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Group Statistics Std. Std. Error Neighbourhood Trips A N Mean Deviation Mean 7 22.29 16.760 6.335 B 43.29 19.474 7.360 Independent Samples Test Levene's Test for Equality of Variances t-test for Equality of Means Sig. (2- tailed) Difference Difference Mean Std. Error F t df Trips Equal variances .349 Sig. .566 -2.16 12 .051 -21.000 9.711 assumed Equal variances -2.16 11.7 .052 -21.000 9.711 not assumed Information is collected by a researcher from 14 people on their use of mass transit. Seven individuals were from Neighbourhood A and seven were from Neighbourhood B. The data were entered into SPSS and an independent samples t-test was performed to test the following hypotheses, with a = 0.05. HO: The mean number of mass transit trips is equal for both neighbourhoods; µA = uB H1: Use of the mass transit system varies between people from Neighborhood A and Neighbourhood B: HA * µB From the SPSS output above, you may assume that the variance of the sample from Neighorhood A is equal to the variance of the samples from Neighborhood B. Given the hypotheses, what is the p-value that should be used to draw a conclusion about the difference in means?

Group Statistics Std. Std. Error Neighbourhood Trips A N Mean Deviation Mean 7 22.29 16.760 6.335 B 43.29 19.474 7.360 Independent Samples Test Levene's Test for Equality of Variances t-test for Equality of Means Sig. (2- tailed) Difference Difference Mean Std. Error F t df Trips Equal variances .349 Sig. .566 -2.16 12 .051 -21.000 9.711 assumed Equal variances -2.16 11.7 .052 -21.000 9.711 not assumed Information is collected by a researcher from 14 people on their use of mass transit. Seven individuals were from Neighbourhood A and seven were from Neighbourhood B. The data were entered into SPSS and an independent samples t-test was performed to test the following hypotheses, with a = 0.05. HO: The mean number of mass transit trips is equal for both neighbourhoods; µA = uB H1: Use of the mass transit system varies between people from Neighborhood A and Neighbourhood B: HA * µB From the SPSS output above, you may assume that the variance of the sample from Neighorhood A is equal to the variance of the samples from Neighborhood B. Given the hypotheses, what is the p-value that should be used to draw a conclusion about the difference in means?

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.4: Distributions Of Data
Problem 19PFA
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Group Statistics Std. Std. Error Neighbourhood N Мean Deviation Mean Trips A 7 22.29 16.760 6.335 B 7 43.29 19.474 7.360 Independent Samples Test Levene's Test for Equality of Variances t-test for Equality of Means Sig. (2- tailed) Difference Difference Mean Std. Error Sig. .566 -2.16 t df Trips Equal variances .349 12 .051 -21.000 9.711 assumed -2.16 11.7 Equal variances not assumed .052 -21.000 9.711 Information is collected by a researcher from 14 people on their use of mass transit. Seven individuals were from Neighbourhood A and seven were from Neighbourhood B. The data were entered into SPSS and an independent samples t-test was performed to test the following hypotheses, with a = 0.05. HO: The mean number of mass transit trips is equal for both neighbourhoods; µA = µB H1: Use of the mass transit system varies between people from Neighborhood A and Neighbourhood B: µA + µB From the SPSS output above, you may assume that the variance of the sample from Neighorhood A is equal to the variance of the samples from Neighborhood B. Given the hypotheses, what is the p-value that should be used to draw a conclusion about the difference in means?
Transcribed Image Text:Group Statistics Std. Std. Error Neighbourhood N Мean Deviation Mean Trips A 7 22.29 16.760 6.335 B 7 43.29 19.474 7.360 Independent Samples Test Levene's Test for Equality of Variances t-test for Equality of Means Sig. (2- tailed) Difference Difference Mean Std. Error Sig. .566 -2.16 t df Trips Equal variances .349 12 .051 -21.000 9.711 assumed -2.16 11.7 Equal variances not assumed .052 -21.000 9.711 Information is collected by a researcher from 14 people on their use of mass transit. Seven individuals were from Neighbourhood A and seven were from Neighbourhood B. The data were entered into SPSS and an independent samples t-test was performed to test the following hypotheses, with a = 0.05. HO: The mean number of mass transit trips is equal for both neighbourhoods; µA = µB H1: Use of the mass transit system varies between people from Neighborhood A and Neighbourhood B: µA + µB From the SPSS output above, you may assume that the variance of the sample from Neighorhood A is equal to the variance of the samples from Neighborhood B. Given the hypotheses, what is the p-value that should be used to draw a conclusion about the difference in means?
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