Hyperbolic sine

Hyperbolic tangent

Hyperbola

Hyperbolic cosine

Inverse hyperbolic sine

Inverse hyperbolic tangent

Savings (overruns)

Let's add the hyperbola.

The classic or the standard non shifted form of a hyperbola or a hyperbola centered at 0 would look something like this.

Inverse hyperbolic cosine

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You can graph your hyperbola.

Let's see if we can learn a thing or two about the hyperbola.

Let's all stop being so damned respectful.

But a hyperbola would look something like this.

left and right points on a hyperbola.

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Hyperbola by Asymptotes Point

Hyperbola by Focuses Point

Asymptotes of a Hyperbola

These facts were indicative of over production.

We talk about the curse of information overload.

Now, let's graph this hyperbola.

And let's figure out the asymptotes of this hyperbola.

So a hyperbola usually looks something like this.

But this hyperbola looks something like this.

Equilateral Hyperbola by Four Points

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And we get something to starting to look like the equation of a hyperbola.

Now let's think about the hyperbola.

So those are both points on this hyperbola.

And then, this is what I call kind of a horizontal hyperbola.

But a hyperbola is very close in formula to this.

And so there's two ways that a hyperbola could be written.

I think they're being hysterical, getting so alarmed over 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.

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And a hyperbola, it's very close to an ellipse, you could probably guess that, because if this is the equation of an ellipse, this is the equation of a hyperbola. x squared over a squared minus y squared over b squared is equal to 1.

Help stamp out and abolish redundancy.

(a) Over ambitious or unclear project design

So the asymptotes are going to intersect at the center of our hyperbola, so to speak.

And then the bonus question is, which of these are going to be on?

The hyperbola is always going to have a higher slope than that line, a very slightly higher slope.

That's what I always like to do whenever I'm graphing a hyperbola.

This hyperbola, of course, is just centered at the origin.