So, there are two possibilities here two equally likely possibilities.

These are the two possibilities for x plus 2.

So, those are the two possibilities.

Well, there are only two possibilities.

Let's go through it together for optional arguments, there are two possibilities.

I could have heads or tails, heads or tails, and so I have 4 possibilities for each of these possibilities, for each of these two I have 2 possibilities here.

So there are, of course, two different possibilities.

So, we have four possibilities for how to use the color two and three.

Let's think about it for a little bit, you'll see there is really only two possibilities.

This gives us 4 possibilites for root and 2 possibilities for tail, which means 8 possibilities all together.

And now there are now two possibilities that meet my condition

So depending on where it looks, it flips between the two possibilities.

So, now there are two possibilities that meet my constraints (my conditions).

There are also some neat possibilities for education,

So there are 7 possibilities for chair one.

So however many possibilities you have for R, you have that many squared possibilities for R2, which doesn't make a lot of sense, because you have an infinite number of possibilities, but you have that many more possibilities.

So a way to think about it, for each of these possibilities, there are 6 possibilities in this chair and 5 possibilities in that chair for each of those 6.

And from that you have new possibilities for computing.

And similarly, n minus 2 possibilities for spot three.

Actually, there aren't a lot of possibilities for me.

Because there are 6 different possibilities for the first die and 6 different possibilities for the second die 6 x 6 36

There's many possibilities.

There's 210 possibilities.

Well, we have four possibilities here, then we'd have four possibilities here, so we'd have 16 possibilities.

There are two possibilities. It may be that we don't need to use K at all for the smallest path.

Now there are two possibilities. Either truth is equivalent to guess or it isn't.

So, when our superhero transforms into a giant, we are dealing with two possibilities.

For the chance nodes, all the possibilities are equally probably.

Differences, freedom, choices, possibilities.

So there's 504 possibilities.

There's n possibilities there.

There's lots of possibilities.

There are 3 possibilities

Or mean Unlimited possibilities

So how many total possibilities are there? Let's think about that. Total possibilities...

In the first spot there's n possibilities, just like we did in the last two examples.

There are two equally likely possibilities and one of those gives us tails, so one half.

The Probability of Tails, well there're only two possibilities, whether there can be heads or tails!

However, with respect, I might point out two possibilities that Enrico Fermi perhaps did not consider.

Likewise, your probability of losing well, there are two ways you can lose out of three possibilities, going to be two thirds.

That's a lot of possibilities.

Well, there's 3 possibilities, right?

These are all the possibilities

There are only 4 possibilities.

All of these are possibilities.