So you start drawing other square stars.

Now I have 3 one fourths.

So now I have 5.

Fourth of 4 starting points

This is 4, 1 4ths, another 4,1 4ths another 4,1 4ths this is another 4, 1 4ths.

That's 3 things.

Now this is a whole, right?

What is 4 4?

16 plus 9.

4 times 201, that's the same thing as 4 times 200, which is 800, plus 4 times 0 tens, which is 0 tens, plus 4 times 1, whis is 4.

Now let's make this a little bit more difficult.

And my solution is 16 and the reason why is 6 2 is 4. So the first expression results to 4.

So how many 1 4ths we have it is 20 , 1 4ths in green

We start off with a set of objects.

So here I have 2 one fourths, or you could see I have 2 4.

Now, let's ask another question.

Each of these have 2 in them so we're going to say

Notice, I have 2 fours here.

So think about it.

These are both equivalent.

Now, what does this represent?

In particular, we have four things we add in the denominator and also four things we add in the numerator.

This represents the thousands place.

So whether we're doing 4 times 3 or 3 times 4 they're both going to be equal to twelve.

We're going to take n 4 of the set of nodes and fully connect them with another set of n 4 nodes. n 4 from one side, n 4 from the other.

So Joelle has colored in 4, has colored in 4 out of 1, 2, 3, 4, 5, 6, 7.

I just picked any of them right like that.

Let me use the right colors.

And that is four times three.

At the beginning of the year, we establish a set of working agreements that I provide four categories, I provided speaking,

Let me see how well I can I'll write it up like this.

So that's what the five pies represent.

1, 2, 3, 4, 5.

4 Extra Bins

So you have a 2 and a 9, and then you're going to have 4 more 0's.

It's in the hundreds place.

The product of these two is 4 minus the product of these two.

First of 4 starting points

Second of 4 starting points

Third of 4 starting points

Four Chambers Suspended

So when we look at this table, you can see every possible outcome of these two coin flips.

And let's just look at what we just did.

And this is pretty straightforward.

We can quickly check.