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GATE C Mining Engineering
(Subject Wise Questions 2007-2024)
Subject: 1-Engineering Mathematics
Syllabus for GATE 2024
Section 1: Engineering Mathematics
Linear Algebra: Matrices and Determinants; Inverse and Rank of matrix; Systems of linear equations;
Eigen values and Eigen vectors. Cayley-Hamilton Theorem.
Calculus: Limit, continuity and differentiability; Partial Derivatives; Mean value theorems; Indeterminate
forms and L¨ Hospital¨s rule; Maxima and minima; Taylor¨s theorem; Sequences and series; Test for
convergence; Fourier series.
Vector Calculus: Gradient; Divergence and Curl; Line; surface and volume integrals; Stokes, Gauss and
Green¨s theorems.
Differential Equations: Linear and non-linear first order ODEs; Higher order linear ODEs with constant
coefficients; Cauchy¨s and Euler¨s equations.
Probability and Statistics: Measures of central tendency and dispersion; hypothesis testing; Binomial,
Poisson, exponential and normal distributions; Correlation and regression analysis.
Numerical Methods: Solutions of linear algebraic equations; Interpolation; Integration of trapezoidal and
Simpson¨s rule; Single and multi-step methods for differential equations.
Compiled by:
Dr. Vikram Seervi (IIT-BHU, Varanasi)
Assistant Professor,
Department of Mining Engineering, College of Technology and
Engineering (CTAE), Udaipur
Email: vikramseervi007@gmail.com
https://www.ctae.ac.in/singlePage.php?id=57&type=DP
2007
Subject-1 Engineering Mathematics GATE Questions.pdf
2008
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
2009
Subject-1 Engineering Mathematics GATE Questions.pdf
2010
Subject-1 Engineering Mathematics GATE Questions.pdf
2011
2012
Subject-1 Engineering Mathematics GATE Questions.pdf
2013
Subject-1 Engineering Mathematics GATE Questions.pdf
2014
2015
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
2016
2017
Subject-1 Engineering Mathematics GATE Questions.pdf
2018
2019
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
2020
Que 27
Subject-1 Engineering Mathematics GATE Questions.pdf
2021
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
2022
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
2023
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
2024
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf
Subject-1 Engineering Mathematics GATE Questions.pdf

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Subject-1 Engineering Mathematics GATE Questions.pdf

  • 1. GATE C Mining Engineering (Subject Wise Questions 2007-2024) Subject: 1-Engineering Mathematics Syllabus for GATE 2024 Section 1: Engineering Mathematics Linear Algebra: Matrices and Determinants; Inverse and Rank of matrix; Systems of linear equations; Eigen values and Eigen vectors. Cayley-Hamilton Theorem. Calculus: Limit, continuity and differentiability; Partial Derivatives; Mean value theorems; Indeterminate forms and L¨ Hospital¨s rule; Maxima and minima; Taylor¨s theorem; Sequences and series; Test for convergence; Fourier series. Vector Calculus: Gradient; Divergence and Curl; Line; surface and volume integrals; Stokes, Gauss and Green¨s theorems. Differential Equations: Linear and non-linear first order ODEs; Higher order linear ODEs with constant coefficients; Cauchy¨s and Euler¨s equations. Probability and Statistics: Measures of central tendency and dispersion; hypothesis testing; Binomial, Poisson, exponential and normal distributions; Correlation and regression analysis. Numerical Methods: Solutions of linear algebraic equations; Interpolation; Integration of trapezoidal and Simpson¨s rule; Single and multi-step methods for differential equations. Compiled by: Dr. Vikram Seervi (IIT-BHU, Varanasi) Assistant Professor, Department of Mining Engineering, College of Technology and Engineering (CTAE), Udaipur Email: vikramseervi007@gmail.com https://www.ctae.ac.in/singlePage.php?id=57&type=DP
  • 11. 2011
  • 12. 2012
  • 14. 2013
  • 16. 2014
  • 17. 2015
  • 21. 2016
  • 22. 2017
  • 24. 2018
  • 25. 2019
  • 28. 2020
  • 31. 2021
  • 35. 2022
  • 38. 2023
  • 43. 2024