We have to keep moving.

We should keep moving.

Make it hurry!

And now you're moving on.

Always on the move and will not get caught.

I'm the one who keeps this castle moving

Every time you move to the right 1, you're going to move down 1.

So when your bicycle is stopped, it stays stopped, and when it is going, it stays going.

And just in the last 5,000 years, in increasing rates, over increasing distances.

Move out of the way.

So, relative to this train, we move from right here, we move 400 meters.

We are adding 10 to it.

The'Move Down 'command moves the subtitles down.

The'Move Up 'command moves the subtitles up.

All the measurements are green.

Try to place the cursor.

So here's our cunning experimenter.

Still moving.

Let's see if what I said about slope is right if we move.

Finally what about a series of rotations and translations all along the same axis?

But I said that we have to also if I just shifted this function, you would have all this other stuff, because you would have had all this other stuff when the function was back here still going on.

Go back in.

And we move 600 meters relative to the front of train

Move!

Move!

You'll carry on.

So he's going like this.

Anyway, I'm rushing it because I'm 25 seconds over.

You start here in the start state, and then we see an a, so we move over here.

Move it! Move it now!

Now we do it with a two, but we start filling up here and move to the left.

Move, move!

Move in, move in.

But this is true any function.

So, over time 1, how far does the column move?

Move?

Go on.

Want to get away from the sound.

Fache.

The answer is to translate, rotate, and then use the inverse translation.

Well, we're saying over time, when he moves to the front of the column.

So that means for every 2 you run over, so if you go positive in the positive x direction 2, you move up 1.

Let's keep moving.

He keeps organizing.

So let's do the rise first.