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  #2  
18th July 2018, 03:42 PM
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Re: Syllabus For BARC OCES

Hello sir, Im preparing for BARC OCES exam. I want syllabus. Is there any one can provide me here Syllabus For BARC OCES?
  #3  
18th July 2018, 03:45 PM
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Join Date: Aug 2012
Re: Syllabus For BARC OCES

The Bhabha Atomic Research Centre is organized written examination for various posts like OCES DGFS in different disciplines such as CSE, ECE, EEE, Civil, and Mechanical Engg.

Candidates have to qualify written examination to grab BARC Jobs.

Candidates who will clear BARC written examination of OCES DGFS will be invited for further process of BARC recruitment including interview and verification procedure.


BARC Syllabus for Computer Science and Information Technology

Engineering Mathematics
Mathematical Logic
Probability
Set Theory & Algebra
Combinatory
Graph Theory
Linear Algebra
Numerical Methods
Calculus

Computer Science and Information Technology
Digital Logic
Computer Organization and Architecture
Programming and Data Structures
Algorithms
Theory of Computation
Compiler Design
Operating System
Databases
Information Systems and Software Engineering
Computer Networks
Web technologies

BARC Syllabus for Electrical Engineering (EE)
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 improper integrals
Partial Derivatives
Maxima and minima
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 differential equations with constant coefficients
Method of variation of parameters
Cauchys and Eulers equations
Initial and boundary value problems
Partial Differential Equations
Variable separable method
Complex variables
Analytic functions
Cauchys integral theorem and integral formula
Taylors and Laurent series
Residue theorem
Solution integrals
Probability and Statistics
Sampling theorems
Conditional probability
Mean, Median, mode and standard deviation
Random variables
Discrete and continuous distributions
Poisson
Normal and Binomial distribution
Correlation and regression analysis
Numerical Methods
Solutions of non-linear algebraic equations
Single and multi-step methods for differential equations
Transform Theory
Fourier transform
Laplace transform
Z-transform







Here is PDF for Information brochure of Bhabha Atomic Research Centre OCES:

Last edited by sumit; 14th December 2019 at 11:14 AM.


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