics in addition to the language of the software itself. Because it can be used for a variety of computational techniques, it can be useful for students in mathematics, the sciences, management, economics, finance, accounting, and information sciences.

Approach in teaching:

 

Interactive Lectures, Discussion, Power Point Presentations, Informative videos

 

Learning activities for the students:

Self learning assignments, Effective questions, presentations, 

Giving tasks

 

 

Quiz, Poster Presentations,

Power Point Presentations, Individual and group projects,

Open Book Test, Semester End Examination

 

 

 

 

Students are required to familiarize themselves with software MATHEMATICA, for numerical computation on the following topics:
 
  1. Indefinite integration of algebraic, trigonometric, exponential and logarithmic functions, their composition & product.
  2. Definite integration of algebraic, trigonometric, exponential and logarithmic functions, their composition & product.
  3. Finding length, area using integration.
  4. Double integration.
  5. Finding area and volume by using double integration .
  6. Double integration with change the order of integration.
  7. Triple integration. Finding volume using integration.
  8. Scalar and vector product, scalar triple product.
  9. Angle between two vectors.
  10. Divergence, curl and gradient of vectors.
 
Academic Year: