Polygon

Blue Polygon

Polyline

Polygonal Selection

Geometric Octagon

And this is true of any polygon.

Despite the handcuffs,

It's a regular polygon, all the sides are the same.

You are graphing polygon ABCD in the coordinate plane.

No handcuffs, stipulated the stranger.

Quick, McPherson, the handcuffs.

Who's got a key to these handcuffs?

You're about as romantic as a pair of handcuffs.

Actually, there's a polygon tool here.

Regular polygon, all the angles and all the sides are congruent.

Do you use handcuffs?

And you can do that with an arbitrarily shaped polygon.

Regular polygon, so that means that all of the angles are congruent.

The officer was going to put him in irons.

Put me the handcuffs and get out of here!

But that's another story. Put the handcuffs on him.

And it's a regular hexagon, so all the interior angles are going to be the same.

So someone told you that they had a 102 sided polygon

Jaffers got up also and produced a pair of handcuffs.

It put iron in the country's backbone, gave them brave memory.

But I'll show you how to always prove it for any polygon.

So if I draw any polygon, and I'll draw a triangle since that's what this question is about.

But the price of escape is a kind of deformation.

And many others bound in bond .

And other demons bound in chains .

and others also , coupled in fetters

And others bound in fetters .

And also others bound in fetters .

And others fettered in chains .

and others that were bound with chains .

And others linked together in chains ,

and others too bound together in chains .

and others joined together by ( iron ) fetters .

And others bound together in shackles .

The rest of the devils were bound in chains .

and others chained in fetters .

As also others bound together in fetters .

The handcuffs trick in the cabin, you did that on purpose?

Bettler cover up these irons for the picture, or we'll have some old ladies screaming.

So the best thing to do, if you have a polygon, is to count the triangles in it.