Write out the null hypothesis, explain what the analysis is looking at, calculate anything you think needs calculating (like expected cell counts), identify whether you think the null is right, and then tell the manager what the results mean.
14. Multiple Regression
Source |
Variation |
F |
p |
Predicted |
575 |
12.87 |
.01 |
Error |
2000 |
||
Total |
2575 |
||
Dependent Variable = $ spent on product category
R2 = ?
b |
Beta |
p |
|
Hours spent on recreation |
5.75 |
.762 |
.000 |
Hours spent listening to music |
8.66 |
.003 |
.961 |
Source |
Variation |
F |
p |
Main Effect (A) |
27.5 |
2.11 |
.24 |
Main Effect (B) |
58.9 |
6.75 |
.03 |
A x B Interaction |
45.7 |
4.98 |
.05 |
Within |
325 |
||
Total |
457.1 |
Dependent Variable = Purchase Intention
Means
Ad 1 |
Ad 2 |
|
Price 1 |
7.5 |
3.5 |
Price 2 |
4.0 |
8.2 |
Source |
Variation |
F |
p |
Main Effect (A) |
48 |
1.22 |
.45 |
Main Effect (B) |
72 |
2.55 |
.56 |
A x B Interaction |
20 |
1.89 |
.65 |
Within |
1560 |
||
Total |
1700 |
Dependent Variable = Purchase Intention
Means
Ad 1 |
Ad 2 |
|
Price 1 |
6.4 |
4.6 |
Price 2 |
5.7 |
7.5 |
14)
R SQUARE = SSR/SST
= 575/2575
=0.223
P =.01
alpha,α = 0.05
Decison: p value < α , So, Reject
Ho
Conclusion: Reject Ho and conclude that correlation is significantly different from zero
Hours spent on recreation is signifivcant as p is less than 0.05 but Hours spent listening to music is insignificant.
15)
Main Effect (A) |
27.5 |
2.11 |
.24 |
p value > α , Insignificant |
Main Effect (B) |
58.9 |
6.75 |
.03 |
p value < α , significant |
A x B Interaction |
45.7 |
4.98 |
.05 |
p value = α , insignificant |
16)
Main Effect (A) |
48 |
1.22 |
.45 |
p value > α , Insignificant |
Main Effect (B) |
72 |
2.55 |
.56 |
p value > α , Insignificant |
A x B Interaction |
20 |
1.89 |
.65 |
p value > α , Insignificant |
Model is insignificant.
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