A. Since the sample sizes are both less than 30, it must be assumed that the samples are specifically chosen and not independently sampled. B. Since the sample sizes are both less than 30, it must be assumed that the sample sizes are equal. C. Since the sample sizes are both less than 30, it must be assumed that the sample variances are equal. D. Since the sample sizes are both less than 30, it must be assumed that both sampled populations are approximately normal. Assuming that the population variances from both types of cellphone providers are equal, construct, and interpret a 90% confidence interval estimate of the difference between the population means of the two types of cellphone providers. The 90% confidence interval is ___ ≤μ1−μ2≤ ___. Which of the following is the best interpretation of the confidence interval? A. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers is larger than the upper bound. B. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers is smaller than the lower bound. C. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers falls outside this interval. D. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers falls in this interval. What conclusions can you reach about the satisfaction rating of traditional cellphone providers who bill for service at the end of a month often under a contract and prepaid cellphone service providers who bill in advance without a contract? Since the hypothesis test __A__ the null hypothesis and the confidence interval __B__ 0, conclude that there is __C__ in mean satisfaction ratings between the two types of providers. A: does not reject or reject B: contains or does not contain C: no difference or a difference

A. Since the sample sizes are both less than 30, it must be assumed that the samples are specifically chosen and not independently sampled. B. Since the sample sizes are both less than 30, it must be assumed that the sample sizes are equal. C. Since the sample sizes are both less than 30, it must be assumed that the sample variances are equal. D. Since the sample sizes are both less than 30, it must be assumed that both sampled populations are approximately normal. Assuming that the population variances from both types of cellphone providers are equal, construct, and interpret a 90% confidence interval estimate of the difference between the population means of the two types of cellphone providers. The 90% confidence interval is _ ≤μ1−μ2≤ _. Which of the following is the best interpretation of the confidence interval? A. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers is larger than the upper bound. B. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers is smaller than the lower bound. C. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers falls outside this interval. D. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers falls in this interval. What conclusions can you reach about the satisfaction rating of traditional cellphone providers who bill for service at the end of a month often under a contract and prepaid cellphone service providers who bill in advance without a contract? Since the hypothesis test A the null hypothesis and the confidence interval B 0, conclude that there is C in mean satisfaction ratings between the two types of providers. A: does not reject or reject B: contains or does not contain C: no difference or a difference

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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Question

Is there a difference in the satisfaction rating of traditional cellphone providers who bill for service at the end of a month often under a contract and prepaid cellphone service providers who bill in advance without a contract? The accompanying table contains the satisfaction rating for 10 traditional cellphone providers and 13 prepaid cellphone service providers.

What other assumption is necessary in (a)?

A. Since the sample sizes are both less than 30, it must be assumed that the samples are specifically chosen and not independently sampled.

B. Since the sample sizes are both less than 30, it must be assumed that the sample sizes are equal.

C. Since the sample sizes are both less than 30, it must be assumed that the sample variances are equal.

D. Since the sample sizes are both less than 30, it must be assumed that both sampled populations are approximately normal.

Assuming that the population variances from both types of cellphone providers are equal, construct, and interpret a 90% confidence interval estimate of the difference between the population means of the two types of cellphone providers.

The 90% confidence interval is ___ ≤μ1−μ2≤ ___.

Which of the following is the best interpretation of the confidence interval?

A. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers is larger than the upper bound.

B. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers is smaller than the lower bound.

C. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers falls outside this interval.

D. One can say with 90% confidence that the difference between the population mean ratings of the two types of cellphone providers falls in this interval.

What conclusions can you reach about the satisfaction rating of traditional cellphone providers who bill for service at the end of a month often under a contract and prepaid cellphone service providers who bill in advance without a contract?

Since the hypothesis test __A__ the null hypothesis and the confidence interval __B__ 0, conclude that there is __C__ in mean satisfaction ratings between the two types of providers.

A: does not reject or reject

B: contains or does not contain

C: no difference or a difference

**Cellphone Provider Ratings**

This data table compares ratings for two types of cellphone providers: Traditional and Prepaid. Each provider type is followed by several ratings. Below is the transcription of the table, organized by provider type and their respective ratings.

- **Type of Provider: Traditional**
- Rating: 87
- Rating: 88
- Rating: 81
- Rating: 76
- Rating: 75
- Rating: 72
- Rating: 74
- Rating: 72
- Rating: 69
- Rating: 66

- **Type of Provider: Prepaid**
- Rating: 87
- Rating: 85
- Rating: 79
- Rating: 81
- Rating: 78
- Rating: 75
- Rating: 74
- Rating: 72
- Rating: 69
- Rating: 72
- Rating: 68

This dataset allows for the analysis of customer satisfaction levels between traditional and prepaid cellphone services, where ratings are indicative of customer satisfaction or performance reviews.

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