Phase

Phase

Relative position

No relative position

It keeps going out of phase.

Shift

Shift

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

And that's where we said, hey, if we have e to the minus 2s in our Laplace transform, when you take the inverse Laplace transform, it must be the step function times the shifted version of that function.

Commander... drop by the Quartermaster's at the end of your shift.

We tied with the other team for first place.

Next, check from phase to ground and record these values also

Shift left

Shift up

Shift down

Shift right

Hatcher's got you working a double shift?

SHIFT and Enter! SHIFT and Enter!

Only, I believe, for a lack of imagination.

Now compare the Phase to Ground values against the Phase to Phase values

A little more phase compensator.

That's fantastic. All the high school students out there you guys rock.

(Typing noise) (Typing noise)

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

It's scaled up.

Your shift's over.

Your shift is over.

You do x squared plus 1.

Laplace transform of, and this one here?

Yes? The new man here worked the night shift.

One out of every three, every other cycle.

It's an image of the lab, but it's rotating. It's all out of phase.

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.

What if there's no (c) and there's no (d), and we've reached the end?

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

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

(Applause)

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.

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

We're going to assume that, even though it is moving at a velocity, the position we're going to make relative.

We've got that name. This adds that border, that line on the bottom.

Is gravity pulling on you? Of course.

I have an e here.

We're going to return a new parsing state that still has x at the front, but now instead of ab it should have abc, because we're shifting the red dot one.