Look at things from all angles.

The cool thing is, this does it from all angles.

It accounts for all angles.

Look at all the angles.

So from that we can deduce that all the angles are the same.

All the angles aren't necessarily equal.

All the angles are the same

And we have all 90 degree angles.

All the angles are not the same.

So if you take the sum of all the interior angles of all of the interior angles of the polygon

So the sum of all of these angles are going to be the sum of all of the angles in all three triangles.

First of all, we know that 3 and 4 are congruent angles, because they're opposite angles.

One angle, two angles, three angles, and four angles.

Similar means all the angles are the same.

All of these angles could be 60 degrees.

So what are all the possible exterior angles.

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

If you look at the angles around the fold, you find that if you number the angles in a circle, all the even numbered angles add up to a straight line, all the odd numbered angles add up to a straight line.

If you look at the angles around the fold, you find that if you number the angles in a circle, all the even numbered angles add up to a straight line, all the odd numbered angles add up to a straight line.

I've got angles, lots of angles.

In fact, all of the angles would be different.

So, if we want the measure of the sum of all of the interior angles, all of the interior angles are going to be

Well we know all the angles of these things off up, we can figure out all the angles of the larger ones up here

So I'm assuming when they say congruent vertex angles, I'm assuming they mean all of the angles are congruent.

The distinction can be examined from different theoretical angles.

Angles 3 and 4 are supplementary angles.

I wanted to introduce you to are acute angles, right angles, and obtuse angles.

So that's the sum of all of these interior angles.

All the angles are different, so they're not similar triangles.

All right, so already those look like alternate interior angles.

Because we know all the angles now are 90 degrees.

Well we can figure out all of the exterior angles.

Angles

Angles

I can look at it from multiple viewpoints and angles.

Find yourself somewhere else... ...and catch life from new angles.

They can be subdivided even further if the four angles in a parallelogram are all right angles, you're dealing with a rectangle.

Identify all acute, obtuse, and right angles in the image below.

The diagonals are perpendicular to each other, all 90 degree angles.

So that tells us that all of its angles are equal

They all have four sides, four vertices, and clearly four angles.

That all of the angles add up to 180 degrees, right?

And I think that's all the complementary angles, just these two.

So angles 3 and 4, they're actually opposite angles.

God's greetings. We're going to discuss this issue from two angles