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Suppose that you are to conduct the following hypothesis test: Họ:P- 2s0 H₂H1 - H₂ >0 Population 1 is known to have o = 5.79. A sample of size 50 from population 1 had a mean of 22.5328 and a standard deviation of 2.72. Population 2 is known to have o2 = 3.14. A sample of size 49 from population 2 had a mean of 20.4414 and a standard deviation of 4.37. Determine each of the following: A. The value of the test statistic: B. The p-value is approximately

Suppose that you are to conduct the following hypothesis test: Họ:P- 2s0 H₂H1 - H₂ >0 Population 1 is known to have o = 5.79. A sample of size 50 from population 1 had a mean of 22.5328 and a standard deviation of 2.72. Population 2 is known to have o2 = 3.14. A sample of size 49 from population 2 had a mean of 20.4414 and a standard deviation of 4.37. Determine each of the following: A. The value of the test statistic: B. The p-value is approximately

MATLAB: An Introduction with Applications
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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Suppose that you are to conduct the following hypothesis test: Ho: H— H2s 0 H₂: 4₁-4₂ > 0 Population 1 is known to have o = 5.79. A sample of size 50 from population 1 had a mean of 22.5328 and a standard deviation of 2.72. Population 2 is known to have o2 = 3.14. A sample of size 49 from population 2 had a mean of 20.4414 and a standard deviation of 4.37. Determine each of the following: A. The value of the test statistic: B. The p-value is approximately
Transcribed Image Text:Suppose that you are to conduct the following hypothesis test: Ho: H— H2s 0 H₂: 4₁-4₂ > 0 Population 1 is known to have o = 5.79. A sample of size 50 from population 1 had a mean of 22.5328 and a standard deviation of 2.72. Population 2 is known to have o2 = 3.14. A sample of size 49 from population 2 had a mean of 20.4414 and a standard deviation of 4.37. Determine each of the following: A. The value of the test statistic: B. The p-value is approximately
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