GATE Coaching

Graduate Aptitude Test in Engineering (GATE ) is an all India examination that primarily tests the comprehensive understanding of the candidate in various undergraduate subjects in Engineering/Technology/Architecture and post-graduate level subjects in Science. The GATE score of a candidate reflects a relative performance level in a particular subject in then (this) exam across several years. The score is used for admissions to post-graduate programs (e.g. M.E., M.Tech, direct Ph.D.) in Indian institutes of higher education with financial assistance provided by MHRD and other Government agencies. The score may also be used by Public and Private Sector Undertakings for employment screening purposes. The information in this brochure is mainly categorized into Pre-Examination (Eligibility, Application submission, Examination Centers, etc.), Examination (Syllabus, Pattern, Marks/Score, Model Question Papers, etc.) & Post-Examination (Answers, Results, Scorecard, etc.) sections.

 

The Indian Institute of Science (IISc) and seven Indian Institutes of Technology (IITs at Bombay, Delhi, Guwahati, Kanpur, Kharagpur, Madras and Roorkee) jointly administer the conduct of GATE. The operations related to GATE in each of the 8 zones are managed by a zonal GATE Office at the IITs or IISc. The Organizing Institute (OI) is responsible for the end-to-end process and coordination amongst the administering Institutes. The Organizing Institute for GATE 2017 is IISc Banglore.

1. Examinations for all the 22 papers will be conducted by an ONLINE Computer Based Test (CBT). The online examination paper will contain some questions for which numerical answers must be keyed in by the candidate using the virtual keypad. Rest of the questions shall be of Multiple Choice Question (MCQ) type.

 

2. Biometric information (Photograph and Fingerprints) for randomly selected candidates may be captured before the start of the examination.

 

3. GATE 2017 examinations will be held during forenoon and afternoon sessions on alternate weekends (Saturday and Sunday) between 23rd January 2017 and 7th February 2017. Examination for some of the papers in GATE 2017 will be held in multiple sessions. Exact details regarding complete examination schedule will be notified at a later date.

 

 

These are very comprehensive programmes which run over the span of 4-6 months depending on the course. Under these programmes the classes are conducted 4-6 hrs per day for 5 to 6 days in a week. The class schedules are designed in a manner that every student in the class gets equal opportunity to learn and apply.

 

As the understanding level of all the students in a class may not be uniform, we try to distinguish weaker so called average students in the class and work over them. For such students we have developed Basic Building Measures (BBM) which has two components :

1. BBM- Tests : After 2-3 lectures on any topic the academy offers a test to all the students. This test (Called BBM Test) contains very basic and fundamental questions about that topic. The performances over this test are analyzed comprehensively and on the basis of their performance, those students are identified who could not cross minimum thresh hold and requires extra care.

 

2. BBM Classes : The students Identified by BBM tests are clubbed into various groups and dedicated faculty are assigned to each group. These groups are given extra classes (BBM Classes). In these classes, this faculty helps the students clear their doubts and concept so that they too can equally participate in the regular classes along with the so called average plus students.

 

The RCPs of All India Mathematics are complete in its nature. In the span of almost half a year we try to bridge the gap between your degree and learning so that you can appear in any competitive exam of your eligibility and interest.

 

Linear Algebra – Schaum’s Series – (Tata McGraw-Hill Publication)

Linear Algebra – Kenneth M Hoffman Ray Kunzet (PHI Publication)

Linear Algebra – Vivek Sahai, Vikas Bist (Narosa Publication)

 

Algebra of complex numbers, the complex plane, polynomials, power series, transcendental functions such as exponential, trigonometric and hyperbolic functions. Analytic functions, Cauchy-Riemann equations. Contour integral, Cauchy’s theorem, Cauchy’s integral formula, Liouville’s theorem, Maximum modulus principle, Schwarz lemma, Open mapping theorem. Taylor series, Laurent series, calculus of residues. Conformal mappings, Mobius transformations.

 

Complex Variables – H.S. Kasana (PHI Publication)

Complex Analysis – S Ponnusamy (Narosa Publication)

Complex Analysis – R.V. Churchill (Tata McGraw – Hill Publication)

 

Sequences and series of functions, uniform convergence, power series, Fourier series, functions of several variables, maxima, minima; Riemann integration, multiple integrals, line, surface and volume integrals, theorems of Green, Stokes and Gauss; metric spaces, completeness, Weierstrass approximation theorem, compactness; Lebesgue measure, measurable functions; Lebesgue integral, Fatou’s lemma, dominated convergence theorem.

 

Principle of Mathematical Analysis – S.L. Gupta, N.R. Gupta (Pearson Publication)

Real Analysis – Robert G Bartle (Wiley Publication)

Real Analysis – M.D. Raisinghania (S. Chand Publication)

 

First order ordinary differential equations, existence and uniqueness theorems, systems of linear first order ordinary differential equations, linear ordinary differential equations of higher order with constant coefficients; linear second order ordinary differential equations with variable coefficients; method of Laplace transforms for solving ordinary differential equations, series solutions; Legendre and Bessel functions and their orthogonality.

 

Topology – K. D. Joshi (New Age International Publication)

 

Existence and uniqueness of solutions of initial value problems for first order ordinary differential equations, singular solutions of first order ODE , system of first order ODE. General theory of homogenous and non-homogeneous linear ODEs, variation of parameters, Sturm-Liouville boundary value problem, Green’s function.

 

Ordinary Differential Equations – MD Rai Singhania (S.Chand Publication)

Differential Equations – Shepley L. Ross (Wiley Publication)

Differential Equations – Earl Codington (PHI Publication)

 

Normal subgroups and homomorphism theorems, automorphisms; Group actions, Sylow’s theorems and their applications; Euclidean domains, Principle ideal domains and unique factorization domains. Prime ideals and maximal ideals in commutative rings; Fields, finite fields.

 

Contemporary Abstract Algebra – Joseph A. Gallian (Narosa Publication)

Modern Algebra – Surjeet Singh and Qazi Zameeruddin (Vikas Publication)

 

Banach spaces, Hahn-Banach extension theorem, open mapping and closed graph theorems, principle of uniform boundlessness; Hilbert spaces, orthogonal bases, Riesa representation theorem, bounded linear operators.

 

Numerical solution of algebraic and transcendental equations: bisection, secant method, Newton-Raphson method, fixed point iteration; interpolation: error of polynomial interpolation, Lagrange, Newton interpolations; numerical differentiation; numerical integration: Trapezoidal and Simpson rules, Gauss 51 Legendre quadrature, method of undetermined parameters; least square polynomial approximation; numerical solution of systems of linear equations: direct methods (Gauss elimination, LU decomposition); iterative methods (Jacobi and Gauss-Seidel); matrix eigenvalue problems: power method, numerical solution of ordinary differential equations: initial value problems: Taylor series methods, Euler’s method, Runge-Kutta methods.

 

Numerical Analysis – R.K. Jain, S.R.K. Iyengar (New Age Publication)

 

Linear and quasilinear first order partial differential equations, method of characteristics; second order linear equations in two variables and their classification; Cauchy, Dirichlet and Neumann problems; solutions of Laplace, wave and diffusion equations in two variables; Fourier series and Fourier transform and Laplace transform methods of solutions for the above equations.

 

Partial Differential Equations – T. Amaranath (Narosa Publication )

Introduction To Partial Differential Equations – K. Sankara Rao (PHI Publication)

 

Virtual work, Lagrange’s equations for holonomic systems, Hamiltonian equations.

 

Basic concepts of topology, product topology, connectedness, compactness, countability and separation axioms, Urysohn’s Lemma.

 

Topology – K. D. Joshi (New Age International Publication)

 

Probability space, conditional probability, Bayes theorem, independence, Random variables, joint and conditional distributions, standard probability distributions and their properties, expectation, conditional expectation, moments; Weak and strong law of large numbers, central limit theorem; Sampling distributions, UMVU estimators, maximum likelihood estimators, Testing of hypotheses, standard parametric tests based on normal, X2 , t, F  distributions; Linear regression; Interval estimation.

 

Probability and statistics – S. C. Gupta and ZV. K. Kapoor (S.Chand Publication)