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In: Statistics and Probability

A replication study dataset of the example from this chapter is given as follows (A =...

A replication study dataset of the example from this chapter is given as follows (A = attractiveness, B = time; same levels). Using the scores from the individual cells of the model that follow, conduct a two-factor fixed-effects ANOVA (alpha = .05). Are the results different as compared to the original dataset?

A1B1: 10, 8, 7, 3

A1B2: 15, 12, 21, 13

A2B1: 13, 9, 18, 12

A2B2: 20, 22, 24, 25

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A replication study dataset of the example from this chapter is given as follows (A = attractiveness, B = time; same levels). Using the scores from the individual cells of the model that follow, conduct a two-factor fixed-effects ANOVA (alpha = .05). Are the results different as compared to the original dataset?

A1B1: 10, 8, 7, 3

A1B2: 15, 12, 21, 13

A2B1: 13, 9, 18, 12

A2B2: 20, 22, 24, 25

Excel Addon Megastat used.

Two factor ANOVA

Factor 2

Means:

B1

B2

A1

7.0

15.3

11.1

Factor 1

A2

13.0

22.8

17.9

10.0

19.0

14.5

4

replications per cell

ANOVA table

Source

SS

   df

MS

F

   p-value

Factor 1 (A)

182.25

1

182.250

16.63

.0015

Factor 2( B)

324.00

1

324.000

29.57

.0002

Interaction

2.25

1

2.250

0.21

.6585

Error

131.50

12

10.958

Total

640.00

15

Both Factor A and B are significant at 0.05 level of significance. Interaction effect is not significant.

orchestra answered 2 years ago
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