Referring to Table 1, judging from the way the data were collected, which test w
ID: 2889645 • Letter: R
Question
Referring to Table 1, judging from the way the data were collected, which test would likely be most appropriate to employ?
Question 24 options:
1)
2)
3)
4)
F test for the ratio of two variances
Table 1
A problem with a phone line that prevents a customer from receiving or making calls is upsetting to both the customer and the telecommunications company. The file “Phone” contains samples of 20 problems reported to two different offices of a telecommunications company and the time to clear these problems (in minutes) from the customers’ lines:
Central Office I Time to Clear Problems (minutes)
1.48 1.75 0.78 2.85 0.52 1.60 4.15 3.97 1.48 3.10
1.02 0.53 0.93 1.60 0.80 1.05 6.32 3.93 5.45 0.97
Central Office II Time to Clear Problems (minutes)
7.55 3.75 0.10 1.10 0.60 0.52 3.30 2.10 0.58 4.02
3.75 0.65 1.92 0.60 1.53 4.23 0.08 1.48 1.65 0.72
1)
Pooled-variance t test for the difference between two means2)
Paired t test3)
Separate-variance t test for the difference between two means4)
F test for the ratio of two variances
Table 1
A problem with a phone line that prevents a customer from receiving or making calls is upsetting to both the customer and the telecommunications company. The file “Phone” contains samples of 20 problems reported to two different offices of a telecommunications company and the time to clear these problems (in minutes) from the customers’ lines:
Central Office I Time to Clear Problems (minutes)
1.48 1.75 0.78 2.85 0.52 1.60 4.15 3.97 1.48 3.10
1.02 0.53 0.93 1.60 0.80 1.05 6.32 3.93 5.45 0.97
Central Office II Time to Clear Problems (minutes)
7.55 3.75 0.10 1.10 0.60 0.52 3.30 2.10 0.58 4.02
3.75 0.65 1.92 0.60 1.53 4.23 0.08 1.48 1.65 0.72
Explanation / Answer
Here we will have to compare whether the time to clear problems in both central offices are equal. This is clearly a test to compare means. We are not provided any information that suggest that the subjects are paired.
Hence the correct option would be ,
3)Pooled-variance t test for the difference between two means
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