If events A and B are independent, and the probability that event A occurs is 83%, what must be true? The probability that event B occurs is 17%. The probability that event B occurs is 83%. The probability that event A occurs, given that event B occurs, is 83%. The probability that event B occurs, given that event A occurs, is 83%.
If they are independent then event B does not affect the probability of A IN ANY WAY. You are told that P(A) = 83% It is independent of B
If two events A and B are independent, then the probability of A occurring is unaffected by whether or not B has occurred. Therefore: P(A | B) = P(A) The probability that event A occurs, given that event B occurs, is 83%.
@kropot72 It is not acceptable to give complete answers - it is forbidden by the code of conduct. It is better to give hints and guide the poster to get to the answer for themselves. since the poster is offline - would you delete your answer please?
There is a complete explanation with my answer, so I do not feel that I breached the C0C. However I would be the first to concede that my position on this particular thread is debatable.
It is independent B since the event of A occurs
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