Complete the following ANOVA summary table for a two-lactor fixed ellects ANOVA, where there are four levels of factor A(school) and seven levels of factor B (curriculum designil. Each cell indudes 15 studenes. Use a significance level of e 0.0s. Source SS MS B 3247.5 Ax B 5831.7 Error 83496 TOTAL 94112.1 Decision for the main ellect of lacior A Oreject the nul Hu Olail to reject the null Hạ, Decision for the main eflect of factor D Oreject the nul Hes Olail to reject the nullH, Decision for the interaction elfect beween factors Aand D Oreject the nul H Olail to reject the null Has How would you summarize the results of this ANOVA Oone main eflect only Otwo main ellects vith no interaction
Complete the following ANOVA summary table for a two-lactor fixed ellects ANOVA, where there are four levels of factor A(school) and seven levels of factor B (curriculum designil. Each cell indudes 15 studenes. Use a significance level of e 0.0s. Source SS MS B 3247.5 Ax B 5831.7 Error 83496 TOTAL 94112.1 Decision for the main ellect of lacior A Oreject the nul Hu Olail to reject the null Hạ, Decision for the main eflect of factor D Oreject the nul Hes Olail to reject the nullH, Decision for the interaction elfect beween factors Aand D Oreject the nul H Olail to reject the null Has How would you summarize the results of this ANOVA Oone main eflect only Otwo main ellects vith no interaction
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![Complete the following ANOVA summary table for a two-factor fixed-effects ANOVA, where there are four levels of factor A (school) and seven levels of factor B (curriculum design). Each cell includes 15 students. Use a significance level of α = 0.05.
\[
\begin{array}{|c|c|c|c|c|c|}
\hline
\text{Source} & \text{SS} & \text{df} & \text{MS} & F & p \\
\hline
A & 3247.5 & & & & \\
A \times B & 5831.7 & & & & \\
\text{Error} & 83496 & & & & \\
\text{TOTAL} & 94121.2 & & & & \\
\hline
\end{array}
\]
**Decision for the main effect of factor A:**
- Reject the null \(H_{0A}\)
- Fail to reject the null \(H_{0A}\)
**Decision for the main effect of factor B:**
- Reject the null \(H_{0B}\)
- Fail to reject the null \(H_{0B}\)
**Decision for the interaction effect between factors A and B:**
- Reject the null \(H_{0A \times B}\)
- Fail to reject the null \(H_{0A \times B}\)
**How would you summarize the results of this ANOVA?**
- One main effect only
- Two main effects only
- One main effect with no interaction
- One main effect with an interaction
- Two main effects with an interaction
- Only an interaction effect
- No significant effects](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fddf9c773-7147-449f-98b7-b7b0cfa3e826%2Fd3cdb636-57c0-4288-8d22-5f5401fa3bfe%2Flexldq_processed.png&w=3840&q=75)
Transcribed Image Text:Complete the following ANOVA summary table for a two-factor fixed-effects ANOVA, where there are four levels of factor A (school) and seven levels of factor B (curriculum design). Each cell includes 15 students. Use a significance level of α = 0.05.
\[
\begin{array}{|c|c|c|c|c|c|}
\hline
\text{Source} & \text{SS} & \text{df} & \text{MS} & F & p \\
\hline
A & 3247.5 & & & & \\
A \times B & 5831.7 & & & & \\
\text{Error} & 83496 & & & & \\
\text{TOTAL} & 94121.2 & & & & \\
\hline
\end{array}
\]
**Decision for the main effect of factor A:**
- Reject the null \(H_{0A}\)
- Fail to reject the null \(H_{0A}\)
**Decision for the main effect of factor B:**
- Reject the null \(H_{0B}\)
- Fail to reject the null \(H_{0B}\)
**Decision for the interaction effect between factors A and B:**
- Reject the null \(H_{0A \times B}\)
- Fail to reject the null \(H_{0A \times B}\)
**How would you summarize the results of this ANOVA?**
- One main effect only
- Two main effects only
- One main effect with no interaction
- One main effect with an interaction
- Two main effects with an interaction
- Only an interaction effect
- No significant effects
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