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The expected value of a random variable X can be interpreted as: O the average value of X from the first 1000 repetitions of the

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The expected value of a random variable X can be interpreted as: O the average value of X from the first 1000 repetitions of the experiment. O the value of X that occurs most often if the experiment were to be repeated many times. O the value of X on average if the experiment were to be performed a large number of times.A fair coin is. ipped twice. What is the expected value of the number of heedS Shown? DD 02 01 Bayes's Theorem states: If S is the sample space of some experiment with E, F C S events in S, then: P(F E) = P(E F) P(F) P(E) O P(F E) = P(E F) O P ( F E) = P(F) P(E)Question 2 If a fair coin is flipped twice, the probability that both flips show tails is If we are given that one of the flips is a tails, then the probability that both flips show tails is [ Select ] [Select ] smaller than 1/4. larger than 1/4. still equal to 1/4

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