Ellipse PYQs - Last 10 Years
JEE Main / Mathematics / Coordinate Geometry / 105 recent questions
MathematicsCoordinate Geometry2017-2026
Practice 105 JEE Main Mathematics questions from Ellipse. Use the year-wise and type-wise breakdown to prioritize recent PYQs, then continue into the question list below.
105
PYQs on Page
Mathematics / Coordinate Geometry
2017-2026
Year Range
Based on indexed question metadata
65
Last 5 Years
2022-2026
105
Last 10 Years
2017-2026
Recent Year Trend
2021
2022
2023
2024
2025
2026Latest year
202118 max PYQs/year2026
Question Types
105PYQs
MCQ86.7%
INTEGER13.3%
Difficulty Mix
#1 Medium83
#2 Hard15
#3 Easy7
65 in last 5 years105 in last 10 years
Last 10 Years Ellipse Questions
Showing 5 of 105 filtered questions.
1Ellipse
The tangent and normal to the ellipse 3x2
+ 5y2
= 32 at the point P(2, 2) meet the x-axis at Q and R,
respectively. Then the area (in sq. units) of the triangle PQR is :
+ 5y2
= 32 at the point P(2, 2) meet the x-axis at Q and R,
respectively. Then the area (in sq. units) of the triangle PQR is :
MCQ+4 / -12019
2Ellipse
If the length of the latus rectum of an ellipse is 4 units and the distance between a focus an its nearest vertex on the major axis is \({3 \over 2}\) units, then its eccentricity is :
MCQ+4 / -12018
3Ellipse
The eccentricity of an ellipse having centre at the origin, axes along the co-ordinate
axes and passing through the points (4, −1) and (−2, 2) is :
axes and passing through the points (4, −1) and (−2, 2) is :
MCQ+4 / -12017
4Ellipse
Consider an ellipse, whose center is at the origin and its major axis is along the x-axis. If its eccentricity is \({3 \over 5}\) and the distance between its foci is 6, then the area (in sq. units) of the quadrilatateral inscribed in the e...
MCQ+4 / -12017
5Ellipse
The eccentricity of an ellipse whose centre is at the origin is \({1 \over 2}\). If one of its directrices is x = – 4, then the
equation of the normal to it at \(\left( {1,{3 \over 2}} \right)\) is :
equation of the normal to it at \(\left( {1,{3 \over 2}} \right)\) is :
MCQ+4 / -12017
