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
A minus is the hyperbola.
But a hyperbola would look something like this.
Let's add the hyperbola.
But this hyperbola looks something like this.
So these are both hyperbolas.
But a hyperbola is very close in formula to this.
So that would be one hyperbola.
This one is a hyperbola because you have this negative here.
Left and right points on a hyperbola.
Is the center of this hyperbola is at the point x is equal to minus one.
Now, let's graph this hyperbola.
Hyperbola, a certain theatricality, irony, making unique contrasts in.
Which of the following represents a hyperbola?
This magenta could be one hyperbola; I haven't done true justice to it.
So those are both points on this hyperbola.
The asymptotes of this hyperbola are the lines y is equal to plus or minus b over a.
I always have trouble drawing these hyperbolas.
And that makes sense because this hyperbola never crosses y equals 0, right?
And let's figure out the asymptotes of this hyperbola.
Or another hyperbola could be on, you could kind of call it a vertical hyperbola.
And so there's two ways that a hyperbola could be written.
They're the circle, the ellipse, the parabola, and the hyperbola.
Although a hyperbola has two of these going and kind of opening in different directions, but they look related.
X^2- y^2 1, I'm going to call this my unit hyperbola.
So this blue one would be one hyperbola and then the magenta one would be a different hyperbola.
If this was a negative, this would be a hyperbola, ellipse.
And the difference between this hyperbola and this hyperbola the center of this hyperbola is at the point x is equal to 1 y is equal to minus 1.
So the points a, 0, and the point minus a, 0, are both on this hyperbola.
Where the Mach cone meets the ground, it forms a hyperbola, leaving a trail known as the boom carpet as it travels forward.
Let me do it here-- actually, I want to do that other hyperbola.