Question
In R, you can obtain the binomial probability of a given number of successes with the function dbinom. This function takes three arguments: the first
In R, you can obtain the binomial probability of a given number of successes with the function "dbinom". This function takes three arguments: the first gives the number of successes, the second gives the total number of events (successes + failures), and the third gives the probability of success on any single event. So, for instance dbinom(2, size=10, prob=0.5) gives the probability of getting exactly two "heads" on 10 flips of a fair coin (0.04394531). Now, imagine a chess player who is rated better than only one-quarter of the other players in her division. She plays 15 matches against randomly selected opponents in her division and wins 8 of them. Using dbinom to conduct a one-tailed null hypothesis test (with =.05). On the basis of your result, do you think that we should we adjust her rating upward? Justify your answer. Include your R code and result.
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