# Syllabus

Semester : 2
Department : Civil Engineering, Environmental Engineering, Geo informatics Engineering, Agriculture Engineering, Aeronautical Engineering, Automobile Engineering, Mechanical Engineering (MECH), Production Engineering, Materials Science and Engineering, Manufacturing Engineering, Industrial Engineering and Management, Mechatronics Engineering, Mechanical and Automation Engineering, Industrial Engineering, Mechanical Engineering (Sandwich), Robotics and Automation, Electrical and Electronics Engineering (EEE), Electronics and Instrumentation Engineering (EIE), Instrumentation and Control Engineering (ICE), Electronics and Communication Engineering (ECE), Computer Science and Engineering (CSE), Information Technology (IT), Biomedical Engineering, Medical Electronics,Computer and Communication Engineering, Chemical Engineering, Biotechnology, Polymer Technology,Plastic Technology, Textile Technology, Fashion Technology, Petroleum Engineering, Textile Chemistry, Chemical and Electrochemical Engineering, Petrochemical Technology, Pharmaceutical Technology, Petrochemical Engineering, Food Technology, Handloom and Textile Technology.
Subject Code : MA8251

Subject Name :ENGINEERING MATHEMATICS 2

Type : Syllabus
Edition Details : 2017 Edition (Original Version)
Syllabus Regulation : 2017
Attachment Type : pdf
Details : MA8251 ENGINEERING MATHEMATICS 2 Syllabus (REG 2017)

MA8251 ENGINEERING MATHEMATICS 2 Syllabus (REG 2017) REGULATION 2017

### OUTCOMES :

After successfully completing the course, the student will have a good understanding of the following topics and their applications:

• Eigenvalues and eigenvectors, diagonalization of a matrix, Symmetric matrices, Positive definite matrices and similar matrices.
• Gradient, divergence and curl of a vector point function and related identities.
• Evaluation of line, surface and volume integrals using Gauss, Stokes and Green’s theorems and their verification.
• Analytic functions, conformal mapping and complex integration.
• Laplace transform and inverse transform of simple functions, properties, various related theorems and application to differential equations with constant coefficients.

TEXT BOOKS :

1. Grewal B.S., “Higher Engineering Mathematics”, Khanna Publishers, New Delhi,
43rd Edition, 2014.
2. Kreyszig Erwin, “Advanced Engineering Mathematics “, John Wiley and Sons,
10th Edition, New Delhi, 2016.

REFERENCES :

1. Bali N., Goyal M. and Watkins C., “Advanced Engineering Mathematics”, Firewall
Media (An imprint of Lakshmi Publications Pvt., Ltd.,), New Delhi, 7th Edition, 2009.
2. Jain R.K. and Iyengar S.R.K., “ Advanced Engineering Mathematics”, Narosa
Publications, New Delhi , 3rd Edition, 2007.
3. O’Neil, P.V. “Advanced Engineering Mathematics”, Cengage Learning India Pvt., Ltd, New
Delhi, 2007.
4. Sastry, S.S, “Engineering Mathematics”, Vol. I & II, PHI Learning Pvt. Ltd, 4th Edition, New
Delhi, 2014.
5. Wylie, R.C. and Barrett, L.C., “Advanced Engineering Mathematics “Tata McGraw Hill
Education Pvt. Ltd, 6th Edition, New Delhi, 2012.

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