Three treatments are compared for the treatment of in a between-subjects study. The following table of results were created to compare the three different treatment options. Treatment 1 Treatment 2 Treatment 3 n = 5 n = 5 n = 5 M = 2 M = 5 M = 8 N = 15 T = 10 T = 25 T = 40 G = 75 SS = 64 SS = 80 SS = 96 ΣX2 = 705 Use an ANOVA with α = .05 to determine whether there are any significant differences among the three treatment means. Calculate η2 as a measure of effect size. State the results as they would appear in a research report.
Three treatments are compared for the treatment of in a between-subjects study. The following table of results were created to compare the three different treatment options. Treatment 1 Treatment 2 Treatment 3 n = 5 n = 5 n = 5 M = 2 M = 5 M = 8 N = 15 T = 10 T = 25 T = 40 G = 75 SS = 64 SS = 80 SS = 96 ΣX2 = 705 Use an ANOVA with α = .05 to determine whether there are any significant differences among the three treatment means. Calculate η2 as a measure of effect size. State the results as they would appear in a research report.
MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Three treatments are compared for the treatment of in a between-subjects study. The following table of results were created to compare the three different treatment options.
Treatment 1 |
Treatment 2 |
Treatment 3 |
|
n = 5 |
n = 5 |
n = 5 |
|
M = 2 |
M = 5 |
M = 8 |
N = 15 |
T = 10 |
T = 25 |
T = 40 |
G = 75 |
SS = 64 |
SS = 80 |
SS = 96 |
ΣX2 = 705 |
- Use an ANOVA with α = .05 to determine whether there are any significant differences among the three treatment means.
- Calculate η2 as a measure of effect size.
State the results as they would appear in a research report.
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