Examples of using Hyperbola in English and their translations into Turkish
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
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Programming
And hyperbola. Parabola.
Today we see the hyperbola.
Or our hyperbola's going to open up and down.
Let's graph this hyperbola.
This hyperbola, of course, is just centered at the origin.
I swear! I used the hyperbola.
A hyperbola constructed by its focuses and a point that pertains to it.
I used the hyperbola.- I swear!
What d'you know, he used the hyperbola.
So a hyperbola, if that's the x, that's the y-axis, it has two asymptotes.
It's truly beautiful. And hyperbola.
Those aren't the actual hyperbola. But a hyperbola would look something like this.
And let's figure out the asymptotes of this hyperbola.
And that makes sense because this hyperbola never crosses y equals 0, right? It never crosses the x axis?
They're the circle, the ellipse, the parabola, and the hyperbola.
And so there's two ways that a hyperbola could be written.
And it's also truth if it is an upward or vertical hyperbola.
So notice that when the x term was positive, our hyperbola opened to the right and the left.
Or another hyperbola could be on, you could kind of call it a vertical hyperbola.
There the asymptotes of the unit hyperbola form a light cone.
Newton points out here, that if the speed is high enough, the orbit is no longer an ellipse,but is instead a parabola or hyperbola.
And what I like to do whenever I have a hyperbola is solve for y.
As a particular conic, the hyperbola can be parametrized by the process of addition of points on a conic.
This is an ellipse. If this was a negative, this would be a hyperbola, ellipse.
In particular, this action swaps the unit hyperbola with its conjugate and swaps pairs of conjugate diameters of the hyperbolas.
So the asymptotes are going to intersect at the center of our hyperbola, so to speak.
And like always, the asymptotes, the hyperbola will never equal the asymptotes or intersect the asymptotes, but it's what the graph approaches as x approaches positive and negative infinity.
In 1941 E.F. Allen used thesplit-complex geometric arithmetic to establish the nine-point hyperbola of a triangle inscribed in.
Another way to think about it, in this case, when the hyperbola is a vertical hyperbola, where it opens up and down, you notice x could be equal to 0, but y could never be equal to 0.
A charged tachyon traveling in a vacuum, therefore, undergoes a constant proper time acceleration and, by necessity,its worldline forms a hyperbola in space-time.