How to read this symbol
How to read this symbol \(\Large P(E|F)\)
?
that is not fraction
i think that's the Probability of F given that the event E has occurred. Conditional probability
P of E such that F
this is related to this https://en.wikipedia.org/wiki/Conditional_probability
|=such that
- or have i got it the wrong way around??
i think u told the opposite
yes
it can be read as P of E such that of F
yes probability of E given F
\[P(A | B) = \text{Conditional probability of A given B}\\P(P\cap B)=\text{Probability of A and B (the intersection of A and B)}\\P(P\cup B)=\text{Probability of A or B (the union of A and B)}\]
oops those P's should be A's lol
\[P(A | B) = \text{Conditional probability of A given B}\\P(A\cap B)=\text{Probability of A and B (the intersection of A and B)}\\P(A\cup B)=\text{Probability of A or B (the union of A and B)}\]
lol
nice work man! :)
now that you know what \(P(A|B)\) means, see if you can solve below problem |dw:1439733513721:dw|
A person is picked from the village at random. Find the probability that the person is a man, given that the person is 70 years or older
i just started learning it . can't solve
sure you can, you don't really need to know that formula you will discover that formula while solving the above problem
you're given that the person is 70 or older, so "only look at that column" : |dw:1439734227337:dw|
how many are 70 or older ? how many of them are men ?
5
70 old > 50 persons
there are 25 people that are 70 or older right ?
yes 25
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