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← JEE Advanced PYQ
Integrals
JEE Advanced · Mathematics · 61 past questions
Topic
Evaluating definite and indefinite integrals
1
Inequalities and estimation of integrals
1
Area and passage-based or matching problems
0
Definite integrals using symmetry and properties
0
Fundamental theorem and differentiation of integrals
0
Integral equations and functions defined by integrals
0
Limits of sums as integrals
0
Level
Easy
0
Moderate
2
Tough
0
Year
2026
1
2025
1
2024
3
2023
1
2022
3
2021
5
2020
2
2019
3
2018
3
2017
2
2016
2
2015
9
2014
6
2013
2
2012
5
2011
2
2010
3
2009
1
2008
3
2007
4
2 of 61 ·
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Q23
2017 Paper 1
Let $f:\mathbb{R}\to\mathbb{R}$ be a differentiable function such that $f(0)=0$…
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Q24
2017 Paper 2
If $I = \sum_{k=1}^{98} \int_k^{k+1} \frac{k+1}{x(x+1)}\,dx$, then
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