Mathematics Practical-I

Paper Code: 
24CMAT112
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.
  2. Compute the fundamental concepts of higher mathematics.
  3. Enhance Problem-Solving skills through programming in different mathematical software.
  4. Produce and interpret graphs in various co-ordinate systems.

 

Course Outcomes: 

 Course

Learning outcomes

(at course level)

Learning and teaching strategies

Assessment

Strategies

Course Code

Course Title

 

 

 

 

 

 

24CMAT 112

 

 

 

Mathematics Practical-I

(Practical)

 

 

 

 

 

 

CO7: Articulate the relevance of theoretical concepts to the practical work conducted, demonstrating the understanding of the subject matter.

CO8: Apply their knowledge and skills acquired to perform effectively, analyse the task and draw meaningful conclusions.

CO9: Maintain accurate and detailed practical records, including observations, calculations, programming and interpretations.

CO10: Enhance their communication skills by effectively presenting and defending their work.

CO11: Contribute effectively in course-specific interaction.

Approach in teaching:

Interactive Lectures, Discussion, Power Point Presentations, Informative videos

 

Learning activities for the students:

Self learning assignments, Effective questions, 

Assigned task                                                                                                                       

 

 

 

 

 

Class test, Viva-voce, Practical File, Semester end examinations

 

 

 

CONTENTS
 
  1. Students are required to familiarize themselves with the software for numerical computation on the following topics:
  2. Introduction and simple arithmetic operations using Mathematica.
  3. Generates a power series expansion for f about the point x=x_0 to order (x-〖x_0〗^(n )). 
  4. Differentiation of single variable functions y = f(x) and product of two and more than two single variable functions h(x) = f(x)g(x).
  5. Partial differentiation of order one and two of functions z = f (x,y) with matrix representation. 
  6. Verification of Euler’s theorem.
  7. Derivative of an arc at particular point.
  8. Extreme point and value of a function of two variables.
  9. Tracing of polar curves, multiple polar curves, Curves with angle variation and Plot styling.
  10. Tracing of cartesian curves, Multiple curves and region plots
 
References: 

MATHEMATICA- Stephen Wolfram, Cambridge

 

e- RESOURCES

              Scheme of Evaluation for Continuous Assessment

Time Duration: 90 minutes

Test

 Practical Record

Viva Voce

Attendance

Total

10

10

05

05

30

Students need to attempt any 2 out of 4 questions from four topics, each question carry 5 marks

Scheme of Evaluation for Semester End Examination

Time Duration: 3 hrs.

Conduction

 

Practical Record

Viva-voce

 

Total

40

10

20

70

Students need to attempt any 8 out of 10 questions, each question carry 5 marks

 

Academic Year: 
2024-2025
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