Recently the bowling scores of a certain bowler were normally distributed with mean 202 and standard deviation 1. a)Find the probability that a score is from 185 to 210.
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The mean (μ) is 202 and the standard deviation (σ) is 1. Show more…
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Recently, the bowling scores of a certain bowler were normally distributed with mean 201 and standard deviation 22. a) Find the probability that a score is from 185 to 210. b) Find the probability that a score is from 160 to 175. c) Find the probability that a score is greater than 200. d) The best score is 299. Find the percentile that corresponds to this score, and explain what that number represents. Click the icon to view the standard normal distribution table. a) The probability that a score is from 185 to 210 is (Round to four decimal places as needed.) b) The probability that a score is from 160 to 175 is (Round to four decimal places as needed.) c) The probability that a score is greater than 200 is (Round to four decimal places as needed.) d) The th percentile corresponds to this score, which means that 299 is than % of all his other scores.
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Recently, the bowling scores of a certain bowler were normally distributed with mean 201 and standard deviation 23. a) Find the probability that a score is from 185 to 210. b) Find the probability that a score is from 160 to 170. c) Find the probability that a score is greater than 200. d) The best score is 299. Find the percentile that corresponds to this score, and explain what that number represents. a) The probability that a score is from 185 to 210 is b) The probability that a score is from 160 to 170 is c) The probability that a score is greater than 200 is d) The th percentile corresponds to this score, which means that 299 is than % of all his other scores.
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