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A university claims that at least 80% of its basketball players get degrees. An investigation examines the fate of 20 players who entered the program over a period of several years that ended six years ago. Of these players, 11 graduated and the remaining nine are no longer in school. If the university's claim is true, the number of players who graduate among the 20 should have the binomial distribution with m = 20 and p at least equal to 0.8. (a) Use software to find the probability that 11 or fewer players graduate using p = 0.8. P(X 0.8. OQ The probability that 11 or fewer players graduate would be the same if p 0.8 because because p will not affect the probability. OC) The probability that 11 or fewer players graduate would be smaller if p 0.8 because p is moving farther away to the sample proportion. (_) The probability that 11 or fewer players graduate would be smaller if p 0.8 because p is moving closer to the sample proportion. (_) The probability that 11 or fewer players graduate would be larger if p 0.8 because p is moving closer to the sample proportion. What does P(X