Conic Section Parabola
Quiz
•
Mathematics
•
11th Grade
•
Practice Problem
•
Easy
Standards-aligned
Anthony Clark
Used 2+ times
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20 questions
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1.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
The focus is at (2,0) and the vertex is at (-4,0). What is the equation of the parabola?
y2 = 24(x+4)
(y+4)2 = -12x
x2 = 16(y+4)
(x+4)2 = -20y
2.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
What is the focus of the following parabola?
(y + 5)2 = -12 (x - 2)
(2, - 5)
( -5, 2)
(1 , -5 )
(-1, -5 )
3.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
A cross-section of a design for a travel-sized solar fire starter is shown in the Figure above. The sun’s rays reflect off the parabolic mirror toward an object attached to the igniter. Because the igniter is located at the focus of the parabola, the reflected rays cause the object to burn in just seconds. Find the equation of the parabola that models the fire starter. Assume that the vertex of the parabolic mirror is the origin of the coordinate plane.
4.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
The figure above shows a diagram for the main section of a suspension bridge. The shape of the curved cable can be closely approximated by a parabola. As shown in the figure, there are 17 vertical support wires. These, along with the two 10.6-m end posts, are equally spaced at 5-m intervals. At the center of the bridge, the vertical support wire (from the vertex of the parabola to the roadway) has a length of 0.6 m.
In the figure, let the road correspond to the x-axis in an x-y coordinate system, with the vertex of the parabolic cable located at (0, 0.6). Find an equation in standard form of the parabola.
5.
MATH RESPONSE QUESTION
1 min • 1 pt
Given a parabola with a vertex of (4,0) and a focus of (4,-1) write the equation of the parabola.
Mathematical Equivalence
ON
6.
MATH RESPONSE QUESTION
1 min • 1 pt
Given a parabola with a vertex at (4,3) and a directrix of y=1, write the equation of the parabola.
Mathematical Equivalence
ON
7.
DRAG AND DROP QUESTION
1 min • 1 pt
In a parabola, "p" tells you the distance from the (a) to the (b) and (c)
vertex
focus
directrix
origin
parabola
axis
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