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Old 20th October 2016, 06:32 PM
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Default Visvesvaraya Technological University Bachelor Engineering Syllabus

Would you please get the B.E in Engineering Mathematics-III syllabus issued by Visvesvaraya Technological University?
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Old 21st October 2016, 08:54 AM
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Default Re: Visvesvaraya Technological University Bachelor Engineering Syllabus

Don’t worry I will get the Visvesvaraya Technological University, B.E in Engineering Mathematics-III syllabus so that you can get idea.

Here is the syllabus

MODULE-I
Fourier Series: Periodic functions, Dirichlet’s condition, Fourier Series of periodic functions with period 2π and with arbitrary period 2c. Fourier series of even and odd functions. Half range Fourier Series, practical harmonic analysis-Illustrative examples from engineering field.

MODULE-II
Fourier Transforms: Infinite Fourier transforms, Fourier sine and cosine transforms. Inverse Fourier transform. Z-transform: Difference equations, basic definition, z-transform-definition, Standard z-transforms, Damping rule, Shifting rule, Initial value and final value theorems (without proof) and problems, Inverse z-transform. Applications of z- transforms to solve difference equations.

MODULE-III
Statistical Methods: Review of measures of central tendency and dispersion. Correlation-Karl Pearson’s coefficient of correlation-problems. Regression analysis-lines of regression (without proof) –problems Curve Fitting: Curve fitting by the method of least squares-fitting of the curves of the form, y = ax + b, y = ax2 + bx + c and y = aebx . Numerical Methods: Numerical solution of algebraic and transcendental equations by Regula-Falsi Method and Newton-Raphson method.

MODULE IV
Finite differences: Forward and backward differences, Newton’s forward and backward interpolation formulae. Divided differences-Newton’s divided difference formula. Lagrange’s interpolation formula and inverse interpolation formula (all formulae without proof)-Problems. Numerical integration: : Simpson’s (1/3)th and (3/8)th rules, Weddle’s rule (without proof ) –Problems.

MODULE-V
Vector integration:
Line integrals-definition and problems, surface and volume integrals-definition, Green’s theorem in a plane, Stokes and Gauss-divergence theorem(without proof) and problems. Calculus of Variations: Variation of function and Functional, variational problems. Euler’s equation, Geodesics, hanging chain, problems.

B.E in Engineering Mathematics-III syllabus




Address:-
Visvesvaraya Technological University
Jnana Sangama, VTU Main Road, Machhe, Belagavi, Karnataka 590018

Phone:-
0831 249 8196
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