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Month Inspection Expenditures Motors Returned 1 $43,549 67 2 $55,831 64 3 $48,529 65 4 $48,551 65 5 $69,286 65 6 $64,390 64 7 $58,323
Month Inspection Expenditures Motors Returned 1 $43,549 67 2 $55,831 64 3 $48,529 65 4 $48,551 65 5 $69,286 65 6 $64,390 64 7 $58,323 64 8 $76,902 67 9 $65,976 64 10 $43,437 67 11 $41,495 67 12 $55,067 64 13 $60,743 64 14 $41,061 68 15 $64,578 64 16 $70,219 65 17 $68,254 65 18 $50,930 65 19 $76,354 67 20 $43,927 67 21 $60,250 64 22 $42,219 67 23 $79,183 68 24 $66,628 64 25 $79,675 68 26 $52,793 65 27 $50,579 65 28 $66,856 64 29 $42,954 67 30 $62,449 64 31 $42,732 67 32 $78,455 67 33 $74,487 66 34 $62,685 64 35 $74,411 66 36 $42,407 67
Month | Inspection Expenditures | Motors Returned |
1 | $43,549 | 67 |
2 | $55,831 | 64 |
3 | $48,529 | 65 |
4 | $48,551 | 65 |
5 | $69,286 | 65 |
6 | $64,390 | 64 |
7 | $58,323 | 64 |
8 | $76,902 | 67 |
9 | $65,976 | 64 |
10 | $43,437 | 67 |
11 | $41,495 | 67 |
12 | $55,067 | 64 |
13 | $60,743 | 64 |
14 | $41,061 | 68 |
15 | $64,578 | 64 |
16 | $70,219 | 65 |
17 | $68,254 | 65 |
18 | $50,930 | 65 |
19 | $76,354 | 67 |
20 | $43,927 | 67 |
21 | $60,250 | 64 |
22 | $42,219 | 67 |
23 | $79,183 | 68 |
24 | $66,628 | 64 |
25 | $79,675 | 68 |
26 | $52,793 | 65 |
27 | $50,579 | 65 |
28 | $66,856 | 64 |
29 | $42,954 | 67 |
30 | $62,449 | 64 |
31 | $42,732 | 67 |
32 | $78,455 | 67 |
33 | $74,487 | 66 |
34 | $62,685 | 64 |
35 | $74,411 | 66 |
36 | $42,407 | 67 |
a. Estimate a simple linear regression equation using the given data.
If required, round your answers to three decimal places. For subtractive or negative numbers use a minus sign even if there is a + sign before the blank. (Example: -300)
The predicted number of motors returned when the inspection expenditures is $0: _____
The predicted change in number of motors returned that is associated with an increase of $1,000 in inspection expenditures: _____
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