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The minor axis of an ellipse is:
The longer of the two axes
None
Perpendicular to the major axis
The length of the major axis of an ellipse is equal to:
Twice the semi-major axis
Twice the semi-minor axis
the distance between the foci
If the foci of an ellipse are located at (5, 0) and (-5, 0), what is the length of its major axis?
10
5
20
The major axis of an ellipse?
The axis that is parallel to the y-axis
The shorter of the two axes
pass through foci
If an ellipse has foci at (-3, 0) and (3, 0), what is the length of its major axis?
6
3
12
Which axis of an ellipse is perpendicular to the major axis?
x-axis
y-axis
Minor axis
the shorter of the two axes
none
What is the definition of the major axis of an ellipse?
What is the relationship between the major axis, minor axis, and foci of an ellipse?
Major axis = Minor axis + Distance between foci
Major axis = Minor axis - Distance between foci
Major axis = 2 × Minor axis D) Major axis = Distance between foci
If an ellipse has an equation x225+y216=1\frac{x^2}{25}+\frac{y^2}{16}=125x2+16y2=1 what are the lengths of its major and minor axes, respectively?
Major axis = 25, Minor axis = 16
Major axis = 16, Minor axis = 25
Major axis = 5, Minor axis = 4
It is done.