CIVIL ENGINEERING GATE IES Preparation

MADE EASY GATE CIVIL ENGINEERING HAND WRITTEN NOTES This is Civil Engineering (CE) study material for GATE / IES / PSUs exam preparation in the form of handwritten notes. These notes are of Made Easy coaching institute, New Delhi. One of the reputed institute, known for GATE / IES / PSUs coaching. Candidates may refer this study material for their GATE / IES / PSUs and other National & State level exam preparation. Candidates can download notes of any subject or of all subjects as per their requirement from the link given below.  click here for made easy notes

GATE SUBJECT WISE MARKS ANALYSIS Mechanics Analysis GATE Civil Engineering 2016 Paper-1 Analysis: 3 Marks Paper-2 Analysis:2 Marks GATE Civil Engineering 2015 Paper-1 Analysis: 6 Marks Paper-2 Analysis: 4 Marks GATE Civil Engineering 2014 Paper-1 Analysis: 4 Marks Paper-2 Analysis: 3 Marks Transportation Engineering Analysis GATE Civil Engineering 2016 Paper-1 Analysis: 6 Marks Paper-2 Analysis: 7 Marks GATE Civil Engineering 2015 Paper-1 Analysis: 8 Marks Paper-2 Analysis: 8 Marks GATE Civil Engineering 2014 Paper-1 Analysis: 8 Marks Paper-2 Analysis: 9 Marks Surveying Analysis GATE Civil Engineering 2016 Paper-1 Analysis: 5 Marks Paper-2 Analysis: 7 Marks GATE Civil Engineering 2015 Paper-1 Analysis: 6 Marks Paper-2 Analysis: 6 Marks GATE Civil Engineering 2014 Paper-1 Analysis: 7 Marks Paper-2 Analysis: 6 Marks Water Resource Engineering Analysis GATE Civil Engineering 2016 Paper-1 Analysis: 11 Marks P

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Syllabus CE Civil Engineering Section 1:  Engineering Mathematics Linear Algebra: Matrix algebra; Systems of linear equations; Eigen values and Eigen vectors. Calculus: Functions of single variable; Limit, continuity and differentiability; Mean value theorems, local maxima and minima, Taylor and Maclaurin series; Evaluation of definite and indefinite integrals, application of definite integral to obtain area and volume; Partial derivatives; Total derivative; Gradient, Divergence and Curl, Vector identities, Directional derivatives, Line, Surface and Volume integrals, Stokes, Gauss and Green’s theorems. Ordinary Differential Equation (ODE): First order (linear and non-linear) equations; higher order linear equations with constant coefficients; Euler-Cauchy equations; Laplace transform and its application in solving linear ODEs; initial and boundary value problems. Partial Differential Equation (PDE): Fourier series; separation of variables; solutions of onedimensional