Class 11 Mathematics Chapter 11 Conic Sections Quiz 9 (25 MCQs)

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1. What best describes a locus where all points are 2 cm from a point P?
2. What is the center-radius form of the equation of a circle?
3. Which conic section is represented by the equation $2x^2-16x-12y+20=0$
4. What type of conic section is $6x^2+6y^2-3x+4y=0$
5. Which correctly describes the parabola:$x=-3\left(y+1\right)^2+5$
6. Asymptotes of the hyperbola $\frac{y^2}{a^2}-\frac{x^2}{b^2}=1$
7. Directrix of the parabola $y=4x^2$
8. Identify the given conic sections that the equation represents. $-4x^2+y^2+8x-20y-4=0$
9. Why are Conic Sections given this name?
10. What is the center of (x-5)$^{2 }$+ (y + 1)$^{2}$ = 25
11. Which is a horizontal ellipse?
12. If a vertex of a horizontal ellipse is at (0, 0) and the length of the major axis is 8, where is the other vertex?
13. What is the center for this ellipse? $\frac{\left(x+1\right)^2}{16}+\frac{\left(y-4\right)^2}{4}=1$
14. What is the midpoint between the points at (12, 7) and (18, 19)?
15. A type of conic section which has the set of all points that are equidistant from a fixed point in the plane.
16. What type of conic section is $25x^2+5y^2+6x+4y+2=0$
17. All parabolas with a vertical directrix open the left or right.
18. Which of the following is the standard form of the equation of an ellipse centered at the origin with semi-major axis $a$ $b$
19. What are the coordinates of the center of the ellipse given by the equation $\frac{(x-3)^2}{16} + \frac{(y+2)^2}{9} = 1$
20. In an ellipse, what is the length of the major axis?
21. If a parabola has a vertex of (1, 0) and a focus of (9/7, 0), what would the fraction be that is in front of the parentheses in the equation?
22. What is an equation of a quadratic with x-intercepts at $\left(4, 0\right)$ $\left(-5, 0\right)$
23. Identify the conic represented by the equation without completing the square:$4x^2-24x-9y^2-90y-153=0$
24. Identify the conic:25x$^{2}$ + 5y$^{2}$ + 6x + 4y +2 = 0
25. Given a parabola with a vertex of (4, 0) and a focus of (4, -1) write the equation of the parabola.