Question 5 A small company decides to offer a new online shopping feature The company's president wants to offer a free gift card to customers who make a $200 minimum purchase online These customers can choose any one of three different gift cards of equal value A month after starting this promotion, it is found that 40 customers selected a restaurant gift card, 29 of them selected a grocery store gift card, and 33 of them selected a movie theater gift card Using a significance level of 0 05, test the claim that the three gift cards being offered in this promotion are equally popular Identify the CONCLUSION of a hypothesis test of the claim a There is sufficient evidence to warrant rejection of the claim b There is not sufficient evidence to warrant rejection of the claim c There is not sufficient evidence to support the claim d There is sufficient evidence to support the claim 6 A small company decides to offer a new online shopping feature The company's president wants to offer a free gift card to customers who make a $200 minimum purchase online These customers can choose any one of three different gift cards of equal value A month after starting this promotion, it is found that 40 customers selected a restaurant gift card, 29 of them selected a grocery store gift card, and 33 of them selected a movie theater gift card Using a significance level of 0 05, test the claim that the three gift cards being offered in this promotion are equally popular Find the value of the P VALUE that would be used in a hypothesis test of the claim a 0 408 b 0 610 c 0 402 d 0 617 7 A small company decides to offer a new online shopping feature The company's president wants to offer a free gift card to customers who make a $200 minimum purchase online These customers can choose any one of three different gift cards of equal value A month after starting this promotion, it is found that 40 customers selected a restaurant gift card, 29 of them selected a grocery store gift card, and 33 of them selected a movie theater gift card Using a significance level of 0 05, test the claim that the three gift cards being offered in this promotion are equally popular Identify the absolute value of the CRITICAL VALUE used in a hypothesis test of the claim a 5 991 b 7 815 c 9 348 d 7 378 8 A small company decides to offer a new online shopping feature The company's president wants to offer a free gift card to customers who make a $200 minimum purchase online These customers can choose any one of three different gift cards of equal value A month after starting this promotion, it is found that 40 customers selected a restaurant gift card, 29 of them selected a grocery store gift card, and 33 of them selected a movie theater gift card Using a significance level of 0 05, test the claim that the three gift cards being offered in this promotion are equally popular Identify the value of the TEST STATISTIC used in a hypothesis test of the claim a 0 b 62 c 1 792 d 1 824 9 A small company decides to offer a new online shopping feature The company's president wants to offer a free gift card to customers who make a $200 minimum purchase online These customers can choose any one of three different gift cards of equal value A month after starting this promotion, it is found that 40 customers selected a restaurant gift card, 29 of them selected a grocery store gift card, and 33 of them selected a movie theater gift card Using a significance level of 0 05, test the claim that the three gift cards being offered in this promotion are equally popular Identify the correct HYPOTHESES used in a hypothesis test of the claim a H0 prestaurant 40, pgrocery 29, pmovie 33 H1 At least one of these proportions is different from the distribution specified in H0 b H0 prestaurant pgrocery pmovie H1 At least one of these proportions is different from the others c H0 prestaurant 0 392, pgrocery 0 284, pmovie 0 324 H1 At least one of these proportions is different from the distribution specified in H0 d H0 prestaurant 0 40, pgrocery 0 29, pmovie 0 33 H1 At least one of these proportions is different from the distribution specified in H0 10 The 2014 Community College Survey of Student Engagement (CCSSE) included a question that asked faculty how much of their coursework emphasizes the memorization of facts, ideas, or methods so that students can repeat them in pretty much the same form The results are below Very little 21 5 Some 33 7 Quite a bit 27 7 Very much 17 1 A small study that same year asked 400 randomly selected community college students how much of their coursework emphasized memorizing facts, ideas, or methods so that they can repeat them in pretty much the same form The results are below Very little 39 Some 139 Quite a bit 148 Very much 74 Identify the CONCLUSION of a hypothesis test of the claim that the distribution of faculty responses to this question is the same as the distribution of student responses Use a significance level of 0 01 a There is sufficient evidence to warrant rejection of the claim b There is not sufficient evidence to warrant rejection of the claim c There is not sufficient evidence to support the claim d There is sufficient evidence to support the claim 12 The 2014 Community College Survey of Student Engagement (CCSSE) included a question that asked faculty how much of their coursework emphasizes the memorization of facts, ideas, or methods so that students can repeat them in pretty much the same form The results are below Very little 21 5 Some 33 7 Quite a bit 27 7 Very much 17 1 A small study that same year asked 400 randomly selected community college students how much of their coursework emphasized memorizing facts, ideas, or methods so that they can repeat them in pretty much the same form The results are below Very little 39 Some 139 Quite a bit 148 Very much 74 Find the value of the P VALUE that would be used in a test of the claim that the distribution of faculty responses to this question is the same as the distribution of student responses Use a significance level of 0 01 a approximately 0 b 1 94710 8 (or 0 000 000 019 47) c 2 34710 14 (or 0 000 000 000 000 023 47) d approximately 1 13 Suppose that an observed frequency of 30 corresponds to an expected frequency of 27 Compute the contribution that this observed frequency makes towards the total value of the test statistic in a goodness of fit test or a test of independence a 0 1 b 0 111 c 0 333 d 0 3 14 The 2014 Community College Survey of Student Engagement (CCSSE) included a question that asked faculty how much of their coursework emphasizes the memorization of facts, ideas, or methods so that students can repeat them in pretty much the same form The results are below Very little 21 5 Some 33 7 Quite a bit 27 7 Very much 17 1 A small study that same year asked 400 randomly selected community college students how much of their coursework emphasized memorizing facts, ideas, or methods so that they can repeat them in pretty much the same form The results are below Very little 39 Some 139 Quite a bit 148 Very much 74 Find the absolute value of the CRITICAL VALUE that would be used in a test of the claim that the distribution of faculty responses to this question is the same as the distribution of student responses Use a significance level of 0 01 a 12 838 b 14 860 c 13 277 d 11 345 15 The 2014 Community College Survey of Student Engagement (CCSSE) included a question that asked faculty how much of their coursework emphasizes the memorization of facts, ideas, or methods so that students can repeat them in pretty much the same form The results are below Very little 21 5 Some 33 7 Quite a bit 27 7 Very much 17 1 A small study that same year asked 400 randomly selected community college students how much of their coursework emphasized memorizing facts, ideas, or methods so that they can repeat them in pretty much the same form The results are below Very little 39 Some 139 Quite a bit 148 Very much 74 Find the value of the TEST STATISTIC that would be used in a test of the claim that the distribution of faculty responses to this question is the same as the distribution of student responses Use a significance level of 0 01 a 38 765 b 0 0977 c 66 542 d 3641 84 16 The 2014 Community College Survey of Student Engagement (CCSSE) included a question that asked faculty how much of their coursework emphasizes the memorization of facts, ideas, or methods so that students can repeat them in pretty much the same form The results are below Very little 21 5 Some 33 7 Quite a bit 27 7 Very much 17 1 A small study that same year asked 400 randomly selected community college students how much of their coursework emphasized memorizing facts, ideas, or methods so that they can repeat them in pretty much the same form The results are below Very little 39 Some 139 Quite a bit 148 Very much 74 What are the HYPOTHESES that would be used in a test of the claim that the distribution of faculty responses to this question is the same as the distribution of student responses a H0 pvery little 0 0975, psome 0 3475, pquite a bit 0 37, pvery much 0 185 H1 at least one of these proportions is different from the distribution in H0 b H0 pvery little 39, psome 139, pquite a bit 148, pvery much 74 H1 at least one of these proportions is different from the distribution in H0 c H0 pvery little 0 215, psome 0 337, pquite a bit 0 277, pvery much 0 171 H1 at least one of these proportions is different from the distribution in H0 d H0 pvery little psome pquite a bit pvery much H1 at least one of these proportions is different from the others 35 Assume that a random sample consisting of n 46 pairs of data was collected For a significance level of 0 05, find the critical rs values that would be used in a rank correlation test using this sample data a 0 292 b 0 294 c 0 370 d 0 245 38 In a study of 25 smokers who tried to quit smoking with nicotine patch therapy, 14 were smoking one year after the treatment Use the sign test with a 0 01 significance level to test the claim that among smokers who try to quit with nicotine patch therapy, the majority are smoking a year after the treatment Identify the CONCLUSION of a hypothesis test of the claim a There is sufficient evidence to warrant rejection of the claim b There is not sufficient evidence to warrant rejection of the claim c There is not sufficient evidence to support the claim d There is sufficient evidence to support the claim 39 In a study of 25 smokers who tried to quit smoking with nicotine patch therapy, 14 were smoking one year after the treatment Use the sign test with a 0 01 significance level to test the claim that among smokers who try to quit with nicotine patch therapy, the majority are smoking a year after the treatment Identify the value of the CRITICAL VALUE used in a hypothesis test of the claim a 2 33 b 6 c 5 d 2 575 41 In a study of 25 smokers who tried to quit smoking with nicotine patch therapy, 14 were smoking one year after the treatment Use the sign test with a 0 01 significance level to test the claim that among smokers who try to quit with nicotine patch therapy, the majority are smoking a year after the treatment Identify the value of the TEST STATISTIC used in a hypothesis test of the claim a 0 4 b 14 c 11 d 0 8 42 In a study of 25 smokers who tried to quit smoking with nicotine patch therapy, 14 were smoking one year after the treatment Use the sign test with a 0 01 significance level to test the claim that among smokers who try to quit with nicotine patch therapy, the majority are smoking a year after the treatment Identify the correct HYPOTHESES used in a hypothesis test of the claim a H0 p 0 5 H1 p b H0 median 0 5 H1 median c H0 median 0 5 H1 median 0 5 d H0 p 0 5 H1 p 0 5 45 It is believed that in family physician practices the median amount of time that doctors and physician assistants spend with the patient per appointment is 20 minutes However, it is claimed that the median amount of time spent with Medicaid patients is less than 20 minutes A random sample of 12 appointments by Medicaid patients was selected, and the time that the doctor and physician assistants spent with them is recorded below Test the claim at the 0 025 significance level 15 6 20 2 18 1 19 5 23 5 20 4 16 2 12 4 9 6 23 8 18 4 14 7 Identify the value of the CRITICAL VALUE used in a hypothesis test of the claim a 2 b 0 c 1 d 1 96 46 It is believed that in family physician practices the median amount of time that doctors and physician assistants spend with the patient per appointment is 20 minutes However, it is claimed that the median amount of time spent with Medicaid patients is less than 20 minutes A random sample of 12 appointments by Medicaid patients was selected, and the time that the doctor and physician assistants spent with them is recorded below Test the claim at the 0 025 significance level 15 6 20 2 18 1 19 5 23 5 20 4 16 2 12 4 9 6 23 8 18 4 14 7 Identify the value of the TEST STATISTIC used in a hypothesis test of the claim a 0 866 b 4 c 8 d 1 443 47 It is believed that in family physician practices the median amount of time that doctors and physician assistants spend with the patient per appointment is 20 minutes However, it is claimed that the median amount of time spent with Medicaid patients is less than 20 minutes A random sample of 12 appointments by Medicaid patients was selected, and the time that the doctor and physician assistants spent with them is recorded below Test the claim at the 0 025 significance level 15 6 20 2 18 1 19 5 23 5 20 4 16 2 12 4 9 6 23 8 18 4 14 7 Identify the correct HYPOTHESES used in a hypothesis test of the claim a H0 median 20 H1 median 20 b H0 median 20 H1 median 20 c H0 median 20 H1 median 48 For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using 0 05 1 1 1 1 0 0 0 0 0 0 1 1 1 1 1 0 0 0 0 0 1 1 1 1 1 1 0 1 Identify the DECISION and CONCLUSION of this runs test a Reject H0 The sequence appears to be random b Fail to reject H0 The sequence appears to be random c Fail to reject H0 The sequence does NOT appear to be random d Reject H0 The sequence does NOT appear to be random 49 For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using 0 05 P P Q Q P Q P P Q Q P Q P P Identify the DECISION and CONCLUSION of this runs test a Reject H0 The sequence appears to be random b Fail to reject H0 The sequence appears to be random c Fail to reject H0 The sequence does NOT appear to be random d Reject H0 The sequence does NOT appear to be random 50 For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using 0 05 Y N Y N N Y N Y Y Y N Y N Y N Y Y Y N Y N Y N N Y Y Y Y N Y N Y N Y Y Identify the value(s) of the CRITICAL VALUE(S) used in this runs test a 1 96 b 10 and 23 c 11 and 24 d 1 645 51 For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using 0 05 Y N Y N N Y N Y Y Y N Y N Y N Y Y Y N Y N Y N N Y Y Y Y N Y N Y N Y Y Identify the value of the TEST STATISTIC used in this runs test a 25 b 14 c 21 d 2 577 52 For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using 0 05 1 1 1 1 0 0 0 0 0 0 1 1 1 1 1 0 0 0 0 0 1 1 1 1 1 1 0 1 Identify the value(s) of the CRITICAL VALUE(S) used in this runs test a 9 and 21 b 6 c 5 and 14 d 1 96 53 For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using 0 05 1 1 1 1 0 0 0 0 0 0 1 1 1 1 1 0 0 0 0 0 1 1 1 1 1 1 0 1 Identify the value of the TEST STATISTIC used in this runs test a 3 036 b 7 c 16 d 12 54 For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using 0 05 P P Q Q P Q P P Q Q P Q P P Identify the value(s) of the CRITICAL VALUE(S) used in this runs test a 6 and 16 b 5 c 3 and 12 d 1 96 55 For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using 0 05 P P Q Q P Q P P Q Q P Q P P Identify the value of the TEST STATISTIC used in this runs test a 9 b 8 c 6 d 0 650 56 For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using 0 05 Y N Y N N Y N Y Y Y N Y N Y N Y Y Y N Y N Y N N Y Y Y Y N Y N Y N Y Y Identify the DECISION and CONCLUSION of this runs test a Reject H0 The sequence appears to be random b Fail to reject H0 The sequence appears to be random c Fail to reject H0 The sequence does NOT appear to be random d Reject H0 The sequence does NOT appear to be random 57 The state's Gaming Control Board does random inspections of casino games An inspector observed 40 spins of the roulette wheel in a certain casino, and she recorded whether the result was a red number ( r ) or a black number ( b ) (Assume that none of these results was a 0 or 00, which are green numbers ) Her observations are given below (the first row has the first 20 observations, and the second row has the next 20 observations) At the 0 05 significance level, test the claim that the red and black numbers occur in a random order b r r b b r b r b r b r r b r b b b b b r r r r r r b r r r b r b r r r b r b b Identify the value of the TEST STATISTIC used in the hypothesis test of this claim a 1 036 b 23 c 0 712 d 0 230 flux of a uniform electric field tillou (a) E 4i N C and (b) E 4k N C 2 Figure 23 20 shows, in cross section, three solid cylinders, each of length L and uniform charge Q Concentric with each cylinder is a cylindrical Gaussian surface, with all three surfaces having the same radius Rank the Gaussian surfaces according to the electric field at any point on the surface, greatest first Cylinder Gaussian OO surface (a) (b) (c) mooPal Fig 23 20 Question 2 5x5 16 wadmun off Figure 23 21 shows, in cross sec 3R tion, a central metal ball, two spherishell cal metal shells, and three spherical Gaussian surfaces of radii R, 2R, and 3R, all with the same center The uni form charges on the three objects R are ball, Q smaller shell, 30 larger shell, 50 Rank the Gaussian sur Gaussian faces according to the magnitude of 2R surface the electric field at any point on the surface, greatest first Fig 23 21 Question 3 4 Figure 23 22 shows, in cross sec tion, two Gaussian spheres and two Gaussian cubes that are centered on(2) 10 The trapping web and variable circular plot methods are both analyzed in program Distance as a point sample where animals further from the point are weighted less in the calculation of density than nearby animals because a) animals can not be detected far from the point b) the areas of concentric rings increases with radial distance from the point c) the truncation function discounts animals that are far away animals fly or run away from the point because the observer is there e) a bird in the hand is worth two in the bush (2) 11 Population estimation programs that use data collected from transects utilize statistical procedures to fit a to the data in order to account for animals that were to distant from the transect to be detected a) variable circular plot b) probability density function c) change in ratio frequency index e) chi square contingency table

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Question: 5. A small company decides to offer a new online shopping feature. The company's president wants to offer a free gift card to customers

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5. A small company decides to offer a new online shopping feature. The company's president wants to offer a free gift card to customers who make a $200 minimum purchase online. These customers can choose any one of three different gift cards of equal value. A month after starting this promotion, it is found that 40 customers selected a restaurant gift card, 29 of them selected a grocery store gift card, and 33 of them selected a movie theater gift card. Using a significance level of 0.05, test the claim that the three gift cards being offered in this promotion are equally popular.

Identify the CONCLUSION of a hypothesis test of the claim.

There is sufficient evidence to warrant rejection of the claim.

There is not sufficient evidence to warrant rejection of the claim.

There is not sufficient evidence to support the claim.

There is sufficient evidence to support the claim.

6. A small company decides to offer a new online shopping feature. The company's president wants to offer a free gift card to customers who make a $200 minimum purchase online. These customers can choose any one of three different gift cards of equal value. A month after starting this promotion, it is found that 40 customers selected a restaurant gift card, 29 of them selected a grocery store gift card, and 33 of them selected a movie theater gift card. Using a significance level of 0.05, test the claim that the three gift cards being offered in this promotion are equally popular.

Find the value of the P-VALUE that would be used in a hypothesis test of the claim.

0.408

0.610

0.402

0.617

7. A small company decides to offer a new online shopping feature. The company's president wants to offer a free gift card to customers who make a $200 minimum purchase online. These customers can choose any one of three different gift cards of equal value. A month after starting this promotion, it is found that 40 customers selected a restaurant gift card, 29 of them selected a grocery store gift card, and 33 of them selected a movie theater gift card. Using a significance level of 0.05, test the claim that the three gift cards being offered in this promotion are equally popular.

Identify the absolute value of the CRITICAL VALUE used in a hypothesis test of the claim.

5.991

7.815

9.348

7.378

8. A small company decides to offer a new online shopping feature. The company's president wants to offer a free gift card to customers who make a $200 minimum purchase online. These customers can choose any one of three different gift cards of equal value. A month after starting this promotion, it is found that 40 customers selected a restaurant gift card, 29 of them selected a grocery store gift card, and 33 of them selected a movie theater gift card. Using a significance level of 0.05, test the claim that the three gift cards being offered in this promotion are equally popular.

Identify the value of the TEST STATISTIC used in a hypothesis test of the claim.

1.792

1.824

9. A small company decides to offer a new online shopping feature. The company's president wants to offer a free gift card to customers who make a $200 minimum purchase online. These customers can choose any one of three different gift cards of equal value. A month after starting this promotion, it is found that 40 customers selected a restaurant gift card, 29 of them selected a grocery store gift card, and 33 of them selected a movie theater gift card. Using a significance level of 0.05, test the claim that the three gift cards being offered in this promotion are equally popular.

Identify the correct HYPOTHESES used in a hypothesis test of the claim.

H0: prestaurant = 40, pgrocery = 29, pmovie = 33

H1: At least one of these proportions is different from the distribution specified in H0.

H0: prestaurant = pgrocery = pmovie

H1: At least one of these proportions is different from the others

H0: prestaurant = 0.392, pgrocery = 0.284, pmovie = 0.324

H1: At least one of these proportions is different from the distribution specified in H0.

H0: prestaurant = 0.40, pgrocery = 0.29, pmovie = 0.33

H1: At least one of these proportions is different from the distribution specified in H0.

10. The 2014 Community College Survey of Student Engagement (CCSSE) included a question that asked faculty how much of their coursework emphasizes the memorization of facts, ideas, or methods so that students can repeat them in pretty much the same form. The results are below.

Very little: 21.5% Some: 33.7% Quite a bit: 27.7% Very much: 17.1%

A small study that same year asked 400 randomly selected community college students how much of their coursework emphasized memorizing facts, ideas, or methods so that they can repeat them in pretty much the same form. The results are below.

Very little: 39 Some: 139 Quite a bit: 148 Very much: 74

Identify the CONCLUSION of a hypothesis test of the claim that the distribution of faculty responses to this question is the same as the distribution of student responses. Use a significance level of 0.01.

There is sufficient evidence to warrant rejection of the claim.

There is not sufficient evidence to warrant rejection of the claim.

There is not sufficient evidence to support the claim.

There is sufficient evidence to support the claim.

12. The 2014 Community College Survey of Student Engagement (CCSSE) included a question that asked faculty how much of their coursework emphasizes the memorization of facts, ideas, or methods so that students can repeat them in pretty much the same form. The results are below.

Very little: 21.5% Some: 33.7% Quite a bit: 27.7% Very much: 17.1%

Very little: 39 Some: 139 Quite a bit: 148 Very much: 74

Find the value of the P-VALUE that would be used in a test of the claim that the distribution of faculty responses to this question is the same as the distribution of student responses. Use a significance level of 0.01.

approximately 0

1.94710-8 (or 0.000 000 019 47)

2.34710-14 (or 0.000 000 000 000 023 47)

approximately 1

13. Suppose that an observed frequency of 30 corresponds to an expected frequency of 27. Compute the contribution that this observed frequency makes towards the total value of the ? test statistic in a goodness-of-fit test or a test of independence.

0.1

0.111

0.333

0.3

14. The 2014 Community College Survey of Student Engagement (CCSSE) included a question that asked faculty how much of their coursework emphasizes the memorization of facts, ideas, or methods so that students can repeat them in pretty much the same form. The results are below.

Very little: 21.5% Some: 33.7% Quite a bit: 27.7% Very much: 17.1%

Very little: 39 Some: 139 Quite a bit: 148 Very much: 74

Find the absolute value of the CRITICAL VALUE that would be used in a test of the claim that the distribution of faculty responses to this question is the same as the distribution of student responses. Use a significance level of 0.01.

12.838

14.860

13.277

11.345

15. The 2014 Community College Survey of Student Engagement (CCSSE) included a question that asked faculty how much of their coursework emphasizes the memorization of facts, ideas, or methods so that students can repeat them in pretty much the same form. The results are below.

Very little: 21.5% Some: 33.7% Quite a bit: 27.7% Very much: 17.1%

Very little: 39 Some: 139 Quite a bit: 148 Very much: 74

Find the value of the TEST STATISTIC that would be used in a test of the claim that the distribution of faculty responses to this question is the same as the distribution of student responses. Use a significance level of 0.01.

38.765

-0.0977

66.542

3641.84

16. The 2014 Community College Survey of Student Engagement (CCSSE) included a question that asked faculty how much of their coursework emphasizes the memorization of facts, ideas, or methods so that students can repeat them in pretty much the same form. The results are below.

Very little: 21.5% Some: 33.7% Quite a bit: 27.7% Very much: 17.1%

Very little: 39 Some: 139 Quite a bit: 148 Very much: 74

What are the HYPOTHESES that would be used in a test of the claim that the distribution of faculty responses to this question is the same as the distribution of student responses?

H0: pvery little = 0.0975, psome = 0.3475, pquite a bit = 0.37, pvery much = 0.185

H1: at least one of these proportions is different from the distribution in H0

H0: pvery little = 39, psome = 139, pquite a bit = 148, pvery much = 74

H1: at least one of these proportions is different from the distribution in H0

H0: pvery little = 0.215, psome = 0.337, pquite a bit = 0.277, pvery much = 0.171

H1: at least one of these proportions is different from the distribution in H0

H0: pvery little = psome = pquite a bit= pvery much

H1: at least one of these proportions is different from the others

35. Assume that a random sample consisting of n = 46 pairs of data was collected. For a significance level of ? = 0.05, find the critical rs values that would be used in a rank correlation test using this sample data.

0.292

0.294

0.370

0.245

38. In a study of 25 smokers who tried to quit smoking with nicotine patch therapy, 14 were smoking one year after the treatment. Use the sign test with a 0.01 significance level to test the claim that among smokers who try to quit with nicotine patch therapy, the majority are smoking a year after the treatment.

Identify the CONCLUSION of a hypothesis test of the claim.

There is sufficient evidence to warrant rejection of the claim.

There is not sufficient evidence to warrant rejection of the claim.

There is not sufficient evidence to support the claim.

There is sufficient evidence to support the claim.

39. In a study of 25 smokers who tried to quit smoking with nicotine patch therapy, 14 were smoking one year after the treatment. Use the sign test with a 0.01 significance level to test the claim that among smokers who try to quit with nicotine patch therapy, the majority are smoking a year after the treatment.

Identify the value of the CRITICAL VALUE used in a hypothesis test of the claim.

-2.33

-2.575

41. In a study of 25 smokers who tried to quit smoking with nicotine patch therapy, 14 were smoking one year after the treatment. Use the sign test with a 0.01 significance level to test the claim that among smokers who try to quit with nicotine patch therapy, the majority are smoking a year after the treatment.

Identify the value of the TEST STATISTIC used in a hypothesis test of the claim.

-0.4

0.8

42. In a study of 25 smokers who tried to quit smoking with nicotine patch therapy, 14 were smoking one year after the treatment. Use the sign test with a 0.01 significance level to test the claim that among smokers who try to quit with nicotine patch therapy, the majority are smoking a year after the treatment.

Identify the correct HYPOTHESES used in a hypothesis test of the claim.

H0: p = 0.5

H1: p

H0: median = 0.5

H1: median

H0: median = 0.5

H1: median > 0.5

H0: p = 0.5

H1: p > 0.5

45. It is believed that in family physician practices the median amount of time that doctors and physician assistants spend with the patient per appointment is 20 minutes. However, it is claimed that the median amount of time spent with Medicaid patients is less than 20 minutes. A random sample of 12 appointments by Medicaid patients was selected, and the time that the doctor and physician assistants spent with them is recorded below. Test the claim at the 0.025 significance level.

15.6 20.2 18.1 19.5 23.5 20.4 16.2 12.4 9.6 23.8 18.4 14.7

Identify the value of the CRITICAL VALUE used in a hypothesis test of the claim.

-1.96

46. It is believed that in family physician practices the median amount of time that doctors and physician assistants spend with the patient per appointment is 20 minutes. However, it is claimed that the median amount of time spent with Medicaid patients is less than 20 minutes. A random sample of 12 appointments by Medicaid patients was selected, and the time that the doctor and physician assistants spent with them is recorded below. Test the claim at the 0.025 significance level.

15.6 20.2 18.1 19.5 23.5 20.4 16.2 12.4 9.6 23.8 18.4 14.7

Identify the value of the TEST STATISTIC used in a hypothesis test of the claim.

-0.866

1.443

47. It is believed that in family physician practices the median amount of time that doctors and physician assistants spend with the patient per appointment is 20 minutes. However, it is claimed that the median amount of time spent with Medicaid patients is less than 20 minutes. A random sample of 12 appointments by Medicaid patients was selected, and the time that the doctor and physician assistants spent with them is recorded below. Test the claim at the 0.025 significance level.

15.6 20.2 18.1 19.5 23.5 20.4 16.2 12.4 9.6 23.8 18.4 14.7

Identify the correct HYPOTHESES used in a hypothesis test of the claim.

H0: median = 20

H1: median ? 20

H0: median = 20

H1: median > 20

H0: median = 20

H1: median

48. For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using ? = 0.05.

1 1 1 1 0 0 0 0 0 0 1 1 1 1 1 0 0 0 0 0 1 1 1 1 1 1 0 1

Identify the DECISION and CONCLUSION of this runs test.

Reject H0.

The sequence appears to be random.

Fail to reject H0.

The sequence appears to be random.

Fail to reject H0.

The sequence does NOT appear to be random.

Reject H0.

The sequence does NOT appear to be random.

49. For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using ? = 0.05.

P P Q Q P Q P P Q Q P Q P P

Identify the DECISION and CONCLUSION of this runs test.

Reject H0.

The sequence appears to be random.

Fail to reject H0.

The sequence appears to be random.

Fail to reject H0.

The sequence does NOT appear to be random.

Reject H0.

The sequence does NOT appear to be random.

50. For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using ? = 0.05.

Y N Y N N Y N Y Y Y N Y N Y N Y Y Y N Y N Y N N Y Y Y Y N Y N Y N Y Y

Identify the value(s) of the CRITICAL VALUE(S) used in this runs test.

1.96

10 and 23

11 and 24

1.645

51. For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using ? = 0.05.

Y N Y N N Y N Y Y Y N Y N Y N Y Y Y N Y N Y N N Y Y Y Y N Y N Y N Y Y

Identify the value of the TEST STATISTIC used in this runs test.

2.577

52. For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using ? = 0.05.

1 1 1 1 0 0 0 0 0 0 1 1 1 1 1 0 0 0 0 0 1 1 1 1 1 1 0 1

Identify the value(s) of the CRITICAL VALUE(S) used in this runs test.

9 and 21

5 and 14

1.96

53. For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using ? = 0.05.

1 1 1 1 0 0 0 0 0 0 1 1 1 1 1 0 0 0 0 0 1 1 1 1 1 1 0 1

Identify the value of the TEST STATISTIC used in this runs test.

-3.036

54. For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using ? = 0.05.

P P Q Q P Q P P Q Q P Q P P

Identify the value(s) of the CRITICAL VALUE(S) used in this runs test.

6 and 16

3 and 12

1.96

55. For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using ? = 0.05.

P P Q Q P Q P P Q Q P Q P P

Identify the value of the TEST STATISTIC used in this runs test.

0.650

56. For the following sequence of sample nominal data (with two categories), conduct a runs test for randomness, using ? = 0.05.

Y N Y N N Y N Y Y Y N Y N Y N Y Y Y N Y N Y N N Y Y Y Y N Y N Y N Y Y

Identify the DECISION and CONCLUSION of this runs test.

Reject H0. The sequence appears to be random.

Fail to reject H0. The sequence appears to be random.

Fail to reject H0. The sequence does NOT appear to be random.

Reject H0. The sequence does NOT appear to be random.

57. The state's Gaming Control Board does random inspections of casino games. An inspector observed 40 spins of the roulette wheel in a certain casino, and she recorded whether the result was a red number ("r") or a black number ("b"). (Assume that none of these results was a "0" or "00," which are green numbers.) Her observations are given below (the first row has the first 20 observations, and the second row has the next 20 observations). At the 0.05 significance level, test the claim that the red and black numbers occur in a random order.

b r r b b r b r b r b r r b r b b b b b

r r r r r r b r r r b r b r r r b r b b

Identify the value of the TEST STATISTIC used in the hypothesis test of this claim.

1.036

0.712

0.230

flux of a uniform electric field tillou (a) E = 4i N/C and (b) E = 4k N/C? 2 Figure 23-20 shows, in cross section, three solid cylinders, each of length L and uniform charge Q. Concentric with each cylinder is a cylindrical Gaussian surface, with all three surfaces having the same radius. Rank the Gaussian surfaces according to the electric field at any point on the surface, greatest first. Cylinder Gaussian OO surface (a) (b) (c) mooPal Fig. 23-20 Question 2. 5x5 16 wadmun off Figure 23-21 shows, in cross sec- 3R tion, a central metal ball, two spherishell cal metal shells, and three spherical Gaussian surfaces of radii R, 2R, and 3R, all with the same center. The uni- form charges on the three objects R are: ball, Q; smaller shell, 30; larger shell, 50. Rank the Gaussian sur- Gaussian faces according to the magnitude of 2R surface the electric field at any point on the surface, greatest first. Fig. 23-21 Question 3. 4 Figure 23-22 shows, in cross sec- tion, two Gaussian spheres and two Gaussian cubes that are centered on(2) 10. The "trapping web" and "variable circular plot" methods are both analyzed in program Distance as a point sample where animals further from the point are weighted less in the calculation of density than nearby animals because: a) animals can not be detected far from the point b) the areas of concentric rings increases with radial distance from the point c) the truncation function discounts animals that are far away animals fly or run away from the point because the observer is there e) a bird in the hand is worth two in the bush (2) 11. Population estimation programs that use data collected from transects utilize statistical procedures to fit a to the data in order to account for animals that were to distant from the transect to be detected a) variable circular plot b) probability density function c) change in ratio frequency index e) chi-square contingency table