The British Department of Transportation studied to see if people avoid driving on Friday the 13th. They did a traffic count on a Friday and then again on a Friday the 13th at the same two locations. The data for each location on the two different dates is in the table. Do the data show that on average fewer people drive on Friday the 13th? Test at the 10% level. Traffic Count 6th 13th 138998 138877 135438 136187 132918 129920 1991, September 136810 133914 1991, December 124545 120192 1991, December 128339 125776 1992, March 122024 118128 1992, March 124013 120800 1992, November 136759 134911 1992, November 123410 122447 Dates 1990, July 1990, July 1991, September State the null and alternative hypotheses. Ho: Hd ? ✓ Hai Hd ?v Calculate the test statistic. Round to four decimal places. d = Calculate the standardized test statistic. Round three decimal places. t = Find the p-value. Round to four decimal places. p-value = State your decision. O Since the p-value is greater than .10, reject Ho. O Since the p-value is greater than .10, fail to reject Ho. O Since the p-value is less than .10, reject Ho. Since the p-value is less than .10, fail to reject Ho. Interpret the results. O At the 10% level of significance, there is not enough evidence to show that on average more people drive on Friday the 13th. O At the 10% level of significance, there is enough evidence to show that on average fewer people drive on Friday the 13th. O At the 10% level of significance, there is not enough evidence to show that number of people drive on Friday the 13th. average a different O At the 10% level of significance, there is enough evidence to show that on average a different number of people drive on Friday the 13th. O At the 10% level of significance, there is not enough evidence to show that on average fewer people drive on Friday the 13th. O At the 10% level of significance, there is enough evidence to show that on average more people drive on Friday the 13th.
The British Department of Transportation studied to see if people avoid driving on Friday the 13th. They did a traffic count on a Friday and then again on a Friday the 13th at the same two locations. The data for each location on the two different dates is in the table. Do the data show that on average fewer people drive on Friday the 13th? Test at the 10% level. Traffic Count 6th 13th 138998 138877 135438 136187 132918 129920 1991, September 136810 133914 1991, December 124545 120192 1991, December 128339 125776 1992, March 122024 118128 1992, March 124013 120800 1992, November 136759 134911 1992, November 123410 122447 Dates 1990, July 1990, July 1991, September State the null and alternative hypotheses. Ho: Hd ? ✓ Hai Hd ?v Calculate the test statistic. Round to four decimal places. d = Calculate the standardized test statistic. Round three decimal places. t = Find the p-value. Round to four decimal places. p-value = State your decision. O Since the p-value is greater than .10, reject Ho. O Since the p-value is greater than .10, fail to reject Ho. O Since the p-value is less than .10, reject Ho. Since the p-value is less than .10, fail to reject Ho. Interpret the results. O At the 10% level of significance, there is not enough evidence to show that on average more people drive on Friday the 13th. O At the 10% level of significance, there is enough evidence to show that on average fewer people drive on Friday the 13th. O At the 10% level of significance, there is not enough evidence to show that number of people drive on Friday the 13th. average a different O At the 10% level of significance, there is enough evidence to show that on average a different number of people drive on Friday the 13th. O At the 10% level of significance, there is not enough evidence to show that on average fewer people drive on Friday the 13th. O At the 10% level of significance, there is enough evidence to show that on average more people drive on Friday the 13th.
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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