Mathematical Physics

Paper Code: 
DPHY 502(C)
Credits: 
02
Contact Hours: 
60.00
Max. Marks: 
100.00
Objective: 

Course Objectives: 

This course will enable the students to :This course covers certain conceptual courses of physics by virtue of which the students will be able to understand some concepts of Quantum Mechanics, Atomic Physics and Nuclear Physics. It also imparts the basic principles of Quantum mechanics, Schrodinger equation and its applications To introduce students to the fundamentals of atomic physics and nuclear physics for Morden application.

Course Outcomes (COs): 

 

 

Learning outcome (at course level)

Learning and teaching strategies

Assessment Strategies

Paper Code

Paper Title

DPHY 502 (C)

 

 

 

 

 

Mathematical Physics

   (Practical)

                    (Theory)

 

 

The students will be able to –

 

CO71: Learn the Fourier analysis of periodic functions and their applications in physical problems such as vibrating strings etc.

 

CO72 : Know about the basic theory of errors, their analysis, estimation with examples of simple experiments in Physics.

 

CO73 : Understand complex representation and approximate value of a definite integral.

Approach in teaching:

Interactive Lectures, Discussion, Tutorials, Power point presentation,  Problem Solving

in tutorials,

 

Learning activities for the students:

Self-learning assignments, Effective questions, Seminar presentation, Solving numerical

Additional learning through online Videos, MOOCs Courses.

Class test, Semester end examinations, Quiz, Solving problems , Assignments, Presentations

 

List of Experiments

1. To find the approximate value of a definite integral by Simpson’s 1/3 rule.

2. To find the approximate value of a definite integral by Trapezoidal.

3. To find the approximate value of a definite integral by Euler’s method.

4. To find out the Expansion of periodic functions in a series of sine by Fourier coefficients.

5. To find out the Expansion of periodic functions in a series of cosine functions by Fourier coefficients.

6.To find the approximate value of a definite integral by Simpson’s 3/8 rule.

 

Academic Year: