Test the hypothesis that the average length of movies made by company 2 exceeds the average length of movies made by company 1 by 10 minutes against the one-sided alternative that the difference is less than 10 minutes. Use a 0.1 level of significance and assume the distributions of times to be approximately normal with unequal variances. The null hypothesis (Ho) is а. O[H2 - H1 = 10] O[H2 - H2 > 10] b. Rounded off to the nearest integer, the degrees of freedom is: с. t = d. Decision: O[reject Ho]

Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter29: Tolerance, Clearance, And Interference
Section: Chapter Questions
Problem 20A: Mating parts are shown in Figure 29-16. The pins in the top piece fit into the holes in the bottom...
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The table below gives the length (in minutes) of the movies made by two different movie production
companies:
Company 1
Time (mins.)
Company 2
Time (mins.)
102
81
86
165
98
97
109
134
92
92
87
114
Test the hypothesis that the average length of movies made by company 2 exceeds the average length of
movies made by company 1 by 10 minutes against the one-sided alternative that the difference is less than
10 minutes. Use a 0.1 level of significance and assume the distributions of times to be approximately normal
with unequal variances.
The null hypothesis (Ho) is
а.
O[H2 - H1 = 10]
2 - H2 > 10]
b.
Rounded off to the nearest integer, the degrees of freedom is:
С.
t =
d.
Decision:
O[reject Ho]
O[do not reject Ho]
Transcribed Image Text:The table below gives the length (in minutes) of the movies made by two different movie production companies: Company 1 Time (mins.) Company 2 Time (mins.) 102 81 86 165 98 97 109 134 92 92 87 114 Test the hypothesis that the average length of movies made by company 2 exceeds the average length of movies made by company 1 by 10 minutes against the one-sided alternative that the difference is less than 10 minutes. Use a 0.1 level of significance and assume the distributions of times to be approximately normal with unequal variances. The null hypothesis (Ho) is а. O[H2 - H1 = 10] 2 - H2 > 10] b. Rounded off to the nearest integer, the degrees of freedom is: С. t = d. Decision: O[reject Ho] O[do not reject Ho]
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