Kannur University B Tech S1S2 Syllabus - 2017-2018 StudyChaCha

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Old December 6th, 2016, 08:50 AM
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Default Kannur University B Tech S1S2 Syllabus

Can you provide me the syllabus of combined I & II Semesters of B. Tech. Degree Programme offered by Faculty of Engineering of Kannur University?
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Old December 6th, 2016, 09:19 AM
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Default Re: Kannur University B Tech S1S2 Syllabus

The syllabus of combined I & II Semesters of B. Tech. Degree Programme offered by Faculty of Engineering of Kannur University is as follows:

2K6 EN101: ENGINEERING MATHEMATICS I

Module I: Ordinary Differential Equations (16 hours)
A brief review of the method of solutions first order equations Separable , homogeneous and linear
types Exact equations Orthogonal trajectories General linear second order equations- homogeneous linear
equation of the second order with constant coefficients- Fundamental system of solutions Method of variation
of parameters Cauchy's equation.

Module II: Laplace Transforms (17 hours)
Gamma and Beta functions Definition and simple properties Laplace transform Inverse transform
Laplace transform of derivatives and integrals Shifting theorems Differentiation and integration of
transforms Transforms of unit step function and impulse function Transforms of periodic functions
Solutions of ordinary differential equations using Laplace transforms.

Module III: Vector differential calculus (18 hours)
Functions of more than one variable Idea of partial differentiation Euler's theorem for homogeneous
functions Chain rule of partial differentiation application in errors and approximations. Vector function of
single variable - differentiation of vector functions Scalar and vector fields Gradient of a scalar field
Divergence and curl of vector fields Their physical meanings Relation between the vector differential
operators.

Module IV: Fourier series and harmonic analysis (15 hours)
Periodic functions Trigonometric series Euler formulae Even and odd functions Functions having
arbitrary period Half range expansions Numerical method for determining Fourier coefficients Harmonic
analysis.
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