The following data were collected from a repeated-measures study. Perform an ANOVA. Use a .05 alpha level. (10 POINTS) Treatment A B _____________ G = 36 2 6 2 6 ?X2 = 192 4 4 4 8 ______________ T = 12 T = 24 SS = 4 SS = 8 1) State the null hypothesis. 2) Calculate necessary statistics (USE AN ANOVA even though K=2, and ??= .05). 3) Make a decision about your null hypothesis and explain what that decision means. 4) Make a conclusion about your IV and DV that includes an APA format summary of your statistical analysis.
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The null hypothesis (H0) is that there is no significant difference between the means of Treatment A and Treatment B. 2) Calculate necessary statistics (USE AN ANOVA even though K=2, and α= .05). First, we need to calculate the total sum of squares (SST). SST = Show moreā¦
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The following data were collected from a repeated-measures study. Perform an ANOVA. Use a .05 alpha level. (10 POINTS) Treatment A B 2 6 2 6 4 4 4 8 G = 36 ΣX² = 192 T = 12 T = 24 SS = 4 SS = 8 1) State the null hypothesis. 2) Calculate necessary statistics (USE AN ANOVA even though K=2, and α = .05). 3) Make a decision about your null hypothesis and explain what that decision means. 4) Make a conclusion about your IV and DV that includes an APA format summary of your statistical analysis.
Madhur L.
The following data were collected from a repeated-measures study. Perform an ANOVA. Use the .05 level of significance for both. (10 POINTS) Treatment A B G = 36 2 6 ΣX² = 192 4 4 4 8 T = 12 T = 24 SS = 4 SS = 8 1) State the null hypothesis 2) calculate necessary statistics (USE AN ANOVA even though K=2) α = .05. 3) make a decision about your null hypothesis and explain what that decision means 4) Make a conclusion about your IV and DV that includes an APA format summary of your statistical analysis
Adi S.
The following are six observations collected from treatment $1,$ four observations collected from treatment $2,$ and five observations collected from treatment $3 .$ Test the hypothesis at the .05 significance level that the treatment means are equal. $$ \begin{array}{|rcc|} \hline \text { Treatment } 1 & \text { Treatment } 2 & \text { Treatment } 3 \\ \hline 9 & 13 & 10 \\ 7 & 20 & 9 \\ 11 & 14 & 15 \\ 9 & 13 & 14 \\ 12 & & 15 \\ 10 & & \\ \hline \end{array} $$ a. State the null and the alternate hypotheses. b. What is the decision rule? c. Compute SST, SSE, and SS total. d. Complete an ANOVA table. e. State your decision regarding the null hypothesis.
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