The probability of event A is x, and the probability of event B is y. If the two events are independent, which of these conditions must be true? A. P(B|A) = y B. P(A|B) = y C. P(B|A) = x D. P(A and B) = x + y . P(A and B) = x P(A) y
If A and B are dependent events, and A occurs first, P(A and B) = P(A) • P(B,once A has occurred) ... and is written as ... P(A and B) = P(A) • P(B|A)
P(B|A): Probability of B, when A has happened
but A and B are independent though
yes. if they are INdependent, that means it doesn't matter which on is first, or if there even will be an "A" .
A. P(B|A) = y B. P(A|B) = y C. P(B|A) = x let's examine what the options would translate into
so is it P(B|A) = y
A. P(B|A) = y Probability of B, (when A has happened), is y
"the probability of event B is y" yeah, that one would work :)
B. P(A|B) = y A is y WRONG
C. P(B|A) = x B is x WRONG
you had the right one
thank you :)
yw ;)
its d
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