And then I'll do another video where I actually shift the hyperbola.

It's scaled up.

Hold?

You do x squared plus 1.

But instead of its vertex, or its center or its starting point, or whatever you want to call it, to be at the origin, it's shifted now.

And so essentially, it will shift, it will change the entire demand curve.

So chart 1 had a dot in front of a big (Q).

And then let's have the square root of x plus 4.

It might be a little non intuitive that you say minus 4 to shift to the right and plus 2 to shift to the left.

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I have an e here.

Shift

Shift

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And that's a bit magical for now, but we'll see why we want to do it, real shortly.

And we established this was our f of t, so we just shifted it by c.

This is the Laplace transform of e to the and what's a? a is what we shifted by.

Notice it did exactly what I said. x minus 4 squared was shifted four to the right. x plus 2 squared, was shifted two to the left.

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I suspect he was late for his duty shift.

Laplace transform of, and this one here?

Shift left

Shift up

Shift down

Shift right

Hatcher's got you working a double shift?

SHIFT and Enter! SHIFT and Enter!

Here, the next input token is a (b).

Then the right scan line we get to see the following.

Do not hold?

So this point is equivalent to that point.

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Now we keep them in.

Let's say, minus 5.

If U equals 3, they are cyclically shifted to the right by 3.

That's the shift unit that's supposed to follow us.

That was a lot of fun.

Well, then this will just shift this Laplace transform by 1.

The thick walls are great for insulation.

I didn't give price why don't I just hold off a little bit and wait a little bit so it's going to lower demand so in this scenario the whole curve will shift to the left at any given price point the quantity demanded will go down at any point of that curve, so the entire demand curve will be shifted to the left, so because of senario two demand was decreased.

Look, I'm going home. I'm depressed.