In a national basketball​ association, the top​ free-throw shooters usually have probability of about 0.95 of making any given free throw. Complete parts a through c a. During a​ game, one such player shot 10 free throws. Let X=number of free throws made. What must you assume in order for X to have a binomial​ distribution?   A. It is assumed that the data are​ binary, that there is the same probability of success for each trial​ (free throw), and that the trials are dependent.   B. It is assumed that the data are not binary.   C. It is assumed that the data are​ binary, that probabilities of success for trials​ (free throws) differ for each​ trial, and that the trials are independent.   D. It is assumed that the data are​ binary, that there is the same probability of success for each trial​ (free throw), and that the trials are independent.   b. Specify the values of n and p for the binomial distribution of X in part a.   n= p=   c. Find the probability that the player made all 10 free​ throws, 9 free​ throws, and more than 7 free throws.   The probability that the player made all 10 free throws is?   The probability that he made 9 free throws is?

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