Company A and Company B are two digital film producers. A study was conducted to determineif there is a significant difference in terms of running time (minutes) of montage video produce bythem. The collected data is shown below.Company ACompany B10281801659598109138929287114Test the hypothesis at 0.01 level of significance that o? = o against the alternative that.2.2of > ož, where of and ož are the variances for the running times of montage videoproduced by Company A and Company B, respectively. Assume the distribution of times tobe approximately normalFind the following value. Do calculations in 3 decimal places.S{ = | (i)S3 = | (ii)Test statistic, Fo = | (iii)%3DNumerator = (iv)Denominator(v)%3DCritical value(vi)

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Description: Company A and Company B are two digital film producers. A study was conducted to determineif there is a significant difference in terms of running time (minutes) of montage video produce bythem. The collected data is shown below.Company ACompany B10

The appropriate null and alternative hypothesis are: The test is right-tailed and α=0.01.

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Company A and Company B are two digital film producers. A study was conducted to determine if there is a significant difference in terms of running time (minutes) of montage video produce by them. The collected data is shown below. Company A Company B 102 81 80 165 95 98 109 138 92 92 87 114 Test the hypothesis at 0.01 level of significance that of = oż against the alternative that of > ož, where of and of are the variances for the running times of montage video produced by Company A and Company B, respectively. Assume the distribution of times to be approximately normal.

Company A and Company B are two digital film producers. A study was conducted to determine if there is a significant difference in terms of running time (minutes) of montage video produce by them. The collected data is shown below. Company A Company B 102 81 80 165 95 98 109 138 92 92 87 114 Test the hypothesis at 0.01 level of significance that of = oż against the alternative that of > ož, where of and of are the variances for the running times of montage video produced by Company A and Company B, respectively. Assume the distribution of times to be approximately normal.

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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