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mg university btech ece syllabus new scheme full s3 s4 s5 s6 s7 s8
Download link:http://www.mgu.ac.in/files/ELECTRONICS%20&COMMUNICATION%20S3-S6.pdf
EN010301A ENGINEERING MATHEMATICS II
(Common to all branches except CS & IT)
Objectives
• To apply standard methods and basic numerical techniques for solving problems and to
know the importance of learning theories in Mathematics.
MODULE 1 Vector differential calculus ( 12 hours)
Scalar and vector fields – gradient-physical meaning- directional derivative-divergence an
curl - physical meaning-scalar potential conservative field- identities - simple problems
MODULE 2 Vector integral calculus ( 12 hours)
Line integral - work done by a force along a path-surface and volume integral-application
of Greens theorem, Stokes theorem and Gauss divergence theorem
MODULE 3 Finite differences ( 12 hours)
Finite difference operators and - interpolation using Newtons forward and
backward formula – problems using Stirlings formula, Lagrange’s formula and Newton’s divided
difference formula
MODULE 4 Difference Calculus ( 12 hours)
Numerical differentiation using Newtons forward and backward formula – Numerical
integration – Newton’s – cotes formula – Trapezoidal rule – Simpsons 1/3rd and 3/8th rule – Difference
equations – solution of difference equation
MODULE 5 Z transforms ( 12 hours)
Definition of Z transforms – transform of polynomial function and trignometric
functions – shifting property , convolution property - inverse transformation – solution of 1st and 2nd
order difference equations with constant coifficients using Z transforms.
Reference
1. Erwin Kreyszing – Advance Engg. Mathematics – Wiley Eastern Ltd.
2. B.S. Grewal – Higher Engg. Mathematics - Khanna Publishers
3. B.V. Ramana - Higher Engg. Mathematics – McGraw Hill
4. K Venkataraman- Numerical methods in science and Engg -National publishing co
5. S.S Sastry - Introductory methods of Numerical Analysis -PHI
6. T.Veerarajan and T.Ramachandran- Numerical Methods- McGraw Hill
7. Babu Ram – Engg. Mathematics -Pearson.
8. H.C.Taneja Advanced Engg. Mathematics Vol I – I.K.International
EN010301A ENGINEERING MATHEMATICS II
(Common to all branches except CS & IT)
Objectives
• To apply standard methods and basic numerical techniques for solving problems and to
know the importance of learning theories in Mathematics.
MODULE 1 Vector differential calculus ( 12 hours)
Scalar and vector fields – gradient-physical meaning- directional derivative-divergence an
curl - physical meaning-scalar potential conservative field- identities - simple problems
MODULE 2 Vector integral calculus ( 12 hours)
Line integral - work done by a force along a path-surface and volume integral-application
of Greens theorem, Stokes theorem and Gauss divergence theorem
MODULE 3 Finite differences ( 12 hours)
Finite difference operators and - interpolation using Newtons forward and
backward formula – problems using Stirlings formula, Lagrange’s formula and Newton’s divided
difference formula
MODULE 4 Difference Calculus ( 12 hours)
Numerical differentiation using Newtons forward and backward formula – Numerical
integration – Newton’s – cotes formula – Trapezoidal rule – Simpsons 1/3rd and 3/8th rule – Difference
equations – solution of difference equation
MODULE 5 Z transforms ( 12 hours)
Definition of Z transforms – transform of polynomial function and trignometric
functions – shifting property , convolution property - inverse transformation – solution of 1st and 2nd
order difference equations with constant coifficients using Z transforms.
Reference
1. Erwin Kreyszing – Advance Engg. Mathematics – Wiley Eastern Ltd.
2. B.S. Grewal – Higher Engg. Mathematics - Khanna Publishers
3. B.V. Ramana - Higher Engg. Mathematics – McGraw Hill
4. K Venkataraman- Numerical methods in science and Engg -National publishing co
5. S.S Sastry - Introductory methods of Numerical Analysis -PHI
6. T.Veerarajan and T.Ramachandran- Numerical Methods- McGraw Hill
7. Babu Ram – Engg. Mathematics -Pearson.
8. H.C.Taneja Advanced Engg. Mathematics Vol I – I.K.International
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