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25 Jun 2017, 11:06
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The probability that event A occurs is p and the probability that event B occurs is k. If event A and event B are independent, what is the probability that event A occurs but not event B?
(A) k-\(k^2\)
(B) \(k^2\)-k
(C) 2k
(D) \(k^2\)
(E) 2\(k^2\)
(A) k-\(k^2\)
(B) \(k^2\)-k
(C) 2k
(D) \(k^2\)
(E) 2\(k^2\)
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25 Jun 2017, 20:27
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aazt
The probability that event A occurs is p and the probability that event B occurs is k. If event A and event B are independent, what is the probability that event A occurs but not event B?
(A) k-\(k^2\)
(B) \(k^2\)-k
(C) 2k
(D) \(k^2\)
(E) 2\(k^2\)
(A) k-\(k^2\)
(B) \(k^2\)-k
(C) 2k
(D) \(k^2\)
(E) 2\(k^2\)
Thread locked..
Faulty choices
05 Jul 2017, 09:26
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The probability that event A occurs is p and the probability that event B occurs is k. If event A and event B are independent, what is the probability that event A occurs and not event B?
a) k-k^2
b) (k^2) - k
c) 2k
d) k^2
e) 2k^2
a) k-k^2
b) (k^2) - k
c) 2k
d) k^2
e) 2k^2
