JEE Main · Maths · Determinants
Quick Identification via Proportionality
JEE Main asked Quick Identification via Proportionality once in the 108 shifts Lumi analysed, on 29 Jul 2022, Shift 1. It belongs to Cramer's Rule, in Determinants (Maths).
Updated 2026-10-24
- Times asked
- 1
- in 1 shift
- Years
- 1 of 8
- First asked
- 2022
- the only year
- Pattern
- Occasional
- asked once so far
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: 1 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
Numerical value is the usual form. Skill tested: multi-step.
- Prime power dividing a factorial determinant
Difficulty
1 of the 1 question had a numerical answer.
Every question
The question
From the official JEE Main shift papers, newest first. Open one for the full question, the options and the official answer.
Shift: 29 Jul 2022, Shift 1.
Same topic
Other ideas in Cramer's Rule
Cramer's Rule has 19 ideas JEE Main has asked; 6 of them came up in more than one question. The 12 most asked are below.
- Condition for Infinite Solutions25× · 2026
- Condition for No Solution17× · 2026
- Evaluating Parameters for Consistency15× · 2025
- Parameter Evaluation in Homogeneous Systems9× · 2026
- Homogeneous System Solutions4× · 2026
- Condition for Unique Solution4× · 2024
- Solving Column Vector Matrix Equationsonce · 2024
- Consistency of Overdetermined Systems (3 eq, 2 var)once · 2023
- Complex Coefficients in Cramer's Ruleonce · 2022
- Parametrizing Infinite Solutionsonce · 2022
- Trigonometric Coefficients and Solution Countingonce · 2022
- Arithmetic Progression Coefficients Trickonce · 2021