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Exercise 3: Sample Distribution of the Sample Means After a disappointing season, President Adams, who is 5'7" tall, is voted off the Presidents' intermural basketball team. His replacement is a lanky newcomer, President Abraham Lincoln, who is 6'4" tall. The average points per game for the Presidents' team after President Lincoln's first thirty games. President Points Monroe Madison Jefferson Washington Lincoln 10 16 28 30 34 1. Calculate the population mean, µ; 2. How many samples of two players from the five players are possible? 3. List the names of the two players on each sample. Calculate the samples means for each sample. 4. How many of the samples have sample error? Which ones, if any, do not? 5. Calculate the mean of the sampling distribution of sample means and compare it to the population mean. 6. Using the range for both the population and sampling distribution of the sample means. Compare the ranges. What does your comparison say about the variability in the population and variability in the sampling distribution?

Exercise 3: Sample Distribution of the Sample Means After a disappointing season, President Adams, who is 5'7" tall, is voted off the Presidents' intermural basketball team. His replacement is a lanky newcomer, President Abraham Lincoln, who is 6'4" tall. The average points per game for the Presidents' team after President Lincoln's first thirty games. President Points Monroe Madison Jefferson Washington Lincoln 10 16 28 30 34 1. Calculate the population mean, µ; 2. How many samples of two players from the five players are possible? 3. List the names of the two players on each sample. Calculate the samples means for each sample. 4. How many of the samples have sample error? Which ones, if any, do not? 5. Calculate the mean of the sampling distribution of sample means and compare it to the population mean. 6. Using the range for both the population and sampling distribution of the sample means. Compare the ranges. What does your comparison say about the variability in the population and variability in the sampling distribution?

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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Can you please do number 4,5 and 6
Exercise 3: Sample Distribution of the Sample Means After a disappointing season, President Adams, who is 5'7" tall, is voted off the Presidents' intermural basketball team. His replacement is a lanky newcomer, President Abraham Lincoln, who is 6’4" tall. The average points per game for the Presidents' team after President Lincoln's first thirty games. President Points Monroe Madison Jefferson Washington Lincoln 10 16 28 30 34 1. Calculate the population mean, µ; 2. How many samples of two players from the five players are possible? 3. List the names of the two players on each sample. Calculate the samples means for each sample. 4. How many of the samples have sample error? Which ones, if any, do not? 5. Calculate the mean of the sampling distribution of sample means and compare it to the population mean. 6. Using the range for both the population and sampling distribution of the sample means. Compare the ranges. What does your comparison say about the variability in the population and variability in the sampling distribution?
Transcribed Image Text:Exercise 3: Sample Distribution of the Sample Means After a disappointing season, President Adams, who is 5'7" tall, is voted off the Presidents' intermural basketball team. His replacement is a lanky newcomer, President Abraham Lincoln, who is 6’4" tall. The average points per game for the Presidents' team after President Lincoln's first thirty games. President Points Monroe Madison Jefferson Washington Lincoln 10 16 28 30 34 1. Calculate the population mean, µ; 2. How many samples of two players from the five players are possible? 3. List the names of the two players on each sample. Calculate the samples means for each sample. 4. How many of the samples have sample error? Which ones, if any, do not? 5. Calculate the mean of the sampling distribution of sample means and compare it to the population mean. 6. Using the range for both the population and sampling distribution of the sample means. Compare the ranges. What does your comparison say about the variability in the population and variability in the sampling distribution?
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