JEE Main · Maths · Differential Equations
Identifying Equations Reducible to Homogeneous Form
JEE Main asked Identifying Equations Reducible to Homogeneous Form 2 times in 2 of the 108 shifts Lumi analysed, all in 2022. It belongs to Homogeneous Equations, in Differential Equations (Maths). In 2022 it came in more than one shift of the same year.
Updated 2026-10-24
- Times asked
- 2
- in 2 shifts
- Years
- 1 of 8
- First asked
- 2022
- the only year
- Pattern
- Occasional
- across the analysed shifts
Questions on this idea a shift, by year
2017–2026. Asked in 2022. 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: 0 in 12 shifts · 2021: 0 in 24 shifts · 2022: 2 in 24 shifts · 2023: 0 in 12 shifts · 2024: 0 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: multi-step.
- General solution of a differential equation
- Solve initial value differential equation
Difficulty
Every question was multiple choice.
Every question
All 2 questions
From the official JEE Main shift papers, newest first. Open one for the full question, the options and the official answer.
- 29 Jul 2022, Shift 2 · Q9If the solution curve of the differential equation passes through the points and ,…HardSingle correct
- 25 Jul 2022, Shift 1 · Q11The general solution of the differential equation is :HardSingle correct
Shifts: 25 Jul 2022, Shift 1, 29 Jul 2022, Shift 2.
Same topic
Other ideas in Homogeneous Equations
Homogeneous Equations has 9 ideas JEE Main has asked; 5 of them came up in more than one question.
- Substitution y = vx10× · 2026
- Alternative Substitution x = vy2× · 2024
- Recognizing Exact Differentials in Homogeneous Forms2× · 2024
- Homogeneous Equations with Transcendental Functions2× · 2022
- Identifying Homogeneous Functionsonce · 2026
- Shift of Origin Method for Reducible Equationsonce · 2024
- Finding Particular Solutionsonce · 2022
- Domain Restrictions from Initial Value Problemsonce · 2021