5.4.19-T Question Help The heights of fully grown trees of a specific species are normally distributed, with a mean of 70.5 feet and a standard deviation of 6.25 feet. Random samples of size 11 are drawn from the population. Use the central limit theorem to find the mean and standard error of the sampling distribution. Then sketch a graph of the sampling distribution. The mean of the sampling distribution is u; = %3D The standard error of the sampling distribution is o; =- (Round to two decimal places as needed.) Enter your answer in the edt fields and then click Check Answer 1 Part temaining Clear All OVI 12:55 hp esc #3 & backspace 6. 3 У tab enter d. shift * 00

A First Course in Probability (10th Edition)
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Author:Sheldon Ross
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5.4.19-T
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The heights of fully grown trees of a specific species are normally distributed, with a mean of 70.5 feet and a standard deviation of 6.25 feet. Random samples of size 11 are drawn from the population. Use the central limit theorem
to find the mean and standard error of the sampling distribution. Then sketch a graph of the sampling distribution.
The mean of the sampling distribution is u; =
%3D
The standard error of the sampling distribution is o; =-
(Round to two decimal places as needed.)
Enter your answer in the edt fields and then click Check Answer
1 Part
temaining
Clear All
OVI 12:55
hp
esc
#3
&
backspace
6.
3
У
tab
enter
d.
shift
* 00
Transcribed Image Text:5.4.19-T Question Help The heights of fully grown trees of a specific species are normally distributed, with a mean of 70.5 feet and a standard deviation of 6.25 feet. Random samples of size 11 are drawn from the population. Use the central limit theorem to find the mean and standard error of the sampling distribution. Then sketch a graph of the sampling distribution. The mean of the sampling distribution is u; = %3D The standard error of the sampling distribution is o; =- (Round to two decimal places as needed.) Enter your answer in the edt fields and then click Check Answer 1 Part temaining Clear All OVI 12:55 hp esc #3 & backspace 6. 3 У tab enter d. shift * 00
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