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A sample is obtained from a population whose mean = 100 and standard deviation = 10. Which of the following samples would produce the most extreme z-score? A sample of n = 30 scores with M = 90 O A sample of n = 10 scores with M = 250 O A sample of n = 10 scores with M = 90 O A sample of n = 30 scores with M = 250

A sample is obtained from a population whose mean = 100 and standard deviation = 10. Which of the following samples would produce the most extreme z-score? A sample of n = 30 scores with M = 90 O A sample of n = 10 scores with M = 250 O A sample of n = 10 scores with M = 90 O A sample of n = 30 scores with M = 250

MATLAB: An Introduction with Applications
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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**Question 15** "For a normal distribution with a mean = 130 and a standard deviation = 22, what would be the X value that corresponds to the 79th percentile? (Be sure to round your answer to the second decimal place)." --- **Question 16** "A population of scores is normally distributed and has a mean = 172 with a standard deviation = 34. If one score is randomly selected from this distribution, what is the probability that the score will have a value between X = 80 and X = 156? (Please input answer as a probability with four decimal places)." --- **Question 17** A sample is obtained from a population whose mean = 100 and standard deviation = 10. Which of the following samples would produce the most extreme z-score? - A sample of n = 30 scores with M = 90 - A sample of n = 10 scores with M = 250 - A sample of n = 10 scores with M = 90 - A sample of n = 30 scores with M = 250
Transcribed Image Text:**Question 15** "For a normal distribution with a mean = 130 and a standard deviation = 22, what would be the X value that corresponds to the 79th percentile? (Be sure to round your answer to the second decimal place)." --- **Question 16** "A population of scores is normally distributed and has a mean = 172 with a standard deviation = 34. If one score is randomly selected from this distribution, what is the probability that the score will have a value between X = 80 and X = 156? (Please input answer as a probability with four decimal places)." --- **Question 17** A sample is obtained from a population whose mean = 100 and standard deviation = 10. Which of the following samples would produce the most extreme z-score? - A sample of n = 30 scores with M = 90 - A sample of n = 10 scores with M = 250 - A sample of n = 10 scores with M = 90 - A sample of n = 30 scores with M = 250
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