Engineering Mathematics

  • Year 1 Mark
    Questions
    2 Marks
    Questions
    Total
    Questions
    Total
    Marks
    2019, Set-1 5 4 9 13
    2019, Set-2 6 4 10 14
    2018, Set-1 5 4 9 13
    2018, Set-2 5 4 9 13
    2017, Set-1 5 4 9 13
    2017, Set-2 6 4 10 14
    2016, Set-1 5 4 9 13
    2016, Set-2 5 4 9 13
    2016, Set-3 5 4 9 13
    2015, Set-1 5 4 9 13
    2015, Set-2 5 5 10 15
    2015, Set-3 5 4 9 13
    2014, Set-1 5 4 9 13
    2014, Set-2 5 4 9 13
    2014, Set-3 5 4 9 13
    2014, Set-4 5 4 9 13
    2013 5 5 10 15
    2012 5 5 10 15
    2011 5 4 9 13
    2010 5 4 9 13
    2009 4 6 10 16
    2008 6 9 15 24
    2007 4 8 12 20
    2006 4 8 12 20
    2005 6 10 16 26

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  • Linear Algebra: Matrix algebra, systems of linear equations, eigenvalues and eigen vectors.
    Calculus: Functions of single variable, limit, continuity and differentiability, mean value theorems, indeterminate forms; evaluation of definite and improper integrals;double and triple integrals; partial derivatives, total derivative, Taylor series (in one and two variables), maxima and minima, Fourier series; gradient, divergence and curl, vector identities, directional derivatives, line, surface and volume integrals, applications of Gauss, Stokes and Green’s theorems.
    Differential equations: First order equations (linear and nonlinear); higher order linear differential equations with constant coefficients; Euler-Cauchy equation; initial and boundary value problems; Laplace transforms; solutions of heat, wave andLaplace’s equations.
    Complex variables: Analytic functions; Cauchy-Riemann equations; Cauchy’s integral theorem and integral formula; Taylor and Laurent series.
    Probability and Statistics: Definitions of probability, sampling theorems, conditional probability; mean, median, mode and standard deviation; random variables, binomial, Poisson and normal distributions.
    Numerical Methods: Numerical solutions of linear and non-linear algebraic equations; integration by trapezoidal and Simpson’s rules; single and multi-step methods for differential equations.

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