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Q: What is an orbit that is a parabola or a hyperbola?
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What is the difference between hyperbola and parabola?

A parabola has eccentricity 1, a hyperbola has eccentricity greater than 1.


Is the moon orbit an example of a parabola?

No. Every closed orbit (around and around and around) is an ellipse. Every open orbit (swish by one time and never return) is a hyperbola. The one that's exactly precisely on the dividing line between closed and open is a parabola.


What are some examples of real life hyperbola?

The orbit of objects that approach the Sun, or Earth, from far away, above a certain critical speed.At a certain critical speed, the orbit will be a parabola. Above the critical speed, the orbit will be a hyperbola. (In both cases, the object will go away, never to come back.) Below the critical speed, the orbit is an elipse or a circle.The orbit of objects that approach the Sun, or Earth, from far away, above a certain critical speed.At a certain critical speed, the orbit will be a parabola. Above the critical speed, the orbit will be a hyperbola. (In both cases, the object will go away, never to come back.) Below the critical speed, the orbit is an elipse or a circle.The orbit of objects that approach the Sun, or Earth, from far away, above a certain critical speed.At a certain critical speed, the orbit will be a parabola. Above the critical speed, the orbit will be a hyperbola. (In both cases, the object will go away, never to come back.) Below the critical speed, the orbit is an elipse or a circle.The orbit of objects that approach the Sun, or Earth, from far away, above a certain critical speed.At a certain critical speed, the orbit will be a parabola. Above the critical speed, the orbit will be a hyperbola. (In both cases, the object will go away, never to come back.) Below the critical speed, the orbit is an elipse or a circle.


What is a point that helps define an ellipse parabola and hyperbola?

focus


Is a graph of a quadratic function always a parabola?

No. It can also be a circle, ellipse or hyperbola.