Difficulty distribution
How the classified questions are distributed by difficulty.
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Practice Coordinate Geometry - Mathematics previous year questions organised from real papers, with year-wise coverage and clear topic navigation.
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Year-wise coverage for Coordinate Geometry. Each bar uses a separate theme-derived color.
How the classified questions are distributed by difficulty.
MCQ, numerical, multiple-select and other formats found in these papers.
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Top topics across the included previous year papers.
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Question coverage for the most populated papers. Every active PYP paper remains listed below.
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Explore previous-paper coverage, trends and focused practice for Circle.
Explore previous-paper coverage, trends and focused practice for Straight Lines And Pair Of Straight Lines.
Explore previous-paper coverage, trends and focused practice for Parabola.
Explore previous-paper coverage, trends and focused practice for Ellipse.
Explore previous-paper coverage, trends and focused practice for Hyperbola.
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| Paper | Year / session | Questions in this view | Open |
|---|---|---|---|
| BITSAT 2025 | 2025 | 8 | View paper |
| BITSAT 2024 | 2024 | 4 | View paper |
| BITSAT 2023 | 2023 | 4 | View paper |
| BITSAT 2022 | 2022 | 4 | View paper |
| BITSAT 2021 | 2021 | 4 | View paper |
| BITSAT 2020 | 2020 | 3 | View paper |
A varied preview from the papers represented in this selection, with every available option.
If the tangent at a point \(\left( {4\cos \phi ,{{16} \over {\sqrt {11} }}\sin \phi } \right)\) to the ellipse \(16{x^2} + 11{y^2} = 256\) is also a tangent to \({x^2} + {y^2} - 2x = 15\), then \(\phi\) equsls
If x = 9 is the chord of contact of the hyperbola x2 \(-\) y2 = 9, then the equation of the corresponding pair of tangent is
If the straight line \(y = mx + c\) touches the parabola \({y^2} - 4ax + 4{a^3} = 0\), then c is
If a tangent to the circle \(x^2+y^2=1\) intersect the co-ordinate axes at distinct points \(P\) and \(Q\), then the locus of the mid-point of \(P Q\) is
Tangents are drawn to the ellipse $\frac{x^2}{a^2}+\frac{y^2}{b^2}=1$ at points where it is intersected by the line $l x+m y+n=0$. The point of intersection of tangents at these points is