Move an Angle

Move a Bézier Quadratic

Move a Rational Bézier Curve

Move a Rational Bézier Quadratic

Closed Polygonal

Move a Polygon

Move a closed polygonal

Move a polygonal curve

Move a Triangle

Move a Quadrilateral

So at triangle BAF we now know is going to be congruent Congruent to triangle we start at the white angle go to the orange angle then go to the unlabeled angle

So this distance right here is what?

unknown is doing the standard rotate then translate in a series of operations.

Move, move!

Move in, move in.

Ann at point A and Betty at point B.

They travel to each other at constant speeds.

Degrees

Radius

Angle

Angle

X angle

Y angle

Angle

X angle

Y angle

Do I do it upside down?

Move, move!

Now, we can use that exact same logic

So we could draw that here.

So this distance right here is 100 meters. And it's moving with some velocity.

The process of moving those beliefs to the right side is technically called a convolution.

Every time the sky lights up, we... move through time.

This angle plus this angle is going to be equal to this angle.

Trigonometric functions use degree mode for angles.

But this is just general terminology for different types of angles

Angular velocity

Seed radius

Cut off angle

Angle Mode

Watermark Angle

Now the other thing that we know

Now what else can we figure out?

So once again I'll put A at the center, and then AC I'll put along this zero degree edge of this half circle or protractor, and then I'll put point AB in the well, assuming I'm drawing it exactly the way that it is over there normally instead of moving the angle you could actually move the protractor to the angle it looks something like that.

So let's say that Ann is traveling with velocity A and Betty is traveling with velocity B.