Examples of using Hyperbola in English and their translations into Thai
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
So that would be one hyperbola.
Which of the following represents a hyperbola?
But this hyperbola looks something like this.
Or our hyperbola's going to open up and down.
And the asymptotes, they're these lines that the hyperbola will approach.
Because it will never, a hyperbola will never cross the asymptotes.
So that lets us know that we're dealing with a hyperbola.
But you give any t you will end up on this hyperbola!
Let's see if we can tackle a slightly more difficult hyperbola graphing problem.
Let's see if we can learn a thing or two about the hyperbola.
That's what I always like to do whenever I'm graphing a hyperbola.
So that's what this parabola-- this hyperbola-- is going to look like.
We have it in standard form and, yes, indeed, we do have a hyperbola.
Now in the hyperbola, what is the difference of the distances to the two foci?
So the asymptotes are going to intersect at the center of our hyperbola, so to speak.
squared equals 1 is a hyperbola.
So, that's one and that's the other asymptote. then the hyperbola will look something like this.
So hopefully you're now satisfied that the focal length of a hyperbola is the sum of these two denominators.
The classic or the standard non-shifted form of a hyperbola or a hyperbola centered at 0 would look something like this.
Now for a hyperbola, you kind of see that there's a very close relation between the ellipse and the hyperbola, but it is kind of a fun thing to ponder about.