This data set represents 33 individuals responding to different types of drugs w
ID: 3309657 • Letter: T
Question
This data set represents 33 individuals responding to different types of drugs with the output is the level of pain. Using a Full Factorial ANOVA Model, the Model degree of freedom being 5 is calculated by
Gender
Drug
Pain
male
C
12.4
female
A
7.69
male
C
14
female
A
9.69
male
C
11.6
female
A
8.89
female
A
6.94
female
A
2.13
female
A
7.26
female
A
5.87
male
B
12.9
female
C
12.2
female
A
7.2
male
C
13.9
male
A
8.18
male
B
16.6
female
C
9.41
male
C
11.2
female
B
8.35
male
A
7.24
female
A
6.81
male
B
9.81
female
A
6.67
female
A
6.98
female
A
7.07
female
C
2.4
male
B
7.84
female
B
3.84
male
B
9.42
male
A
7
male
A
7
female
A
5
male
A 8
Degree of Freedom of Drug (3) + Degree of Freedom of Gender (2) = 5
Total Degree of Freedom (32) – Degree of Freedom Error (27) = 5
Total number of observations (33) – Total number of errors (28) = 5
(Total number of observations/Total number of Drugs (33/3) – 6 = 5
Number of Drug categories (3) + Number of Gender Categories (2) = 5
None of the above
Gender
Drug
Pain
male
C
12.4
female
A
7.69
male
C
14
female
A
9.69
male
C
11.6
female
A
8.89
female
A
6.94
female
A
2.13
female
A
7.26
female
A
5.87
male
B
12.9
female
C
12.2
female
A
7.2
male
C
13.9
male
A
8.18
male
B
16.6
female
C
9.41
male
C
11.2
female
B
8.35
male
A
7.24
female
A
6.81
male
B
9.81
female
A
6.67
female
A
6.98
female
A
7.07
female
C
2.4
male
B
7.84
female
B
3.84
male
B
9.42
male
A
7
male
A
7
female
A
5
male
A 8
Degree of Freedom of Drug (3) + Degree of Freedom of Gender (2) = 5
Total Degree of Freedom (32) – Degree of Freedom Error (27) = 5
Total number of observations (33) – Total number of errors (28) = 5
(Total number of observations/Total number of Drugs (33/3) – 6 = 5
Number of Drug categories (3) + Number of Gender Categories (2) = 5
None of the above
Explanation / Answer
The correct answer for this would be Total Degree of Freedom (32) – Degree of Freedom Error (27) = 5
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