Belinda plans to take a simple random sample of size 64 from a population, and to take the mean x-bar of heights of the people in the sample. Unknown to Belinda, the SD of the population happens to be 16 inches, so the SD of x-bar is 16/sqrt(64) ## [1] 2 Match each chance with its approximate value. Group of answer choices see attached list of possible answers for each 1. The chance that x-bar will be 2 or more inches below the mean of the population. 2. The chance that x-bar will be within 4 inches of the mean of the population. 3. The chance that x-bar will be more than 6 inches above the mean of the population.
Belinda plans to take a simple random sample of size 64 from a population, and to take the mean x-bar of heights of the people in the sample. Unknown to Belinda, the SD of the population happens to be 16 inches, so the SD of x-bar is 16/sqrt(64) ## [1] 2 Match each chance with its approximate value. Group of answer choices see attached list of possible answers for each 1. The chance that x-bar will be 2 or more inches below the mean of the population. 2. The chance that x-bar will be within 4 inches of the mean of the population. 3. The chance that x-bar will be more than 6 inches above the mean of the population.
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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The 68-95 Rule for Probability: I
Belinda plans to take a simple random
16/sqrt(64)
## [1] 2
Match each chance with its approximate value.
Group of answer choices see attached list of possible answers for each
2. The chance that x-bar will be within 4 inches of the mean of the population.
1. The chance that x-bar will be 2 or more inches below the mean of the population.
2. The chance that x-bar will be within 4 inches of the mean of the population.
3. The chance that x-bar will be more than 6 inches above the mean of the population.
4. The chance that x-bar will be within 6 inches of the mean of the population.
5. The chance that x-bar will be within 4 inches of the mean of the sample.
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