Consider two independent populations that are normally distributions. A simple random sample of n1=40 from the first population showed x¯1=71, and a simple random of size n2=43 from the second population showed ¯x¯2=68. Suppose σ1=9 and σ2=2, find a 98% confidence interval for μ1−μ2. Based on the confidence intervals you computed, what can you conclude? A)We are 98% confidence that μ1>μ2μ1>μ2. B)We are 98% confident that either μ1<μ2μ1<μ2 or μ1>μ2μ1>μ2 C)We are 98% confidence that μ1<μ2μ1<μ2.
Consider two independent populations that are normally distributions. A simple random sample of n1=40 from the first population showed x¯1=71, and a simple random of size n2=43 from the second population showed ¯x¯2=68. Suppose σ1=9 and σ2=2, find a 98% confidence interval for μ1−μ2. Based on the confidence intervals you computed, what can you conclude? A)We are 98% confidence that μ1>μ2μ1>μ2. B)We are 98% confident that either μ1<μ2μ1<μ2 or μ1>μ2μ1>μ2 C)We are 98% confidence that μ1<μ2μ1<μ2.
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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Consider two independent populations that are
Suppose σ1=9 and σ2=2, find a 98% confidence interval for μ1−μ2.
Based on the confidence intervals you computed, what can you conclude?
A)We are 98% confidence that μ1>μ2μ1>μ2.
B)We are 98% confident that either μ1<μ2μ1<μ2 or μ1>μ2μ1>μ2
C)We are 98% confidence that μ1<μ2μ1<μ2.
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