The expected value,E(x),of a binomial probability distribution is:
A) $n + \pi$
B) $n \pi ( 1 - \pi )$
C) $n \pi$
D) $n + \pi - 1$

Name: The expected value,E(x),of a binomial probability distribution is: A) $n + \pi$ B) $n \pi ( 1 - \pi )$ C) $n \pi$ D) $n + \pi - 1$
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Quizplus · Accepted Answer

The expected value of a binomial probability distribution is given by E(x) = np, where n is the number of trials and p is the probability of success. Therefore, the best choice is C, which is np.

The Expected Value,E(x),of a Binomial Probability Distribution Is: A) n+πn + \pin+π

The Expected Value,E(x),of a Binomial Probability Distribution Is:
A) $n + \pi$