Suppose we wanted to compare the somatic complaints (as measured on a scale known as the Physical Symptom Scale or PSS) of three groups of people: non-smokers, smokers, and people who recently quit smoking. Using the following data for the PSS score, do a one-way ANOVA to evaluate smoking and PSS scores:
Nonsmokers Smokers Quitters
19 31 30
28 29 22
17 22 29
20 29 29
25 28 34
Analysis of Variance results:
Data stored in separate columns.
Column statistics
Column |
n |
Mean |
Std. Dev. |
Std. Error |
Nonsmokers |
5 |
21.8 |
4.5497253 |
2.034699 |
Smokers |
5 |
27.8 |
3.4205263 |
1.5297059 |
Quitters |
5 |
28.8 |
4.3243497 |
1.933908 |
ANOVA table
Source |
DF |
SS |
MS |
F-Stat |
P-value |
Columns |
2 |
143.33333 |
71.666667 |
4.2074364 |
0.0412 |
Error |
12 |
204.4 |
17.033333 |
||
Total |
14 |
347.73333 |
Using StatCrunch, determine the means for the three groups and compute the sums of squares, degrees of freedom, and mean squares for these data. What is the value of F? Using an alpha of 0.05, is the F statistic significant? Why? What hypothesis did you test? Did you accept or reject your hypothesis and why? Copy and Paste your work from StatCrunch into your Word document submission
Answer
Using the ANOVA table output
F statistic is 4.2074 with p value = 0.0412
yes,it is significant because the p value is less than 0.05 significance level
We tested the hypothesis
Null hypothesis:- there is no difference between mean pairs
Alternate hypothesis:- at least one pair of means is different
We reject the null hypothesis because p value is less than 0.05 level
Suppose we wanted to compare the somatic complaints (as measured on a scale known as the...
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