"INDEPENDENT EVENTS Two events A and B in the same sample space S, are defined to be independent (or statistically independent) if the probability that one event occurs, is not affected by whether the other event has or has not occurred, that is P (A/B) = P (A) and P (B/A) = P (B). It then follows that two events A and B are independent if and only if P (A ∩ B) = P (A) P (B) and this is known as the special case of the Multiplication Theorem of Probability. Source: http://in.docsity.com/en-docs/T_Distribution-Statistics-Solved_Quizes_"
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