This question is about the variable 'Amount Spent, which is the the total amount of money the customer spent at the end of the website visit.. Suppose for the purposes of this question only that historically the population mean amount spent in Heavenly Chocolate's retail stores has been $120. Use the appropriate hypothesis test to determine if there is evidence in the data to conclude that the mean value spent on the website is less than the mean at the retail store at the 0.01 level of significance. Because the p-value is .0144, we should reject the null hypothesis and conclude there is enough evidence to say that the mean amount spent online is less than $120. Because the p-value is .9856, we should reject the null hypothesis and conclude there is enough evidence to say that the mean amount spent online is less than $120. Because the p-value is .9856, we should not reject the null hypothesis and conclude there is not enough evidence to say that the mean amount spent online is less than $120. Because the p-value is .0812, we should not reject the null hypothesis and conclude there is not enough evidence to say that the mean amount spent online is less than $120. Because the p-value is .0144, we should not reject the null hypothesis and conclude there is not enough evidence to say that the mean amount spent online is less than $120.

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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Weekend?
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Time (min)
26.1
32.3
30.3
25.2
334
32
37
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34.9
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Pages Viewed
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Amount Spent (3)
$59
$158
$145
$56
$160
$118
$126
$143
$127
$147
$162
$95
$148
$99
$107
$141
$69
$136
568
$56
$92
$103
$90
$127
$73
$120
$120
$83
$104
$100
$53
$120
$104
$90
$111
$94
397
$109
598
$145
$58
573
$107
$123
$115
$131
$150
5117
$156
$100
Transcribed Image Text:5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 48 49 50 51 Customer 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 36 39 40 41 42 43 44 45 46 47 48 49 60 Day Sun Sun Sat Sun Thu Sun Sat Tun Tue Mon FA Mon Tue Mon Wed Fri Wed Sun Sun Thy Mon Thu Mon Thu Wed Sun Wed Sun Wed Sun Fr Sun Thu Thu Fr Sun Tue FA Thu Mon Sun Wed Mon Tue Mon Thu Tue Wed Thu Thu Weekend? Yes Yes Yes Yes No Yes Yes No No No No No No No No No No Yes Yes No No NO No No No Yes No Yes No Yes No Yes No NO No Yes No No No No Yes No No No No No NO NO NO Browser Chrome Chrome Other Firefox Firefox Other Firefox Chrome Firefox Chrome Chrome Firefox Other Chrome Firefox Firefox Other Firefox Other Chrome Chrome Chrome Chrome Firefox Other Chrome Chrome Other Firefox Firefox Chrome Other Firefox Frefox Chrome Chrome Other Chrome Chrome Chrome Other Firefox Chrome Chrome Chrome Other Other Ovome Frefox Time (min) 26.1 32.3 30.3 25.2 334 32 37 31.3 30.3 34.9 38.2 31.5 40.8 19.0 28.9 26.8 20.3 27.6 6 22.2 18 28.3 30.2 26.4 34.6 20.7 37.9 25.3 35.4 11.7 20.1 39.3 25.1 22.7 31.3 25.4 22.8 27.6 27.6 32.7 29.0 22.7 20.1 359 29.3 31.3 27 20.7 357 199 Pages Viewed 4 4 6 4 7 4 5 G 7 5 8 5 7 3 4 7 4 6 2 3 5 • 4 5 4 4 6 4 5 3 4 7 4 3 6 4 4 6 5 6 4 5 4 6 Amount Spent (3) $59 $158 $145 $56 $160 $118 $126 $143 $127 $147 $162 $95 $148 $99 $107 $141 $69 $136 568 $56 $92 $103 $90 $127 $73 $120 $120 $83 $104 $100 $53 $120 $104 $90 $111 $94 397 $109 598 $145 $58 573 $107 $123 $115 $131 $150 5117 $156 $100
This question is about the variable 'Amount Spent, which is the the total amount of
money the customer spent at the end of the website visit. . Suppose for the purposes
of this question only that historically the population mean amount spent in Heavenly
Chocolate's retail stores has been $120. Use the appropriate hypothesis test to
determine if there is evidence in the data to conclude that the mean value spent on
the website is less than the mean at the retail store at the 0.01 level of significance.
Because the p-value is .0144, we should reject the null hypothesis and conclude there is
enough evidence to say that the mean amount spent online is less than $120.
Because the p-value is .9856, we should reject the null hypothesis and conclude there is
enough evidence to say that the mean amount spent online is less than $120.
Because the p-value is .9856, we should not reject the null hypothesis and conclude there is
not enough evidence to say that the mean amount spent online is less than $120.
Because the p-value is .0812, we should not reject the null hypothesis and conclude there is
not enough evidence to say that the mean amount spent online is less than $120.
Because the p-value is .0144, we should not reject the null hypothesis and conclude there is
not enough evidence to say that the mean amount spent online is less than $120.
Transcribed Image Text:This question is about the variable 'Amount Spent, which is the the total amount of money the customer spent at the end of the website visit. . Suppose for the purposes of this question only that historically the population mean amount spent in Heavenly Chocolate's retail stores has been $120. Use the appropriate hypothesis test to determine if there is evidence in the data to conclude that the mean value spent on the website is less than the mean at the retail store at the 0.01 level of significance. Because the p-value is .0144, we should reject the null hypothesis and conclude there is enough evidence to say that the mean amount spent online is less than $120. Because the p-value is .9856, we should reject the null hypothesis and conclude there is enough evidence to say that the mean amount spent online is less than $120. Because the p-value is .9856, we should not reject the null hypothesis and conclude there is not enough evidence to say that the mean amount spent online is less than $120. Because the p-value is .0812, we should not reject the null hypothesis and conclude there is not enough evidence to say that the mean amount spent online is less than $120. Because the p-value is .0144, we should not reject the null hypothesis and conclude there is not enough evidence to say that the mean amount spent online is less than $120.
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