gives applicants represent simple random samples of men and women who apply for these jobs. Complete parts (a) through (f). Click the icon to view the table of gender and number of parts installed. (a) Find the 95% confidence interval for the expected number of parts that men and women can install during a one-minute period. The 95% confidence interval for the expected number of parts that men can install is (21.81.26.19). The 95% confidence interval for the expected number of parts that women can install is (25.11,32.30). (Round to two decimal places as needed.) (b) These data are counts, and hence cannot be negative or fractions. How can we use the normal model in this situation? ✔A. Normality describes the sampling distribution of the average and not the individual. OB. The normal model can be used because the sample size is less than 30. OC. The normal model cannot be used in this situation. (c) Your intervals in part a should overlap. What does it mean that the intervals overlap? A. The population means could be the same. OB. Women install more parts than men. C. Men install more parts than women. O D. The population means cannot be equal. (d) Find the 95% confidence interval for the difference men women many oudly shaped pats (Round to one decimal place as needed.) Table of gender and number of parts installed. Male Male Male Male Male Male Male Gender Parts Installed Gender Parts Installed Gender Parts Installed Male Male Female Male Female Male Female Female Female Female Female Female Female Female Female Female Female Female Female Female Male Male Male Male Male Male Male Male Female Male Male Male Male Male Male Male Male Male Male Male Male 28128227N 35 30 23 35 35 36 24 26 15 23 28 25 28 23 26 18 19 19 12 23 25 23 21 36 Print [ Done 30 36 25 18 34 41 28 21 29 32 24 31 27 30 13 33 Full data set D

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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A factory hiring people for tasks on its assembly line gives applicants a test of manual dexterity. This test counts how many oddly shaped parts the applicant can install on a model engine in a one-minute period. Assume that these tested
applicants represent simple random samples of men and women who apply for these jobs. Complete parts (a) through (f).
Click the icon to view the table of gender and number of parts installed.
(a) Find the 95% confidence interval for the expected number of parts that men and women can install during a one-minute period.
The 95% confidence interval for the expected number of parts that men can install is (21.81,26.19).
The 95% confidence interval for the expected number of parts that women can install is (25.11, 32.30).
(Round to two decimal places as needed.)
(b) These data are counts, and hence cannot be negative or fractions. How can we use the normal model in this situation?
A. Normality describes the sampling distribution of the average and not the individual.
B. The normal model can be used because the sample size is less than 30.
C. The normal model cannot be used in this situation.
(c) Your intervals in part a should overlap. What does it mean that the intervals overlap?
A. The population means could be the same.
B. Women install more parts than men.
C. Men install more parts than women.
D. The population means cannot be equal.
(d) Find the 95% confidence interval for the difference μmen women
(Round to one decimal place as needed.)
Table of gender and number of parts installed.
Male
Male
Male
Male
Male
Male
Gender Parts Installed Gender Parts Installed Gender Parts Installed
Male
Female
Female
Female
Female
Female
Female
Female
Female
Female
Female
Female
Female
Female
Female
Female
Female
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Male
Female
SENKINENSNANIN
35
30
23
22
35
17
22
35
17
22
36
24
26
27
18
27
Print
15
23
28
25
28
23
26
18
19
19
12
23
25
23
21
36
Done
SSREFFEN22
30
36
25
18
34
41
28
21
29
32
24
31
27
30
13
33
Full data set
D
Transcribed Image Text:A factory hiring people for tasks on its assembly line gives applicants a test of manual dexterity. This test counts how many oddly shaped parts the applicant can install on a model engine in a one-minute period. Assume that these tested applicants represent simple random samples of men and women who apply for these jobs. Complete parts (a) through (f). Click the icon to view the table of gender and number of parts installed. (a) Find the 95% confidence interval for the expected number of parts that men and women can install during a one-minute period. The 95% confidence interval for the expected number of parts that men can install is (21.81,26.19). The 95% confidence interval for the expected number of parts that women can install is (25.11, 32.30). (Round to two decimal places as needed.) (b) These data are counts, and hence cannot be negative or fractions. How can we use the normal model in this situation? A. Normality describes the sampling distribution of the average and not the individual. B. The normal model can be used because the sample size is less than 30. C. The normal model cannot be used in this situation. (c) Your intervals in part a should overlap. What does it mean that the intervals overlap? A. The population means could be the same. B. Women install more parts than men. C. Men install more parts than women. D. The population means cannot be equal. (d) Find the 95% confidence interval for the difference μmen women (Round to one decimal place as needed.) Table of gender and number of parts installed. Male Male Male Male Male Male Gender Parts Installed Gender Parts Installed Gender Parts Installed Male Female Female Female Female Female Female Female Female Female Female Female Female Female Female Female Female Male Male Male Male Male Male Male Male Male Male Male Male Male Male Male Male Male Male Male Male Male Male Male Male Female SENKINENSNANIN 35 30 23 22 35 17 22 35 17 22 36 24 26 27 18 27 Print 15 23 28 25 28 23 26 18 19 19 12 23 25 23 21 36 Done SSREFFEN22 30 36 25 18 34 41 28 21 29 32 24 31 27 30 13 33 Full data set D
The recommendations of respected wine critics have a substantial effect on the price of wine. Vintages that earn higher ratings command higher prices and spark surges in demand. These data are a random sample of ratings of wines
selected from an online Web site from the 2000 and 2001 vintages. Complete parts (a) through (d).
Click the icon to view the table of wine rating, price, and vintage.
(a) Do the ratings meet the conditions needed for a two-sample confidence interval?
(...)
A. Yes, all the conditions are satisfied.
B. No, the 2000 data contains outliers.
C. No, the 2001 data is too skewed.
O D. No, the sampling procedure was not identified and it cannot be concluded that this is a simple random survey.
E. No, the variances are drastically different.
(b) Find the 95% confidence interval for the difference in average ratings in these two vintages. Does one of the years look better than the other?
-0.59 2.11).
is
The 95% confidence interval for μ2000 - 2001
(Round to one decimal place as needed.)
Wine rating, price and vintage table.
Rating
92
92
90
89
91
92
94
91
90
92
90
93
90
Price Vintage
130 2000
30 2000
45 2001
9 2000
33 2001
117 2000
125 2001
19 2001
17
33
2000
2000
15 2001
36 2000
85 2001
Rating
94
91
92
91
94
93
90
89
91
91
91
91
92
Price Vintage
72 2000
23 2001
40 2000
45 2000
50 2000
50 2000
29 2001
40 2000
42 2001
50 2001
50 2001
80 2000
23
2001
Full data
Transcribed Image Text:The recommendations of respected wine critics have a substantial effect on the price of wine. Vintages that earn higher ratings command higher prices and spark surges in demand. These data are a random sample of ratings of wines selected from an online Web site from the 2000 and 2001 vintages. Complete parts (a) through (d). Click the icon to view the table of wine rating, price, and vintage. (a) Do the ratings meet the conditions needed for a two-sample confidence interval? (...) A. Yes, all the conditions are satisfied. B. No, the 2000 data contains outliers. C. No, the 2001 data is too skewed. O D. No, the sampling procedure was not identified and it cannot be concluded that this is a simple random survey. E. No, the variances are drastically different. (b) Find the 95% confidence interval for the difference in average ratings in these two vintages. Does one of the years look better than the other? -0.59 2.11). is The 95% confidence interval for μ2000 - 2001 (Round to one decimal place as needed.) Wine rating, price and vintage table. Rating 92 92 90 89 91 92 94 91 90 92 90 93 90 Price Vintage 130 2000 30 2000 45 2001 9 2000 33 2001 117 2000 125 2001 19 2001 17 33 2000 2000 15 2001 36 2000 85 2001 Rating 94 91 92 91 94 93 90 89 91 91 91 91 92 Price Vintage 72 2000 23 2001 40 2000 45 2000 50 2000 50 2000 29 2001 40 2000 42 2001 50 2001 50 2001 80 2000 23 2001 Full data
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