Hexagon

Geometric Hexagon

A hexagon

Hexagon Wipe Effect

For the entire hexagon

Six, it's hex like hexagon.

And since this is a regular hexagon

I'll draw it as a little hexagon.

And this regular part hexagon obviously tells us

Now you need to use the spanner in order to get the plastic tube out by pressing downwards.

You didn't have to be told it's a hexagon

Now let's say it's the center of the hexagon

And we already knew because it's a regular hexagon

So once again, I like to just draw a hexagon.

They want us to find the area of this hexagon

And when I'm talking about a center of a hexagon

If we wanna find the area of the entire hexagon

Let's just draw a hexagon and count the triangles in it.

With the hexagon, what you can think about is if we

The sum of the interior angles of this hexagon, of any hexagon, whether it's regular or not, are going to be 4 times 180 and that's 720 degrees.

We're told that A B C D E F is a regular hexagon

The surface of a hexagon... in relation to the radius of the circumference?

Problem 50 What is the measure of an exterior angle of a regular hexagon?

I can get another triangle out of these 2 sides of the actual hexagon

It's one of the sides of our hexagon it's two square roots of three

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

Maybe wrap it into a hexagon with a nice symmetric sort of cycle to the flappy parts.

That the every out each side of the hexagon itself is also two square roots of three

In fact, there's enough space here to keep wrapping the strip, and then your hexagon is pretty stable.

And I could just go around hexagon, every one of their sides is two square roots of three

And since it's shaped like a hexagon and you flex it and flex rhymes with hex, hexaflexagon it is.

If you look at the hexagon, for instance, it's like an amoeba, which is constantly changing its own profile.

With four, you make a square, you make a pentagon, you make a hexagon, you make all these kind of polygons.

A regular hexagon tells us that all of the sides are the same, it's equilateral, and all of the angles are the same, equiangular.

1, 2, 3, 4, 5, 6 sides and I can get one triangle out of these 2 sides 1, 2 sides of the actual hexagon

For example, a vertex configuration of (4,6,8) means that a square, hexagon, and octagon meet at a vertex (with the order taken to be clockwise around the vertex).

And then, since hexagons have six way symmetry, you decide to try this three way fold the other way, with flappy parts up, and are collapsing it down when suddenly the inside of your hexagon decides to open right up.