Think about doing the Tukey’s HSD on Step 6 of an Independent-Measures ANOVA. Let’s say that you look up q, calculate HSD value, and you get HSD = 5.15. Given this HSD value of 5.15, and given the means on the APA table below, which pairs of means are significantly different from each other? HSD value = 5.15 APA table: Group 1 Group 2 Group 3 M 57.00 62.67 63.33 SD 2.00 1.53 2.52 Group of answer choices The significant pairs are Group 1 vs. Group 2 and Group 1 vs. Group 3 The only significant pair is Group 1 vs. 2 The significant pairs are Group 1 vs. Group 3 and Group 2 vs Group 3 None of the pairs of groups is significantly different
Think about doing the Tukey’s HSD on Step 6 of an Independent-Measures ANOVA. Let’s say that you look up q, calculate HSD value, and you get HSD = 5.15. Given this HSD value of 5.15, and given the means on the APA table below, which pairs of means are significantly different from each other? HSD value = 5.15 APA table: Group 1 Group 2 Group 3 M 57.00 62.67 63.33 SD 2.00 1.53 2.52 Group of answer choices The significant pairs are Group 1 vs. Group 2 and Group 1 vs. Group 3 The only significant pair is Group 1 vs. 2 The significant pairs are Group 1 vs. Group 3 and Group 2 vs Group 3 None of the pairs of groups is significantly different
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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Think about doing the Tukey’s HSD on Step 6 of an Independent-Measures ANOVA. Let’s say that you look up q, calculate HSD value, and you get HSD = 5.15. Given this HSD value of 5.15, and given the means on the APA table below, which pairs of means are significantly different from each other?
HSD value = 5.15
APA table:
|
|
Group 1 |
Group 2 |
Group 3 |
|
M |
57.00 |
62.67 |
63.33 |
|
SD |
2.00 |
1.53 |
2.52 |
Group of answer choices
The significant pairs are Group 1 vs. Group 2 and Group 1 vs. Group 3
The only significant pair is Group 1 vs. 2
The significant pairs are Group 1 vs. Group 3 and Group 2 vs Group 3
None of the pairs of groups is significantly different
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