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2. There are 5 teams in a basketball league. It is believed that the mean jumping heights in inches of the best 3 players on each team is the same. The commissioner thinks otherwise. Here are the results. Team 2 32 35 38 Team 3 Team 1 36 48 42 50 51 39 At a 5% significance level, is there a difference in the mean jump heights among the teams. 3. A Statistics class performs an Excel RNG experiment by simulating the roll of 1 die 300 times. These are the results: Team 4 38 44 46 Team 5 41 39 40

2. There are 5 teams in a basketball league. It is believed that the mean jumping heights in inches of the best 3 players on each team is the same. The commissioner thinks otherwise. Here are the results. Team 2 32 35 38 Team 3 Team 1 36 48 42 50 51 39 At a 5% significance level, is there a difference in the mean jump heights among the teams. 3. A Statistics class performs an Excel RNG experiment by simulating the roll of 1 die 300 times. These are the results: Team 4 38 44 46 Team 5 41 39 40

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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2. There are 5 teams in a basketball league. It is believed that the mean jumping heights in inches of the best 3 players on each team is the same. The commissioner thinks otherwise. Here are the results. Team 1 36 Team 3 48 42 50 51 39 At a 5% significance level, is there a difference in the mean jump heights among the teams. 3. A Statistics class performs an Excel RNG experiment by simulating the roll of 1 die 300 times. These are the results: Team 2 32 35 38 Team 4 38 44 46 Team 5 41 39 40
Transcribed Image Text:2. There are 5 teams in a basketball league. It is believed that the mean jumping heights in inches of the best 3 players on each team is the same. The commissioner thinks otherwise. Here are the results. Team 1 36 Team 3 48 42 50 51 39 At a 5% significance level, is there a difference in the mean jump heights among the teams. 3. A Statistics class performs an Excel RNG experiment by simulating the roll of 1 die 300 times. These are the results: Team 2 32 35 38 Team 4 38 44 46 Team 5 41 39 40
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