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The foci of a hyperbola are:
Located on the major axis
Located on the minor axis
Located at the center
The foci of a hyperbola are located:
At the endpoints of the major axis
at the center
Equidistant from the center along the transverse axis
Along the transverse axis
at the origin
For a hyperbola with the equation 16x2−9y2=116x^2-9y^2=116x2−9y2=1 ,what are the coordinates of the foci?
(4,0) and (−4,0)
(0,3) and (0,−3)
(5,0) and (−5,0)
Along the major axis
For a hyperbola with the equation 36x2−64y2=136x^2-64y^2=136x2−64y2=1 ,what are the coordinates of the foci?
(6,0) and (-6,0)
(0,8) and (0,-8)
(0,9) and (0,-9)
In a hyperbola with the equation 25x2−36y2=125x^2-36y^2=125x2−36y2=1 ,what are the coordinates of the foci?
(0,6) and (0,-6)
(0,3) and (0,-3)
What are the foci of a hyperbola?
Points on the major axis
Points on the minor axis
Points equidistant from the center
At the origin
Along the x-axis
The distance between the center and each focus along the transverse axis in a hyperbola is called:
Major axis
Semi-major axis
Eccentricity
It is done.