mean= 163.65 standard diviation= 7.91 4. Assuming that those mean and standard deviation are good approximations of the population mean and standard deviation, compute (a) The probability that someone in the population your sample is drawn from has a height within 3 inches of the mean. (b) The probability that someone in the population is greater than 72 inches tall (c) The probability that someone in the population is between 60 and 70 inches tall. (d) Consider two people randomly drawn from your population independently, what's the prob- ability they're both between 60 and 65 inches tall. (e) What's the probability either one is between 60 and 65 inches tall?
mean= 163.65 standard diviation= 7.91 4. Assuming that those mean and standard deviation are good approximations of the population mean and standard deviation, compute (a) The probability that someone in the population your sample is drawn from has a height within 3 inches of the mean. (b) The probability that someone in the population is greater than 72 inches tall (c) The probability that someone in the population is between 60 and 70 inches tall. (d) Consider two people randomly drawn from your population independently, what's the prob- ability they're both between 60 and 65 inches tall. (e) What's the probability either one is between 60 and 65 inches tall?
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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mean of female height= 163.65
Standard deviation femal height= 7.91
do parts A-E
Transcribed Image Text:mean= 163.65
standard diviation=
7.91
4. Assuming that those mean and standard deviation are good approximations of the population
mean and standard deviation, compute
(a) The probability that someone in the population your sample is drawn from has a height within
3 inches of the mean.
(b) The probability that someone in the population is greater than 72 inches tall
(c) The probability that someone in the population is between 60 and 70 inches tall.
(d) Consider two people randomly drawn from your population independently, what's the prob-
ability they're both between 60 and 65 inches tall.
(e) What's the probability either one is between 60 and 65 inches tall?
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