Let x denote the body temperature (measured in degrees Fahrenheit) of a hu- man being. Suppose...
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Let x denote the body temperature (measured in degrees Fahrenheit) of a hu- man being. Suppose that across all humans, a follows some unknown distribution with mean and standard deviation o= 0.62. You want to know . You collect data from n people, and calculate . You consider your estimate to be "good" if it falls within 0.20 degrees of the truth. a) What is the probability that your estimate is "good" if n = 30? b) What is the probability that your estimate is "good" if n = 40? Let x denote the body temperature (measured in degrees Fahrenheit) of a hu- man being. Suppose that across all humans, a follows some unknown distribution with mean and standard deviation o= 0.62. You want to know . You collect data from n people, and calculate . You consider your estimate to be "good" if it falls within 0.20 degrees of the truth. a) What is the probability that your estimate is "good" if n = 30? b) What is the probability that your estimate is "good" if n = 40?
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Related Book For
Understanding Basic Statistics
ISBN: 9781111827021
6th Edition
Authors: Charles Henry Brase, Corrinne Pellillo Brase
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