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1. The first example on page 4 of chapter 6 notes asks for the standard deviation for the number of people in a sample of n = 80 who are expected to prefer the color yellow. Then this same sample asks for the standard deviation for the proportion of people who are expected to prefer the color yellow. Which option includes the two correct answers for these two standard deviations? s = 0.700 for the count out of 80 people and s = 5.60 for the proportion. s = 2.282 for the count out of 80 people and s = 0.0285 for the proportion. s = 0.0285 for the count out of 80 people and s = 2.282 for the proportion. s = 5.60 for the count out of 80 people and s = 0.0700 for the proportion.

1. The first example on page 4 of chapter 6 notes asks for the standard deviation for the number of people in a sample of n = 80 who are expected to prefer the color yellow. Then this same sample asks for the standard deviation for the proportion of people who are expected to prefer the color yellow. Which option includes the two correct answers for these two standard deviations? s = 0.700 for the count out of 80 people and s = 5.60 for the proportion. s = 2.282 for the count out of 80 people and s = 0.0285 for the proportion. s = 0.0285 for the count out of 80 people and s = 2.282 for the proportion. s = 5.60 for the count out of 80 people and s = 0.0700 for the proportion.

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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Hi, I added a picture of the notes in reference to the question. I appreciate the help, thanks

1. The first example on page 4 of chapter 6 notes asks for the standard deviation for the number of people in a sample of n = 80 who are expected to prefer the color yellow. Then this same sample asks for the standard deviation for the proportion of people who are expected to prefer the color yellow. Which option includes the two correct answers for these two standard deviations? s = 0.700 for the count out of 80 people and s= 5.60 for the proportion. s = 2.282 for the count out of 80 people and s = 0.0285 for the proportion. s = 0.0285 for the count out of 80 people and s = 2.282 for the proportion. s = 5.60 for the count out of 80 people and s = 0.0700 for the proportion.
Transcribed Image Text:1. The first example on page 4 of chapter 6 notes asks for the standard deviation for the number of people in a sample of n = 80 who are expected to prefer the color yellow. Then this same sample asks for the standard deviation for the proportion of people who are expected to prefer the color yellow. Which option includes the two correct answers for these two standard deviations? s = 0.700 for the count out of 80 people and s= 5.60 for the proportion. s = 2.282 for the count out of 80 people and s = 0.0285 for the proportion. s = 0.0285 for the count out of 80 people and s = 2.282 for the proportion. s = 5.60 for the count out of 80 people and s = 0.0700 for the proportion.
Example In the world population, 7% of all people identify yellow as their favorite color. (a) In a sample of n = 80 people, find the expected number of people who will identify yellow as their favorite color and then find the predicted standard deviation for the number of people, and then the proportion of people, who will identify yellow as their favorite color for all samples of size n = 80. (This is the proportion of a sample, so we will use the CLT.) (b) Find the probability that more than 8 people would identify yellow as their favorite color out of a group of 80 people.
Transcribed Image Text:Example In the world population, 7% of all people identify yellow as their favorite color. (a) In a sample of n = 80 people, find the expected number of people who will identify yellow as their favorite color and then find the predicted standard deviation for the number of people, and then the proportion of people, who will identify yellow as their favorite color for all samples of size n = 80. (This is the proportion of a sample, so we will use the CLT.) (b) Find the probability that more than 8 people would identify yellow as their favorite color out of a group of 80 people.
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