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Previous year question hub

GATE Mathematics (MA) - Previous Year Papers Previous Year Questions

Practice GATE Mathematics (MA) - Previous Year Papers previous year questions organised from real papers, with year-wise coverage and clear topic navigation.

20Papers
20Years
1,335Questions
18Topics

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Included previous year papers

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Paper nameYearPDFAttempt
Mathematics (MA) 20262026
65 questions in this view
2026
Mathematics (MA) 20252025
65 questions in this view
2025
Mathematics (MA) 20242024
65 questions in this view
2024
Mathematics (MA) 20232023
65 questions in this view
2023
Mathematics (MA) 20222022
65 questions in this view
2022
Mathematics (MA) 20212021
65 questions in this view
2021
Mathematics (MA) 20202020
65 questions in this view
2020
Mathematics (MA) 20192019
65 questions in this view
2019
Mathematics (MA) 20182018
65 questions in this view
2018
Mathematics (MA) 20172017
65 questions in this view
2017
Mathematics (MA) 20162016
65 questions in this view
2016
Mathematics (MA) 20152015
65 questions in this view
2015
Mathematics (MA) 20142014
65 questions in this view
2014
Mathematics (MA) 20132013
65 questions in this view
2013
Mathematics (MA) 20122012
65 questions in this view
2012
Mathematics (MA) 20112011
65 questions in this view
2011
Mathematics (MA) 20102010
65 questions in this view
2010
Mathematics (MA) 20092009
60 questions in this view
2009
Mathematics (MA) 20082008
85 questions in this view
2008
Mathematics (MA) 20072007
85 questions in this view
2007

Sample previous year questions

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1
2008 · Mathematics · Linear Algebra · Vector Spaces and Linear Transformations
Mathematics (MA) 2008
Consider the subspace \( W = \{[a_{ij}] : a_{ij} = 0 \text{ if } i \text{ is even}\} \) of all \(10 \times 10\) real matrices. Then the dimension of \(W\) is
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2
2009 · Mathematics · Linear Algebra · Vector Spaces and Linear Transformations
Mathematics (MA) 2009
The dimension of the vector space V = {A = (aij)n×n : aij ∈ ℂ, aij = –aji} over the field ℝ is
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3
2010 · Mathematics · Algebra · Fields and Field Extensions
Mathematics (MA) 2010
Let \( E \) and \( F \) be any two events with \( P(E \cup F) = 0.8, P(E) = 0.4 \) and \( P(E|F) = 0.3 \). Then \( P(F) \) is
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4
2011 · Mathematics · Linear Algebra · Eigenvalues and Canonical Forms
Mathematics (MA) 2011
The distinct eigenvalues of the matrix \[\begin{bmatrix} 1 & 1 & 0 \\ 1 & 1 & 0 \\ 0 & 0 & 0 \end{bmatrix}\] are
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5
2012 · Mathematics · Complex Analysis · Functions of a complex variable
Mathematics (MA) 2012
The straight lines \(L_1 : x = 0\), \(L_2 : y = 0\) and \(L_3 : x + y = 1\) are mapped by the transformation \(w = z^2\) into the curves \(C_1, C_2\) and \(C_3\) respectively. The angle of intersection between the curves at \(w = 0\) is
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6
2013 · Mathematics · Linear Algebra · Eigenvalues and Canonical Forms
Mathematics (MA) 2013
The possible set of eigen values of a \(4\times 4\) skew-symmetric orthogonal real matrix is
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