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Mathematics Practical-XI [1]

Paper Code: 
25CMAT612
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

 

 

 

 

 

 

25CMAT 612

 

 

 

Mathematics Practical-XI

(Practical)

 

 

 

 

 

 

CO129: Articulate the relevance of theoretical concepts to the practical work conducted, demonstrating the understanding of the subject matter.

CO130: Apply their knowledge and skills acquired  to effectively perform, analyse the task and draw meaningful conclusions.

CO131: Maintain accurate and detailed practical records, including observations, calculations, programming and interpretations.

CO132: Enhance their communication skills by effectively presenting and defending their practical work during viva voce examinations. They will respond confidently to questions posed by examiners.

CO133: Contribute effectively in course-specific interaction.

Approach in teaching:

Interactive Lectures, Discussion via software

 

Learning activities for the students:

Self learning assignments, Effective questions,

Assigned tasks

 

 

 

 

 

Class test,

Viva-voce, Practical record, Continuous assessment,

Semester End Examination

 

 

 

CONTENTS:
 
Students are required to familiarize themselves with the software MATHEMATICA for numerical computation on the following topics:
 
1. Find real and imaginary parts of complex numbers.
2. Calculate absolute value and argument, conjugates of complex numbers.
3. Harmonic function, Laplace equations. 
4. Check analyticity of complex functions, multivariate functions.
5. Calculate function f(z) when one of the harmonic conjugate is provided.
6. Check whether a function is meromorphic or not?
7. Find poles of given functions.
8. Calculate residues and Find sum of residues of given functions.
9. Calculate complex line integral by Ist principle of summation.
10. Plot a complex-valued function over the complex numbers. 
 
 
 
Essential Readings: 

 

 

 

References: 

MATHEMATICA- Stephen Wolfram, Cambridge

e- RESOURCES

  • https://library.wolfram.com/infocenter/Books/8511/NotebooksAndDocumentsPart1.pdf [2]
  • https://minerva.union.edu/labrakes/MathematicaIntro.pdf [3]
  • https://api.pageplace.de/preview/DT0400.9781316138304_A27763506/preview-9781316138304_A27763506.pdf [4]

   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 4 out of 5 questions, each question carry 10 marks

 

 

Academic Year: 
2025-2026 [5]

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Source URL: https://maths.iisuniv.ac.in/courses/subjects/mathematics-practical-xi-0

Links:
[1] https://maths.iisuniv.ac.in/courses/subjects/mathematics-practical-xi-0
[2] https://library.wolfram.com/infocenter/Books/8511/NotebooksAndDocumentsPart1.pdf
[3] https://minerva.union.edu/labrakes/MathematicaIntro.pdf
[4] https://api.pageplace.de/preview/DT0400.9781316138304_A27763506/preview-9781316138304_A27763506.pdf
[5] https://maths.iisuniv.ac.in/academic-year/2025-2026