Organizers of a shing tournament believe that the lake holds a sizable population of largemouth bass. They assume that the weights of these sh have a model that is skewed to the right with a mean of 5.5 pounds and a standard deviation of 1.19 pounds. Use this information to answer parts a through e. a) Why does a skewed model make sense here? 3 A. A skewed to the right model makes sense because it would be expected that there are many small fish and only a few large ones in the lake. B. A skewed to the right model makes sense because only the large sh are catchable. C. A skewed to the right model does not make sense. b) Explain why you cannot use a Normal model to determine the probability that a largemouth bass randomly selected ("caught") from the lake weighs over 5 pounds. Choose the correct answer below. 0 A. The number of largemouth bass caught in the contest is not given so it is not possible to determine the probability. 0 B. Since the distribution is not Normal and the exact distribution is not given, it is not possible to determine the probability. 0 C. The standard deviation of the data is too large follow a Normal model. 0 D. Since catching a sh is not perfectly random, the probability cannot be calculated