Y X 20 2 60 4 46 3 41 2 12 1 137 10 68 5 89
Question:
Y | X |
20 | 2 |
60 | 4 |
46 | 3 |
41 | 2 |
12 | 1 |
137 | 10 |
68 | 5 |
89 | 5 |
4 | 1 |
32 | 2 |
144 | 9 |
156 | 10 |
93 | 6 |
36 | 3 |
72 | 4 |
100 | 8 |
105 | 7 |
131 | 8 |
127 | 10 |
57 | 4 |
66 | 5 |
101 | 7 |
109 | 7 |
74 | 5 |
134 | 9 |
112 | 7 |
18 | 2 |
73 | 5 |
111 | 7 |
96 | 6 |
123 | 8 |
90 | 5 |
20 | 2 |
28 | 2 |
3 | 1 |
57 | 4 |
86 | 5 |
132 | 9 |
112 | 7 |
27 | 1 |
131 | 9 |
34 | 2 |
27 | 2 |
61 | 4 |
77 | 5 |
The Tri-City Office Equipment Corporation sells an imported copier on a franchise basis and performs preventive maintenance and repair service on this copier. The data above have been collected from 45 recent calls on users to perform routine preventive maintenance service; for each call, X is the number of copiers serviced and Y is the total number of minutes spent by the service person. Assume that first-order regression model is appropriate. Using this copier maintenance data below, The users of the copiers are either training institutions that use a small model, or business firms that use a large, commercial model. An analyst at Tri-City wishes to fit a regression model including both number of copiers serviced (XI) and type of copier (X2 ) as predictor variables and estimate the effect of copier model (S-small, L-large) on number of minutes spent on the service call. Records show that the models serviced in the 45 calls were:
Assume that regression model: