8 possible outcomes.

There's eight possible outcomes.

So 36 possible outcomes.

I have eight possible outcomes.

Well, the total possible outcomes

All of the possible outcomes.

You have 36 possible outcomes.

All of these possible outcomes.

These are all possible outcomes.

So, eight... this is possible outcomes, or the size of our sample space... possible outcomes.

So you have three possible outcomes.

and you know both possible outcomes.

You see that they're 12 outcomes because there's 12 possible outcomes.

Let's think about all of the possible outcomes.

And how many total possible outcomes are there?

Here is a die with six possible outcomes.

And so that's one of the possible outcomes and how many total outcomes are there?

Now, what are all of the different possible outcomes?

With two dice rolls, there are 36 possible outcomes

So this is 52 possible outcomes, now how many of those outcomes result in a jack?

So we get 3 heads over the total possible outcomes.

And then for each of those 6 outcomes, you have 6 possible outcomes for the second die.

Let's think about all of the outcomes, all of the possible outcomes, and then what fraction of those outcomes represent us getting doubles.

First, he counts all possible outcomes known as the 'sample space.'

So there's 4 possible outcomes for problem number 1, times the 3 possible outcomes for problem number 2, and that's also where you get a 12.

And how many of those possible outcomes are associated with this event?

36 total possible outcomes. The size of the sample space is 36.

So what are the chances of any one of these possible outcomes?

Outcomes.

And we multiply nine by the possible outcomes of C, but we observe that we only need two for the outcomes.

And now we calculate the desired posterior probability for all 3 possible outcomes.

Well, we already said there are a total of 36 total possible outcomes.

So there are 1, 2, 3, 4, 5, 6, 7, 8 possible outcomes.

So the probability of getting exactly two heads, when flipping three coins is three outcomes satisfying this event over eight possible outcomes.

If the first marble is green there are four possible outcomes not five anymore

And then the possible outcomes for the second prize would be A or C.

What are the total possible outcomes if I'm flipping a fair coin eight times?

The difference between dice and coins is that there are now 6 possible outcomes.

In the where there isn't cancer, the possible test outcomes add up to 1.

It's not as if it's difficult. The total number of possible outcomes is limited.

Three outcomes.

Our investment in trying to prevent pandemic flu is affecting the distribution of possible outcomes.

So these would represent all of the possible outcomes when you guess on each problem.

For any of the symbols in the sequence, we see there are three possible outcomes

So the probability of flipping exactly 2 heads is equal to the 3 outcomes with 2 heads divided by the 8 possible outcomes, or 3 8.