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Ellipses-key terms

Total questions: 17

Worksheet time: 17mins

Name
Class
Date
1.
What is the center of the ellipse?
a)
(0, 0)
b)
(1, 5)
c)
(1, 0)
d)
(0, 1)
2.
Identify the center and the length of a and b.
a)
C: (0,4)  a= 25, b=4
b)
C: (0,0)  a= 4, b=25
c)
C: (0,5)  a= 2, b=5
d)
C: (0,0)  a= 5, b=2
3.
The line containing the center and foci.
a)
Major Axis
b)
Minor Axis
c)
Vertices
d)
Co-Vertices
4.
See Picture
a)
A
b)
B
c)
C
d)
D
5.
See Picture
a)
A
b)
B
c)
C
d)
D
6.
Standard Form of a Ellipse
a)
(x-h)² + (y-k)² = r²
b)
(x-h)²/a² + (y-k)²/b² = 1
c)
(x-h)²/a² - (y-k)²/b² = 1
d)
x = a(y-h)² + k
7.
The major axis is:
a)
The shorter axis of an ellipse
b)
The longer axis of an ellipse
c)
The closest point closest to the Sun
d)
The farthest point closest to the Sun
8.
What are the vertices of the ellipse?
a)
(0, 0)
b)
(7, 1) and (-1, 1)
c)
(3, -5) and (3, 7)
d)
(3, 1)
9.

In an ellipse, what distance does a represent?

a)

The distance from the center to a vertex

b)

The distance from the center to a co-vertex

c)

The distance from the center to a focus

d)

The length of the minor axis

e)

The length of the major axis

10.

In an ellipse, what distance does b represent?

a)

The distance from the center to a vertex

b)

The distance from the center to a co-vertex

c)

The distance from the center to a focus

d)

The length of the minor axis

e)

The length of the major axis

11.

In an ellipse, what distance does c represent?

a)

The distance from the center to a vertex

b)

The distance from the center to a co-vertex

c)

The distance from the center to a focus

d)

The length of the minor axis

e)

The length of the major axis

12.

In an ellipse, what is the length of the major axis?

a)

a

b)

2a

c)

b

d)

2b

e)

c

13.

In an ellipse, what is the length of the minor axis?

a)

a

b)

2a

c)

b

d)

2b

e)

c

14.
The major axis is...
a)
the x-axis
b)
the y-axis
15.

What is the length of the MAJOR axis?

a)

8

b)

9

c)

16

d)

18

16.

What is the length of the MINOR axis?

a)

12

b)

14

c)

49

d)

36

17.

What is the formula for finding the "c" value of an ellipse?

a)

c2=a2+b2c^2=a^2+b^2

b)

c2=a2b2c^2=a^2-b^2

c)

There isn't a formula

d)

c=abc^{ }=a-b