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  #1  
September 26th, 2016, 01:08 PM
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Mathematics 2 RGPV

I want the syllabus of Mathematics II of BE of Rajiv Gandhi Proudyogiki Vishwavidyalaya so can you provide me?
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  #2  
September 26th, 2016, 02:44 PM
Super Moderator
 
Join Date: Mar 2012
Re: Mathematics 2 RGPV

Ok, here I am providing you the syllabus of Mathematics II of BE of Rajiv Gandhi Proudyogiki Vishwavidyalaya

RGPV BE Mathematics 2 syllabus

COURSE OBJECTIVE:

The objective of this foundational course is to review mathematical concepts already learnt in higher
secondary. This course deep understanding of matrix, differential equations as well as a strong sense of
how useful the subject can be in other disciplines of learning.

COURSE CONTENT:

Unit I

Matrices & Linear Systems: Rank of a Matrix (By reducing it to Elementary Transformation, Echelon &
Normal Forms), Solution of Simultaneous equations by Elementary Transformation Methods, Consistency
& Inconsistency of Equations, Eigen Values & Eigen Vectors, Cayley- Hamilton Theorem.

Unit II
Ordinary Differential Equations-I: First-order differential equations (Separable, Exact, Homogeneous,
Linear), Linear differential Equations with constant coefficients

Unit III

Ordinary Differential Equations-II: Homogeneous linear differential equations, Simultaneous linear
differential equations. Second-Order Linear Differential Equations with Variable Coefficients: Solution by
Method of Undetermined Coefficients, ByS Known Integral, Removal of First Derivative, Change of
Independent Variable and Variation of Parameters

Unit IV

Partial Differential Equations-I: Definition, Formulation, Solution of PDE ( By Direct Integration Method &
Lagranges Method), Non-Linear Partial Differential Equation of First order {Standard I, II, III & IV), Charpit’s
General Method of Solution Partial Differential equations

Unit V

Partial Differential Equations-II: Partial Differential Equations with Constant Coefficients (Second and
Higher Orders Homogeneous and Non- Homogeneous equations), Partial differential Equations Reducible
to equations with constant coefficients, The Method of Separation of Variables.

COURSE OUTCOMES

The curriculum of the Department is designed to satisfy the diverse needs of students. Coursework is
designed to provide students the opportunity to learn key concepts of matrix, differential equations and their
applications.

EVALUATION

Evaluation will be continuous an integral part of the class as well through external assessment.

REFERENCES

Dean G. Duffy, Advanced Engineering Mathematics with MATLAB, CRC Press, 2013.
E. Kreyszig, Advanced Engineering Mathematics, John Wiley & Sons Inc.
Michael Greenberg, Advanced Engineering Mathematics, Second Edition, Pearson Education, 2002
(Indian Edition).
B.V. Rammana, Higher Engineering Mathematics, Tata McGraw Hill Publishing Company, 2007.
Shanti Narayan, A Course of Mathematical Analysis. S. Chand & Co. Delhi.
Marwaha, Introduction to Linear Algebra, PHI Learning.

Contact-

Rajiv Gandhi Proudyogiki Vishwavidyalaya
Airport Bypass Road, Gandhi Nagar, Abbas Nagar, Gandhi Nagar, Bhopal, Madhya Pradesh 462036


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