ReviewFinalUpdated

# ReviewFinalUpdated - Review for Final Exam Tables...

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1 Review for Final Exam Tables Provided (names are from the web site): Normal distribution (like Table I), t-distribution (like Table IV), tail areas for t curves (like Table VI), 2 critical values (Table VII), F critical values (Table VIII, selected pages), Studentized range critical values (Table IX), Critical values for Dunnett’s method (Table X) New Material: Chapter 9 1. Be able to determine the factor, the levels of the factor and the response variable (HW: all problems in chapters 9 and 10) 2. Be able to explain the general procedure of ANOVA and why it works. (HW: mentioned in class) 3. State the assumptions required for ANOVA to be valid and state how you would check them. a) Normality: QQ plot b) Constant variance, residual plot and be able to perform the ratio of variances (standard deviations). (HW: #14) 4. Be able to determine the one-way ANOVA table via hand (fill in the boxes and know equations) and from SAS. Source df SS (Sum of Squares) MS (Mean Square) Model k- 1 ? ? ? ? − ? 2 ? ? =1 ??𝑀 ??? Error n - k ( ? ? 1) ? ? 2 ? ? =1 ??? ??? Total n - 1 ( ? ?? − ? ) 2 ? ? ? =1 ? ? =1 (HW: 9.10) 5. Be able to calculate the test statistic: ? ? = 𝑀?𝑀 𝑀?? , ?? 1 = ??? , ?? 2 = ??? (HW: 9.20) 6. Be able to perform the 7-step hypothesis test for one-way ANOVA including the calculation of the P-value by hand and via SAS. (HW: 9.20, 9.42) 7. State the advantages of ANOVA and the disadvantages of ANOVA. (HW: mentioned in class)

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2 8 . Be able to determine when to use Tukey’s multiple comparison analysis and when to use Dunnett’s multiple comparison analysis. (HW: Lab only) 9 . Be able to perform Tukey’s multiple comparison analysis indicating the factors th at are different, presenting a visual display and presenting the final results in ‘layman’s’ terms by hand and via SAS. ? = ? ? 𝑀?? 2 1 ? ? + 1 ? ? = ? ? 𝑀?? ? ? ?? ? ? = ? ? (HW: #15, 9.42, #19) 10 . Be able to perform Dunnett’s multiple comparison analysis indicating the factors that are different and presenting the final results in ‘layman’s’ terms by hand and via SAS. ? = ? ? ( ? − 1, ? − ? ) 𝑀??
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