Difficulty distribution
How the classified questions are distributed by difficulty.
3questions
Easy
3
100%
Quadratic Equations - General Aptitude - General Aptitude (GA) Previous Year Questions
Practice Quadratic Equations - General Aptitude - General Aptitude (GA) previous year questions organised from real papers, with year-wise coverage and clear topic navigation.
3Papers
3Years
3Questions
1Topics
Quadratic Equations question pattern
Every graph below is calculated only from this selection.
Questions by year
Year-wise coverage for Quadratic Equations. Each bar uses a separate theme-derived color.
Question type distribution
MCQ, numerical, multiple-select and other formats found in these papers.
3questions
MCQ
3
100%
Subject weightage
Top subjects by unique question coverage.
Most asked topics
Top topics across the included previous year papers.
Subtopic coverage
Top subtopics inside this exact selection.
Paper coverage
Question coverage for the most populated papers. Every active PYP paper remains listed below.
Included previous year papers
Newest papers appear first. Sort by year, question coverage or name.
| Paper | Year / session | Questions in this view | Open |
|---|---|---|---|
| Chemistry (CY) 2025 | 2025 | 1 | View paper |
| Chemistry (CY) 2021 | 2021 | 1 | View paper |
| Chemistry (CY) 2019 | 2019 | 1 | View paper |
All Quadratic Equations previous year questions
Practice every matching question in batches of 20, with every available option.
2019 · General Aptitude (GA) · General Aptitude · Quadratic Equations
Chemistry (CY) 2019
The sum and product of two integers are 26 and 165 respectively. The difference between these two integers is ____.
2025 · General Aptitude (GA) · General Aptitude · Quadratic Equations
Chemistry (CY) 2025
If a real variable \(x\) satisfies \(3^{x^2} = 27 \times 9^x\), then the value of \(\frac{2^{x^2}}{(2^x)^2}\) is:
2021 · General Aptitude (GA) · General Aptitude · Quadratic Equations
Chemistry (CY) 2021
\( \oplus \) and \( \odot \) are two operators on numbers \( p \) and \( q \) such that \( p \oplus q = \frac{p^2 + q^2}{pq} \) and \( p \odot q = \frac{p^2}{q} \). If \( x \oplus y = 2 \odot 2 \), then \( x = \)