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- Multiple ChoicePlease save your changes before editing any questions.
Identify the center of the ellipse.

(0,0)

(−3,1)

(1,−3)

(3,−1)

- Multiple ChoicePlease save your changes before editing any questions.What is the center of the given equation?(h, k) = (4, 3)(h, k) = (-4, -3)(h, k) = (-4, 3)(h, k) = (4, -3)
- Multiple ChoicePlease save your changes before editing any questions.What are the vertices of the ellipse?(0, 0)(7, 1) and (-1, 1)(3, -5) and (3, 7)(3, 1)
- Multiple ChoicePlease save your changes before editing any questions.
What is the equation for the foci of an ELLIPSE?

c

^{2}= a^{2}+ b^{2}c

^{2}= a^{2}- b^{2}1/4d

(x-h)

^{2}+ (y-k)^{2}= r^{2} - Multiple ChoicePlease save your changes before editing any questions.Identify the center and the length of a and b.C: (0,4) a= 25, b=4C: (0,0) a= 4, b=25C: (0,5) a= 2, b=5C: (0,0) a= 5, b=2
- Multiple ChoicePlease save your changes before editing any questions.
Determine the foci of the ellipse?

(−5,1) and (−1,1)

(±√3,0)

(0,1) and (−6,1)

(√3 − 3, 1) and (−√3 − 3, 1)

- Multiple ChoicePlease save your changes before editing any questions.
Find the value of "c" (distance of focus) in the given ellipse

1.73

4.12

3.24

3.87

- Multiple ChoicePlease save your changes before editing any questions.
Which describes the line containing the center and foci of an ellipse?

Major Axis

Minor Axis

Vertices

Co-Vertices

- Multiple ChoicePlease save your changes before editing any questions.
Choose the equation that shows the standard form for an Ellipse.

$\left(x-h\right)^2+\left(y-k\right)^2=r^2$

$\frac{\left(x-h\right)^2}{a^2}+\frac{\left(y-k\right)^2}{b^2}$

$\frac{\left(x-h\right)^2}{a^2}-\frac{\left(y-k\right)^2}{b^2}$

$\left(y-k\right)^2=4p\left(x-h\right)$

- Multiple ChoicePlease save your changes before editing any questions.What are the co-vertices of the ellipse?(1, 5) and (1, -5)(0, 0) and (2, 0)(4, 0) and (6, 0)(1, 6) and (1, 4)
- Multiple ChoicePlease save your changes before editing any questions.
In an ellipse, what distance does a represent?

The distance from the center to a vertex

The distance from the center to a co-vertex

The distance from the center to a focus

The length of the minor axis

The length of the major axis

- Multiple ChoicePlease save your changes before editing any questions.
In an ellipse, what distance does b represent?

The distance from the center to a vertex

The distance from the center to a co-vertex

The distance from the center to a focus

The length of the minor axis

The length of the major axis

- Multiple ChoicePlease save your changes before editing any questions.
In an ellipse, what distance does c represent?

The distance from the center to a vertex

The distance from the center to a co-vertex

The distance from the center to a focus

The length of the minor axis

The length of the major axis

- Multiple ChoicePlease save your changes before editing any questions.
In an ellipse, what is the length of the major axis?

a

2a

b

2b

c

- Multiple ChoicePlease save your changes before editing any questions.
In an ellipse, what is the length of the minor axis?

a

2a

b

2b

c

- Multiple ChoicePlease save your changes before editing any questions.
Determine the Foci for the ellipse.

(-3 , 4) and (-3 , 0)

(3 , -4) and (3 , 0)

(-3 , -4) and (-3 , 0)

(-3 , 4) and (3 , 0)

- Multiple ChoicePlease save your changes before editing any questions.Find the foci of this ellipse?(8, -1), (0, -1)(4±√7, -1)(4, 3), (4, -5)(4, -1)
- Multiple ChoicePlease save your changes before editing any questions.
Describe the conic section by its equation.

Vertical Ellipse

Vertical Hyperbola

Horizontal Ellipse

Horizontal Hyperbola

- Multiple ChoicePlease save your changes before editing any questions.
Find the ordered pairs of the vertices of the ellipse.

(-4, -4) and (6, -4)

(4, 4) and (-6, 4)

(-1, -1) and (-1, 9)

The conic has no vertices.

- Multiple ChoicePlease save your changes before editing any questions.
Describe the conic section by its equation.

Vertical Ellipse

Vertical Hyperbola

Horizontal Ellipse

Horizontal Hyperbola