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Suppose that the heights of men in the United States are normally distributed with a mean of 65.6 inches and a standard deviation of 2.7 inches. Which of the following functions can be used to find...

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Suppose that the heights of men in the United States are normally
distributed with a mean of 65.6 inches and a standard deviation of 2.7
inches. Which of the following functions can be used to find the probability
that the mean height is greater than 63.0 inches?
O import scipy.stats as st, followed by 1-st.normppf(63.loc-65.6.scale-100)
O import scipy.stats as st, followed by st.norm.pdf(63,loc-65.6,scale-2.7)
O import scipy.stats as st, followed by st.norm.cdf(63,loc-65.6,scale-2.7)
O import scipy.stats as st, followed by 1-st.norm.cdf(63,loc-65.6,scale-2.7)
Extracted text: Suppose that the heights of men in the United States are normally distributed with a mean of 65.6 inches and a standard deviation of 2.7 inches. Which of the following functions can be used to find the probability that the mean height is greater than 63.0 inches? O import scipy.stats as st, followed by 1-st.normppf(63.loc-65.6.scale-100) O import scipy.stats as st, followed by st.norm.pdf(63,loc-65.6,scale-2.7) O import scipy.stats as st, followed by st.norm.cdf(63,loc-65.6,scale-2.7) O import scipy.stats as st, followed by 1-st.norm.cdf(63,loc-65.6,scale-2.7)
Answered 95 days After Jun 07, 2022

Solution

Aditi answered on Sep 11 2022
79 Votes
SOLUTION
The average, which comes in at 65.6, has a standard deviation of 2.7.
"import scipy.stats as st. followed by 1-st.norm.cdf(65,loc=65.6,scale=2.7)" is the function you need to run in order to get the likelihood that the mean height is larger than 63.0 inches.
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