That's the fifth motherfucker this year!

And I think you get the point.

And it is our great pleasure to welcome you to the 2013 Scratch Day.

The tank doesn't blink, doesn't make any sound, doen't do anything.

Well, pretty much, this entire area.

That's the probability of me getting I'll just write 5 out of 5.

Let's say that I do get 5 out of 5 heads.

5s

5th

This is why I think what we've learned so far is useful.

As you can see, there are two times when the value of y is added into z.

4x4x4 cube, 5 moves

In this case, she selects 6 to be two plucks, and then 8 to be three plucks, and then back to 5 to be four plucks, and 9 is five plucks, and back and forth, until we reach 12, which is assigned to 11 plucks.

This means I could get oh, I could get tails, tails, tails and let's say we're doing it five times just so I don't waste too much time.

So that's four 2 5.

That's what probability of getting 5 out of 5 heads given that I picked a normal coin out.

This says the probability of getting a two sided coin, given I got 5 out of 5, that says well, OK.

There's a probability I got a two sided coin.

And then given that, what's the probability that

Divided by the probability of in general, the probability of getting 5 out of 5 heads.

I could rotate it by a third of a turn, or a half a turn, or put it back down on its image, or two thirds of a turn.

I went out five times with another officer.

Evasive pattern delta 5!

Or it's a kind of intersection.

It's also true that I get 5 out of 5.

Time the probability of two sided coin.

But this says I put my hand in the bag, I didn't look at which coin I got, I just flipped it five times and I know that

So let me clear this up a little bit just because I think it's getting over So let's say that I do get 5 out of 5 heads.

Fifth time's a charm.

Fair enough.

What is the probability that I picked the two sided coin given that I got 5 out of 5 heads?

It's a wonderful room.

Second volley.

Remember, in this case, the position of heads or tails, first, second or third does not affect

Their probability

In study 16, where you see somebody like you go all the way, 90 percent go all the way.

Akasaka. Five. One three two.

Fifth window.

So it's 1 2 to the fifth, which equals 1 32.

So we can use Bayes' theorem.

We have to wake them up, of course, if they dream.

I've been struck by cars six times.

We have so the fourth one we have everything that we had in the third figure, so 1 plus 5 plus 5 plus 5.

Out of 5 rolls, out of 5 flips.

So all I asked initially is, what is the probability that