QUESTION 15 In a study of parking time, a random sample of eight drivers were asked to parallel park two cars having very different wheel bases and tuming radii. The time in seconds for each driver was recorded and analyzed in Minitab. The output is given below. Estimation for Paired Difference (Car 2-Car 1) Mean StDev SE Mean 1.6 1.673 0.591 Let p_d be the population mean difference of parkig time (Car 2- Car 1). At 5% significance level do the data provide sufficient evidence to conclude that the parkimg time for car 2 is significantly different from that of car 1? Assume that the population of the differences is normally distributed. a. What are the signs of the null and the alternative hypotheses of the test for this problem? (use only the signs: <, >, =, not equal, >=, <=) Họ: H1: b. The value of the test statistic = (round to 2 decimal places) c. The critical value of this test = d. The degree of freedom = e. Conclusion: Since the absolute value of the test statistic is (less/ more) than the critical value, we (havel do not have) enough evidence to conclude that the parkimg time for car 2 is significantly different from that of car 1.

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Questión Compledon
QUESTION 15
In a study of parking time, a random sample of eight drivers were asked to parallel park two cars having very different wheel bases and
tuming radii. The time in seconds for each driver was recorded and analyzed in Minitab. The output is given below.
Estimation for Paired Difference (Car 2- Car_1)
Mean
StDev
SE Mean
1.6
1.673
0.591
Let p_d be the population mean difference of parkig time (Car 2- Car 1). At 5% significance level do the data provide sufficient evidence
to conclude that the parkimg time for car 2 is significantly different from that of car 1? Assume that the population of the differences is
normally distributed.
a. What are the signs of the null and the alternative hypotheses of the test for this problem? (use only the signs: <, >, =, not equal, >=, <=)
Ho:
H1:
b. The value of the test statistic =
(round to 2 decimal places)
c. The critical value of this test =
d. The degree of freedom =
e. Conclusion: Since the absolute value of the test statistic is (less/ more)
than the critical value, we (have/ do not
have)
enough evidence to conclude that the parkimg time for car 2 is significantly different from that of car 1.
OUESTION 16
Transcribed Image Text:Questión Compledon QUESTION 15 In a study of parking time, a random sample of eight drivers were asked to parallel park two cars having very different wheel bases and tuming radii. The time in seconds for each driver was recorded and analyzed in Minitab. The output is given below. Estimation for Paired Difference (Car 2- Car_1) Mean StDev SE Mean 1.6 1.673 0.591 Let p_d be the population mean difference of parkig time (Car 2- Car 1). At 5% significance level do the data provide sufficient evidence to conclude that the parkimg time for car 2 is significantly different from that of car 1? Assume that the population of the differences is normally distributed. a. What are the signs of the null and the alternative hypotheses of the test for this problem? (use only the signs: <, >, =, not equal, >=, <=) Ho: H1: b. The value of the test statistic = (round to 2 decimal places) c. The critical value of this test = d. The degree of freedom = e. Conclusion: Since the absolute value of the test statistic is (less/ more) than the critical value, we (have/ do not have) enough evidence to conclude that the parkimg time for car 2 is significantly different from that of car 1. OUESTION 16
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