1. Coin-operated terminals: A university computer service conducted an experiment in which one coin-operated computer graphics terminal was placed at each of four different locations on the campus last semester during the midterm week and again during the final week of classes. The data that follow show the number of hours each terminal was not in use during the week at the four locations (factor A) and for the two different weeks (factor B). Factor B (week) j= 2 Final Factor A j= 1 Midterm (location) i = 1 i= 2 i= 3 i = 4 16.5 21.4 11.8 17.3 12.3 16.9 21.0 16.6 a) Obtain a point estimate of µ32·

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1. Coin-operated terminals: A university computer service conducted an experiment in which one
coin-operated computer graphics terminal was placed at each of four different locations on the
campus last semester during the midterm week and again during the final week of classes. The data
that follow show the number of hours each terminal was not in use during the week at the four
locations (factor A) and for the two different weeks (factor B).
Factor B (week)
j =1
Midterm
j= 2
Final
Factor A
%3D
(location)
i = 1
i= 2
i = 3
i = 4
16.5
21.4
11.8
17.3
12.3
16.9
16,6
21.0
a) Obtain a point estimate of u32.
Transcribed Image Text:1. Coin-operated terminals: A university computer service conducted an experiment in which one coin-operated computer graphics terminal was placed at each of four different locations on the campus last semester during the midterm week and again during the final week of classes. The data that follow show the number of hours each terminal was not in use during the week at the four locations (factor A) and for the two different weeks (factor B). Factor B (week) j =1 Midterm j= 2 Final Factor A %3D (location) i = 1 i= 2 i = 3 i = 4 16.5 21.4 11.8 17.3 12.3 16.9 16,6 21.0 a) Obtain a point estimate of u32.
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