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MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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a. Compute the least-square regression line for predicting sales from temperature. 
b. Test for a significant linear relationship between the two variables coffee sales (?) and 
temperature (?) by doing a hypothesis test regarding the population slope ?1. Include the 
null and alternative hypothesis and the conclusion of the test. Use the critical value 
approach, with a 0.05 level of significance. Use your table of statistical values for the 
relevant information.  Write your conclusion and interpret it. 

We want to check the relationship between coffee sales and temperature, and we have the
following data (n = 15).
Temperature, x Coffee sales, y
(in degrees
(in dollars)
Fahrenheit)
71.6
1987.9
64.7
1820.0
For this data we have x = 59.6267 and y = 1872.4533 with
Sx = 14.7342 and sy = 236.3494
51.2
2211.6
45.4
1796.8
54.3
1607.1
The value of the sample correlation coefficient r for these data
is approximately -0.605. (r= -0.605)
36.6
1977.7
83.3
1537.7
67.3
1780.8
74.7
1607.8
The standard error of the slope of this least-squares regression
line is approximately 3.542. (s = 3.542)
39.1
2239.4
74.9
1497.2
47.2
1953.2
76.1
1990.8
49.1
2143.1
58.9
1935.7
Transcribed Image Text:We want to check the relationship between coffee sales and temperature, and we have the following data (n = 15). Temperature, x Coffee sales, y (in degrees (in dollars) Fahrenheit) 71.6 1987.9 64.7 1820.0 For this data we have x = 59.6267 and y = 1872.4533 with Sx = 14.7342 and sy = 236.3494 51.2 2211.6 45.4 1796.8 54.3 1607.1 The value of the sample correlation coefficient r for these data is approximately -0.605. (r= -0.605) 36.6 1977.7 83.3 1537.7 67.3 1780.8 74.7 1607.8 The standard error of the slope of this least-squares regression line is approximately 3.542. (s = 3.542) 39.1 2239.4 74.9 1497.2 47.2 1953.2 76.1 1990.8 49.1 2143.1 58.9 1935.7
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