VITMEE

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6 years ago

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priyank sharma

Scholar-Level 16

Last date for registration for entrance exam VITMEE 2018 is 21st May 2018. Slot booking of VITMEE will be held in the fourth week of May. The date of examination is 2nd and 3rd June 2018. The timings of examination are from 10-12 pm and 2:30-4:30 pm.

New answer posted

6 years ago

0 Follower 198 Views

S
Sree Vignesh Sundaresan

Scholar-Level 17

Hello Eshwar!
The competition level is unpredictable. Since VIT is a reputed Institute in India for engineering courses, the competition will obviously be greater.

New answer posted

6 years ago

0 Follower 169 Views

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Sree Vignesh Sundaresan

Scholar-Level 17

Hello Revanth,
To pursue an M.Tech at VIT University, you need to clear an entrance exam for post graduate studies known as VITMEE. For more information you may refer : www.vit.ac.in.

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6 years ago

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New question posted

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6 years ago

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A
anila k

Guide-Level 14

VITMEE biomedical engineering paper will consist of two parts. The first part is about technical subjects and the second part is about English communication. The first part will carry 80% weightage and 20% weightage will be carried by the second part in VITMEE. Here is the complete list of chapters and their topics that need to be studied for VITMEE:-
1. Mathematics (Linear algebra, calculus, differential equations, numerical methods, probability theory).
2. Basics of Circuits (Kirchhoff s laws, mesh and nodal Analysis. Circuit theorems. One port and two-port Network Functions. Static and dynamic characteristics of Measurement Systems.
...more

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6 years ago

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6 years ago

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A
Akshay Bajaj

Guide-Level 14

VITMEE 2018 Electronics and Communication Engineering Syllabus
ENGINEERING MATHEMATICS
Linear Algebra: Matrix Algebra, Systems of linear equations, Eigen values and eigen vectors. Calculus: Mean value theorems, Theorems of integral calculus, Evaluation of definite and improperintegrals, Partial Derivatives, Maxima and minimal, Multiple integrals, Fourier series. Vector identities, Directional derivatives, Line, Surface and Volume integrals, Stokes, Gauss and Greens theorems. Differential equations: First order equation (linear and nonlinear), Higher order linear differentialequations with constant coefficients, Method of variation of par
...more

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6 years ago

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