Please do not give solution in image formate thanku. professor Thomas Stanley of Georgia state university has surveyed millionaires since 1973. Among other information, professor Stanley obtains estimates for the mean age of all US millionaires. Suppose that one year's study involved a simple random sample of 36 US millionaires whose main age was 58.53 years with a sample standard deviation of 13.36 years. a) calculate a 95% CI for the mean age of US millionaires that year. interpret b) calculate a 95% prediction interval for the mean age of a randomly selected US millionaire that year. assume the population was is normally distributed. interpret c) calculate a 99% CI for the standard deviation of the age of US millionaires that year
Please do not give solution in image formate thanku. professor Thomas Stanley of Georgia state university has surveyed millionaires since 1973. Among other information, professor Stanley obtains estimates for the mean age of all US millionaires. Suppose that one year's study involved a simple random sample of 36 US millionaires whose main age was 58.53 years with a sample standard deviation of 13.36 years. a) calculate a 95% CI for the mean age of US millionaires that year. interpret b) calculate a 95% prediction interval for the mean age of a randomly selected US millionaire that year. assume the population was is normally distributed. interpret c) calculate a 99% CI for the standard deviation of the age of US millionaires that year
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Please do not give solution in image formate thanku.
professor Thomas Stanley of Georgia state university has surveyed millionaires since 1973. Among other information, professor Stanley obtains estimates for the mean age of all US millionaires. Suppose that one year's study involved a simple random sample of 36 US millionaires whose main age was 58.53 years with a sample standard deviation of 13.36 years.
a) calculate a 95% CI for the mean age of US millionaires that year. interpret
b) calculate a 95% prediction interval for the mean age of a randomly selected US millionaire that year. assume the population was is normally distributed. interpret
c) calculate a 99% CI for the standard deviation of the age of US millionaires that year
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