Mathematics Conic Section Online Test

Start your preparation for Mathematics Conic Section Online Test. This online test contains important MCQs from past papers. Attempting this test will help you prepare for Annual Exams and Entry Tests. Read the questions carefully and select the correct option below to see your result.

Important Math Conic Section Question and Answer

Total Questions: 50
Time Allowed: 20 Minutes
Total Marks: 50
How to Attempt Test: Please choose the right Option in MCQ-type question.
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Math Conic Section Practice Test Online With Explanation

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1. The length of latus – rectum of the ellipse x²/9 + y²/9 = 1 is

2. Parametric equation of hyperbola are

3. The curves obtain by cutting a (double) right circular cone by a plane are called

4. Fixed point from which all points of a circle are equidistant is

5. Vertices of x²/a² + y²/b² = 1, a > b are

6. The length of latus – rectum of the ellipse x²/9 + y²/16 = 1

7. The parabola x² = y passes through

8. If cutting plane is 11 is axis of cone and cuts both of its napes then intersection is

9. For a circle x² + y² = 81, the point (5,6) lies

10. The center of the circle is

11. Electricity of the ellipse x²/a² + y²/b² = 1 is

12. xx₁ + yy₁ + g(x+x₁) f(y+y₁) + c = 0 represents an equation of

13. The radius of the circle x²+y²+2gx+2fy+c=0 is

14. The parabola y² = 2x passes through

15. An equation of the form Ax² + By² + Cx + Fy + G = 0 represents a circle if

16. Math 20.01

17. Equation of tangent to the circle x² + y² = 4 is (2cosθ, 2sinθ) is

18. Two circles are said to be concentric circles if they have

19. Point (x₁, y₁) lies inside the circle x²+y²+2gx+2fy+c= 0 if

20. If A (0, 0) and (0, 1) are ends of the diameter, then the equation of the circle is

21. The radius of the circle (x – 1)² + (y = 3)² = 3 is

22. The size of the circle obtained by cutting the cone by a plane perpendicular to the axis of the cone depends on how near the plane is to the

23. The center of the ellipse x²/a² + y²/b² = 1 is

24. If the intersecting plane is parallel to the axis of the cone and intersects both of its apes then, the resulting section is

25. Equation of tangent the parabola y² = 4ax at (x + y₁) is


 

How to Score High in Mathematics Conic Section Online Test?

Mastering scientific subjects requires conceptual clarity.

Key Preparation Tips:

  • Concepts First: Ensure you understand the underlying theories before attempting the MCQs.
  • Time Management: Attempt this online quiz multiple times to improve your speed.

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