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P2) A what are the conclusions of this experiment? (2) how adequate is the model proposed here to describe the experimental data? (3) any specific problems-if any- that you notice in the residuals? (4) your recommendations about what should be done next in this study case study on Residuals (40 points). Here are the results of an experiment. Please discuss: (1) General Linear Model: Response 2 versus Factor A, Factor B Factor Type Levels Values Factor A fixed Factor B fixed 4 1, 2, 3, 5 1, 2, 3, 4,5 Analysis of Variance for Response 2, using Adjusted SS for Tests Source DF Seq Ss Adj SS Adj MS Factor A 3 17250.1 17250.1 5750.0 412.96 0.000 Factor B424201.7 24201.7 6050.4 434.54 0.000 Error Total 92 1281.0 1281.0 13.9 99 42732.8 S 3.73147 R-Sq 97.00% R-Sq (adj) -96.77% - - Unusual Observations for Response 2 Obs Response 2 Fit SE Fit Residual St Resid .9100 1.8250 1.0554 9.7350 85.8300 77.1178 1.05548.7122 2.72 R 2.43 R 20 65 7 6 85 96 34.7600 41.9770 1.0554 7.2170 2.02 R -2.01 R -2.34 R 26.1100 33.3158 1.0554-7.2058 3.5900 41.9770 1.0554 -8.3870 24.9500 33.3158 1.0554 -8.3658 2.34R R denotes an observation with a large standardized residual.
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Answer #1

1) Since the p-value for both factor A and factor B are small, we reject the null hypotheses H0A : no effect of factor A and H0B : no effect of factor B and conclude that factors A and B have significant effect on the response variable.

2) Adjusted R square = 96.77% implies that taking into consideration the number of observations and factors, 96.77% of the total variation is explained by the fitted model.

3)No such problem is noticed.

4) Recommendation is to carry out Tukey's HSD test for pairwise comparison of levels of factor A and factor B to get to know which difference between the pairs of levels is significant (p-value<0.05).

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