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Class 11 Mathematics: Conic Sections
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MCQs on circle, parabola, ellipse and hyperbola.

Class 11 Mathematics: Conic Sections
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24 Questions

1. If vertex is at (1, 2) and focus (2, 0) then find the equation of the parabola.
2. Find the focus of parabola with equation y2=-100x.
3. If length of transverse axis is 8 and conjugate axis is 10 and transverse axis is along x-axis then find the equation of hyperbola.
4. Find the coordinates of foci of ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1.
5. What is length of latus rectum for ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1?
6. Find the focus of parabola with equation x2=-100y.
7. Find the equation of directrix of parabola x2=100y.
8. What is equation of latus rectums of ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1?
9. What is equation of latus rectums of ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1?
10. Find the equation of axis of the parabola y2=24x.
11. What is length of latus rectum for ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1?
12. The point (1, 4) lie ___________ the circle x2+y2-2x-4y+2=0.
13. Find the focus of parabola with equation y2=100x.
14. Find the vertex of the parabola y2=4ax.
15. Find the vertex of the parabola y2=4ax.
16. Find the focus of parabola with equation y2=100x.
17. Find the equation of latus rectum of parabola y2=-100x.
18. Equation of parabola which is symmetric about x-axis with vertex (0, 0) and pass through (3, 6).
19. Find the center of the circle with equation x2+y2-4x-10y+4=0.
20. Find the coordinates of foci of ellipse \((\frac{x}{25})^2+(\frac{y}{16})^2\)=1.
21. An ellipse has ___________ vertices and ____________ foci.
22. If focus of parabola is F (2, 5) and equation of directrix is x + y=2, then find the equation of parabola.
23. If length of major axis is 10 and minor axis is 8 and major axis is along x-axis then find the equation of ellipse.
24. Find the focus of parabola with equation x2=100y.

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