Tangedco AE Exam Notification Dates Vacancies Pay Band Qualification Syllabus

Can you provide me the details of the Direct Recruitment 2018 -Assistant Engineers-TANGEDCO of Tamil Nadu Electricity Board (TNEB)?

[Neelu Bhasin]

The notification no 01/2018 as published on 14.02.2018 invited online application forms for 325 Assistant Engineer (AE) posts. The filling of online application forms was started from 14.02.2018. Closing date for submission of Tamil Nadu Generation and Distribution Corporation (TANGEDCO), a subsidiary of Tamil Nadu Electricity Board (TNEB), recruitment 2018 application form was 28.02.2018.


Important Dates 2018

Starting date to apply online for 325 Assistant Engineer Posts: 14.02.2018
Last date to apply online for TANGEDCO Recruitment: 28.02.2018 06.03.2018
Closing date to deposit the application fees: 09.03.2018
Date of TANGEDCO Assistant Engineer Examination: 30 Dec 2018
Declaration of TNEB Assistant Engineer Result: February 2019 (Tentative)


Name of the Post with number of Vacancies

Assistant Engineer (Electrical) --300
a ) Electrical and Electronics Engineering – 91% (273 Candidates)
b) Electronics and Communication Engineering / Instrumentation Engineering – 7% (21 Candidates)
c) Computer Science/Information Technology Engineering – 2% (6 Candidates)

Assistant Engineer (Civil) –25


Pay Band

Rs.10,100 – 34,800 + Grade pay Rs. 5100 /- pm


Educational Qualification

Assistant Engineer (Electrical)
A Bachelor degree in EEE/ECE/EIE/CSE/IT Engineering
OR
A pass in AMIE (Sections A and B) under Electrical Engineering Branch


Assistant Engineer (Civil)
A Bachelor degree in Civil Engineering
OR
A pass in AMIE (Sections A and B) under Civil Engineering Branch


Direct Recruitment 2018 -Assistant Engineers-TANGEDCO Notification











Direct Recruitment 2018 -Assistant Engineers Syllabus for the Written Examination

PART – I (‘20’ Marks)

ENGINEERING MATHEMATICS (Common to all Candidates)

i) Determinants and Matrices: Solving system of equations – Rank of the Matrix Eigenvalues and eigenvectors – Reduction of quadratic form to canonical form

ii) Calculus and Differential Equations: Partial derivatives – Jacobians – Taylor’s expansion – Maxima and Minima. Linear ordinary differential equations with constant coefficients – Simultaneous first order linear equations with constant coefficients. Formation of partial differential equation (PDE) – Solution of first order PDE – Solution of linear higher order PDE with constant coefficients

iii) Vector Calculus: Double and triple integrations and their applications – Gradient, Divergence, Curl and Laplacian – Green’s, Gauss divergence and Stroke’s theorem

iv) Functions of Complex Variables and Complex Integration : Analytic functions Conformal Mapping – Bilinear transformation – Cauchy’s integral theorem and integral formula – Taylor and Laurent Series – Singularities – Residues – Residue theorem and its applications.

v) Transforms: Laplace Transform – Inverse transforms – Application to solution of linear ordinary differential equations with constant coefficients. Fourier integral theorem – Fourier transform pair – Sine and Cosine transforms. -transform – Inverse Z– transform – Solution of difference equations using Z– transform.

vi) Numerical Methods: Solution of linear system by direct and iterative methods - Interpolation and approximation – Numerical Differentiation and Integration – Solving Ordinary Differential Equations.

vii) Applied Probability: Probability and Random variables – Standard Discrete and Continuous distribution – Moments – Moment generating function and their properties. Two-Dimensional Random Variables – Covariance – Correlation and Regression