What is the distance between centre and vertex ofa hyperbole
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Hyperbola is a curve on the plane that doesn't touch the center and has two branches. It is formed by the intersection of plane on the halves of a right circular cone whose angle is parallel to the axis of the cone.
The equation for hyperbola is,
Where,
(x0,y0) are the center points.
a is the semi-major axis.
b is the semi-minor axis.
Major Axis is a line that passes through the center, vertices and focus of the hyperbola. The length of the major axis is 2a.
The equation of the major axis is,
Minor Axis is a line perpendicular to the major axis and passes through the center of the hyperbola. The length of the minor axis is 2b.
The equation for hyperbola is,
Where,
(x0,y0) are the center points.
a is the semi-major axis.
b is the semi-minor axis.
Major Axis is a line that passes through the center, vertices and focus of the hyperbola. The length of the major axis is 2a.
The equation of the major axis is,
Minor Axis is a line perpendicular to the major axis and passes through the center of the hyperbola. The length of the minor axis is 2b.
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