Exhibit 13-21 Sum of Squares Between Groups (Treatment) 6,000.0 Within Groups (Error) Source of Variation Total Degrees of Freedom 5 24 29 The population proportion are all the same The row and column variables are independent Mean Square The population means are all equal. At least on of the population means is different 1,200 288 Refer to Exhibit 13-21. What is the correct null hypothesis in this problem? F
Exhibit 13-21 Sum of Squares Between Groups (Treatment) 6,000.0 Within Groups (Error) Source of Variation Total Degrees of Freedom 5 24 29 The population proportion are all the same The row and column variables are independent Mean Square The population means are all equal. At least on of the population means is different 1,200 288 Refer to Exhibit 13-21. What is the correct null hypothesis in this problem? F
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
100%

Transcribed Image Text:Exhibit 13-21
Source of Variation
Sum of
Squares
Between Groups (Treatment) 6,000.0
Within Groups (Error)
Total
Degrees of
Freedom
5
24
29
Mean
Square
The population proportion are all the same
The row and column variables are independent
The population means are all equal.
At least on of the population means is different
1,200
288
F
Refer to Exhibit 13-21. What is the correct null hypothesis in this problem?
Expert Solution

Step 1
Analysis of variance (ANOVA) is used for testing the difference between three or more means.
In the first option the hypothesis is for proportion.
In second option the hypothesis is for testing independency.
Step by step
Solved in 2 steps
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