IIT Roorkee Aerospace Engineering - 2017-2018 StudyChaCha

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  #1  
Old May 1st, 2017, 03:40 PM
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Default IIT Roorkee Aerospace Engineering

My brother wants to do B.Tech Aerospace Engineering Course from IIT Roorkee. He has passed class 12th this year. He wants syllabus of B.Tech Aerospace Engineering Course to see subjects offering by IIT Roorkee. So please give complete syllabus.
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Old May 1st, 2017, 03:51 PM
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Default Re: IIT Roorkee Aerospace Engineering

The IIT Roorkee was established in 1847.

It is one of oldest and finest Institutes in India.

The IIT Roorkee offers following B.Tech Courses:

B. Tech. Biotechnology
B. Tech. Chemical Engineering
B. Tech. Civil Engineering
B. Tech. Electrical Engineering
B. Tech. Electronics & Communication Engineering
B. Tech. Computer Science & Engineering
B. Tech. Mechanical Engineering
B. Tech. Production & Industrial Engineering
B. Tech. Metallurgical & Materials Engineering
B. Tech. Pulp & Paper Engineering*
B.Tech. Polymer Science & Technology
B.Tech. Engineering Physics

The IIT Roorkee does not offer B.Tech Course with Aerospace Engineering discipline.

If you want to do any of these courses, you can contact us on website where you are visiting now. We will provide complete information as you want.

Here I am attaching syllabus of B.Tech First Year for your reference:

IIT Roorkee B.Tech First Year

Mathematics I Matrix Algebra: Elementary operations and their use in getting the Rank, Inverse
of a matrix and solution of linear simultaneous equations. Orthogonal, Symmetric,
Skew-symmetric, Hermitian, Skew-Hermitian, Normal & Unitary matrices and
their elementary properties. Eigen-values and Eigenvectors of a matrix, CayleyHamilton theorem, Diagonalization of a matrix.

Differential Calculus: Limit, Continuity and differentiability of functions of two
variables, Eulerís theorem for homogeneous equations, Tangent plane and normal.
Change of variables, chain rule, Jacobians, Taylorís Theorem for two variables,
Error approximations. Extrema of functions of two or more variables,
Lagrangeís method of undetermined multipliers

Integral Calculus:
Review of curve tracing and quadric surfaces, Double and Triple integrals,
Change of order of integration. Change of variables. Gamma and Beta functions.
Dirichletís integral. Applications of Multiple integrals such as surface area,
volumes, centre of gravity and moment of inertia..

Vector Calculus: Differentiation of vectors, gradient, divergence, curl and their
physical meaning. Identities involving gradient, divergence and curl. Line and
surface integrals. Greenís, Gauss and Strokeís theorem and their applications

Mathematical Methods
Ordinary Differential Equations: Solution of linear differential equations
with constant coefficients. Euler-Cauchy equations, Solution of second order
differential equations by changing dependent and independent variables.
Method of variation of parameters, Introduction to series solution method.

Partial Differential Equations: Formation of first and second order partial
differential equations. Solution of first order partial differential equations:
Lagrange`s equation, Four standard forms of non-linear first order equations .

Laplace Transform: Laplace and inverse Laplace transform of some
standard functions, Shifting theorems, Laplace transform of derivatives and
integrals. Convolution theorem, Initial and final value theorem. Laplace
transform of periodic functions, error functions, Heaviside unit step function
and Dirac delta function. Applications of Laplace transform.

Z - Transform: Z Ė transform and inverse Z-transform of elementary
functions, Shifting theorems, Convolution theorem, Initial and final value
theorem. Application of Z- transform to solve difference equations.

Fourier series: Trigonometric Fourier series and its convergence. Fourier
series of even and odd functions. Fourier half-range series. Parseval`s
identity. Complex form of Fourier series.

Fourier Transforms: Fourier integrals, Fourier sine and cosine integrals.
Fourier transform, Fourier sine and cosine transforms and their elementary
properties. Convolution theorem. Application of Fourier transforms to BVP.

IIT Roorkee B.Tech First Year


Attached Files
File Type: pdf IIT Roorkee B.Tech First Year.pdf (50.9 KB, 0 views)
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