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1st March 2017, 11:29 AM
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Join Date: Aug 2012
Re: Exam Pattern Of BARC

Hi below I have given you the Bhabha Atomic Research Centre BARC engineering recruitment exam pattern so you can have a look

The Online Examination contains objective type questions with multiple choice.

Total 1000 questions are asked in the examination which is of 120 minutes.

Basic concepts of the concerned discipline are asked in the examination which focuses on the problem solving ability of the candidate.

Applicants are awarded with 3 marks for each correct answer and one mark is deducted for each wrong answer.

Exam Syllabus

Questions are asked from General Knowledge, Science, General English and Aptitude. Mainly the subjects include Microprocessor, Computer Organizations, Electromagnetics and Microwave, Analog and Digital Electronics, Communication (Analog and Digital), Signal and Systems, Control Systems and Network Theory.

Way of application

Applicants who are interested in appearing for the online examination can apply for the same by visiting the official web portal of BARC :

Applicants must select the appropriate link and fill the online application form with complete details.

Scanned copy of documents required must be uploaded by the aspirants and it should be submitted accordingly. Requisite amount of application fee (as the case may be) must be submitted by the contenders.

BARC Syllabus for Computer Science and Information Technology (CS):

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

Check Now: BARC Recruitment Details

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 Green


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