JEE Main · Maths · Integrals
L'Hopital with Leibniz Rule
JEE Main asked L'Hopital with Leibniz Rule 3 times in 3 of the 108 shifts Lumi analysed, in 2020 and 2024. It belongs to L'Hopital's Rule, in Integrals (Maths). The longest wait between two years asking it was 4 years. In 2024 it came in more than one shift of the same year.
Updated 2026-10-24
- Times asked
- 3
- in 3 shifts
- Years
- 2 of 8
- First asked
- 2020
- last in 2024
- Pattern
- Occasional
- across the analysed shifts
Questions on this idea a shift, by year
2017–2026. Asked in 2020 and 2024. Years differ in how many shifts Lumi analysed, so each year is scaled to one shift of 25 Maths questions.
Raw count: 2017: 0 in 1 shift · 2020: 1 in 12 shifts · 2021: 0 in 24 shifts · 2022: 0 in 24 shifts · 2023: 0 in 12 shifts · 2024: 2 in 18 shifts · 2025: 0 in 8 shifts · 2026: 0 in 9 shifts.
Shift by shift
Each square is one analysed shift, in date order. Open a filled one for that paper.
How JEE Main framed it
Single correct is the usual form. Skill tested: calculation.
- Limit of integral function via l'hopital
- Limit with integral via l'hopital
Difficulty
Every question was multiple choice.
Every question
All 3 questions
From the official JEE Main shift papers, newest first. Open one for the full question, the options and the official answer.
- 30 Jan 2024, Shift 1 · Q8Let be a differentiable function such that . If…MediumSingle correct
- 29 Jan 2024, Shift 1 · Q8…MediumSingle correct
- 8 Jan 2020, Shift 2 · Q58 is equal to :EasySingle correct
Shifts: 8 Jan 2020, Shift 2, 29 Jan 2024, Shift 1, 30 Jan 2024, Shift 1.
Same topic
Other ideas in L'Hopital's Rule
L'Hopital's Rule has 18 ideas JEE Main has asked; 9 of them came up in more than one question. The 12 most asked are below.
- Simplifying with Standard Limits Before L'Hopital13× · 2026
- Choosing Series Expansion over L'Hopital10× · 2026
- Determining Unknown Constants from Finite Limits6× · 2026
- e-Power Shortcut for 1^infinity Forms6× · 2022
- Indeterminate Power Forms5× · 2025
- Conjugation vs L'Hopital for Radicals4× · 2024
- Handling Greatest Integer Functions3× · 2024
- L'Hopital with Inverse Trigonometric Functions2× · 2024
- Derivative Limit Existence Conditiononce · 2022
- L'Hopital on Determinant Functionsonce · 2022
- Single Application of L'Hopitalonce · 2022
- Recognizing the Derivative Definitiononce · 2021