Is there another way to think through conditional probabilities without using a tree diagram?
When you say "think through", do you mean working out a specific exercise or understanding what conditional probabilities generally mean?
(I think I can help you in both cases!)
yes working out a specific excercise !?
?? help
Okay there's a formula for the conditional probability, which is P(A|B) = P(A and B)/P(B)
Have you seen that before?
yes!
Okay, cool! Would you like me to take you through a specific example to see how it works, or does that sort out your problem?
no I was just wondering if there was another way besides using that formula ? But if you want to show me an example that would be great too :)
I can draw a picture, if it helps.
post the conditional probability problem you are working on and we can work through it.
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P(A|B) means that you know for sure that B has happened, and you want to know the chance of A happening now.
If B has already happened, then you know that you're somewhere inside the circle on the right (in my drawing). To find the probability of A also happening, you need to see how big the area marked "A and B" is compared to the whole of the circle B.
That's why you get the formula P(A and B) / P(B).
Perfect! I think I understand it better haha. My professors sucks, but have a great day guys!
You too :)
Great job of explaining things @BasketWeave
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