c. Determine and interpret the regression equation for the data. Select the correct choice below and, if necessary, fill in any answer boxes within your choice. A. )x, which means there is a positive linear relationship between high The regression equation is y = and low temperatures. (Round to three decimal places as needed.) + B. The regression equation is y = + ( )x, which means there is a negative linear relationship between high and low temperatures. (Round to three decimal places as needed.) O C. This question is not applicable since a regression line is not reasonable.

Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter87: An Introduction To G- And M-codes For Cnc Programming
Section: Chapter Questions
Problem 9A
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Full data set
High | Low
High Low
21
33
36
29
31
22
59
42
91
72
62
48
86
71
64
52
66
54
85
81
61
43
36
25
64
44
85
70
59
43
41
35
42
35
52
40
33
21
68
49
26
17
34
24
57
45
52
41
45
35
61
53
42
34
35
23
70
47
85
77
85
71
28
15
82
74
45
35
52
37
48
38
85
72
81
64
86
75
28
8
44
38
36
27
59
49
45
41
35
24
85
68
80
64
44
33
85
66
49
36
Transcribed Image Text:Full data set High | Low High Low 21 33 36 29 31 22 59 42 91 72 62 48 86 71 64 52 66 54 85 81 61 43 36 25 64 44 85 70 59 43 41 35 42 35 52 40 33 21 68 49 26 17 34 24 57 45 52 41 45 35 61 53 42 34 35 23 70 47 85 77 85 71 28 15 82 74 45 35 52 37 48 38 85 72 81 64 86 75 28 8 44 38 36 27 59 49 45 41 35 24 85 68 80 64 44 33 85 66 49 36
A random sample of 50 cities have the data on average high and low temperatures in January shown in the
accompanying table. Use the technology of your choice and the given data to complete parts (a) through (f). Use high
temperature as the explanatory variable.
Click the icon to view the table of average high and low temperatures.
c. Determine and interpret the regression equation for the data. Select the correct choice below and, if necessary, fill
in any answer boxes within your choice.
A.
The regression equation is y =
( Dx, which means there is a positive linear relationship between high
+
and low temperatures.
(Round to three decimal places as needed.)
В.
(Dx, which means there is a negative linear relationship between high
The regression equation is y =
and low temperatures.
(Round to three decimal places as needed.)
C. This question is not applicable since a regression line is not reasonable.
Transcribed Image Text:A random sample of 50 cities have the data on average high and low temperatures in January shown in the accompanying table. Use the technology of your choice and the given data to complete parts (a) through (f). Use high temperature as the explanatory variable. Click the icon to view the table of average high and low temperatures. c. Determine and interpret the regression equation for the data. Select the correct choice below and, if necessary, fill in any answer boxes within your choice. A. The regression equation is y = ( Dx, which means there is a positive linear relationship between high + and low temperatures. (Round to three decimal places as needed.) В. (Dx, which means there is a negative linear relationship between high The regression equation is y = and low temperatures. (Round to three decimal places as needed.) C. This question is not applicable since a regression line is not reasonable.
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