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

Their probability

I could get a head on the first flip and a head on the second flip, head on the first flip, tail on the second flip,

I think it backfired.

And this answer is tricky. We will derive it through the truth table. Now there's eight possible cases.

That would be real betrayal.

Now let's see a slightly complicated example

I tried so hard to help, and all it's done is make things worse.

That could be tail oh sorry.

That could be as you can tell, I switched colors arbitrarily.

Let's say, the Probability of getting a tails on the first flip, getting a heads on the second flip,

And this is a nontrivial question. Let's do the truth table.

So, for flip 1, we have the outcomes of heads, heads, tails, tails.

So suppose we toss a coin repeatedly.

They write to the War Crimes Commission, saying such a person was seen.

It's behind that. There's gonna be a huge inflatable ScoobyDoo.

Tail heads is 25 .

It's the far side of the moon!

So what does this mean?

I think you get the pattern.

Tails, tails, heads, tails, tails.

And think like you do.

There are wheels within wheels.

There's more to this than meets the eye.

You got a tail, then you got a heads.

Out of 5 rolls, out of 5 flips.

I don't know which one I have picked. It might be fair or loaded.

I could get tails, tails, heads.

So we could get all tails.

Deason, back of the building, back of the building now.

Has the third betrayed me too?

Anyone else feels like... they've got frakking ants crawling behind their eyeballs?

There were two coin flips flip 1 and flip 2 and each had a possible outcome of heads, heads heads, tails tail, heads and tail, tail.

I'm saying this exact order the first flip is a tails, second flip is a heads and then third flip is a tail.

It's like it was yesterday.

Let's figure out the probability ... and we kind of bit ignoring tails, so...

So you could get heads, heads, heads, you could get heads, heads, tails, you could get heads, tails, heads, you could get heads, tails, tails, you can get tails, heads, heads, this is a little tricky sometimes, you want to make sure you're being exhaustive in all the different possibilities here, you could get tails, heads, tails, you could get tails, tails, heads, or you could get tails, tails, tails.

And getting a tails on the third flip. So this is going to be equal to the probability of getting a tails on the first and third flip, and a heads on the second

laughter

I would like to know something.

It should be molded right into the plastic.

PURVIS That is how we will know it is him.

I realized I needed to find a space of my own.

Right?

Is that its purpose?