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The foci of a hyperbola are located:
At the origin
Along the x-axis
Equidistant from the center along the transverse axis
Along the major axis
at the center
Along the transverse axis
The distance between the center and each focus along the transverse axis in a hyperbola is called:
Major axis
Semi-major axis
Eccentricity
The foci of a hyperbola are:
Located on the major axis
Located on the minor axis
Located at the center
At the endpoints of the major axis
What are the foci of a hyperbola?
Points on the major axis
Points on the minor axis
Points equidistant from the center
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)
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)
at the origin
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)
It is done.