The table shows the probability distribution of the number of bases for a randomly selected time at bat for a random player on a certain baseball team. Complete parts a through c below. Bases Probability 0.7432 0.1727 AWN -C 0.0549 0.0014 0.0278 A. The sum of the probabilities is 1. B. The sum of the probabilities is 1 and each probability falls between 0 and 1. O C. The sum of the probabilities is between 0 and 1 and each probability is less than 1. O D. All the probabilities are between 0 and 1. b. Find the mean of this probability distribution. H = 0.3979 (Type an integer or a decimal. Do not round.) c. Interpret the mean, explaining why it does not have to be a whole number, even though each possible value for the number of bases is a whole number. Choose the correct answer below. O A. Over the course of many at-bats, the number of bases a batter expects to reach in all of a game's at-bats will approach the mean. Since the mean is a measure of a whole game's at-bats, does not have to be a whole number. B. Over the course of many at-bats, the number of bases reached by the batter in later at-bats will approach the mean. Since the later at-bats have not yet happened, the mean does not have to be a whole number. O C. Over the course of many at-bats, the average number of bases reached by the batter will approach the mean. Since the mean is not a measure of an individual at-bat, it does not have to b a whole number