The 90% confidence interval estimate of is 187 17.1 187 50 18712.82 187 10 Question 19 Suppose Apple claims that the average wait of a customer is 175 seconds. In light of the sample evidence and at the 10% level of significance, We can reject Apple's claim We may or may not reject Apple's claim We can not reject Apple's claim

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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The following 5 questions are based on this information.
A random sample of 25 Apple (the company) customers who call
Apple Care Support line had an average (X) wait time of 187
seconds with a sample standard deviation (s) of 50 seconds. The
goal is to construct a 90% confidence interval for the average (μ)
wait time of all Apple customers who call for support.
Assume that the random variable, wait time of Apple customers
(denoted by X), is normally distributed.
Transcribed Image Text:The following 5 questions are based on this information. A random sample of 25 Apple (the company) customers who call Apple Care Support line had an average (X) wait time of 187 seconds with a sample standard deviation (s) of 50 seconds. The goal is to construct a 90% confidence interval for the average (μ) wait time of all Apple customers who call for support. Assume that the random variable, wait time of Apple customers (denoted by X), is normally distributed.
Question 18
The 90% confidence interval estimate of is
187 17.1
187 +50
187 12.82
187 10
Question 19
Suppose Apple claims that the average wait of a customer is 175
seconds. In light of the sample evidence and at the 10% level of
significance,
O We can reject Apple's claim
We may or may not reject Apple's claim
We can not reject Apple's claim
Transcribed Image Text:Question 18 The 90% confidence interval estimate of is 187 17.1 187 +50 187 12.82 187 10 Question 19 Suppose Apple claims that the average wait of a customer is 175 seconds. In light of the sample evidence and at the 10% level of significance, O We can reject Apple's claim We may or may not reject Apple's claim We can not reject Apple's claim
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