Question: 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

 The expected value of a random variable X can be interpretedas: O the average value of X from the first 1000 repetitionsof the experiment. O the value of X that occurs most oftenif the experiment were to be repeated many times. O the value
of X on average if the experiment were to be performed alarge number of times.A fair coin is. ipped twice. What is theexpected value of the number of heedS Shown? DD 02 01 Bayes'sTheorem states: If S is the sample space of some experiment with

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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