For a hypothesis test of the claim that the mean amount of sleep for adults is less than9hours, technology output shows that the hypothesis test has power of0.4242of supporting the claim thatμ<9hours of sleep when the actual population mean is7.5hours of sleep. Interpret this value of the power, then identify the value ofβand interpret that value.Interpret this value of the power. A.The chance of recognizing thatμ<9hours is not very high when in realityμ=7.5hours. B.The chance of failing to recognize thatμ=7.5hours is not very high when in realityμ=7.5hours. C.The chance of recognizing thatμ<9hours is very high when in realityμ=7.5hours. D.The chance of failing to recognize thatμ<9hours is not very high when in realityμ=7.5hours.

Name: For a hypothesis test of the claim that the mean amount of sleep for a
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Description: For a hypothesis test of the claim that the mean amount of sleep for adults is less than9hours, technology output shows that the hypothesis test has power of0.4242of supporting the claim thatμ<9hours of sleep when the actual population mean is7.5hou

Denote μ as the true mean amount of sleep hours for adults. Thus, the null and alternative…

Answered: For a hypothesis test of the claim that…

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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For a hypothesis test of the claim that the mean amount of sleep for adults is less than

hours, technology output shows that the hypothesis test has power of

0.4242

of supporting the claim that

μ<9

hours of sleep when the actual population mean is

7.5

hours of sleep. Interpret this value of the power, then identify the value of

and interpret that value.

Interpret this value of the power.

The chance of recognizing that

μ<9

hours is not very high when in reality

μ=7.5

hours.

The chance of failing to recognize that

μ=7.5

hours is not very high when in reality

μ=7.5

hours.

The chance of recognizing that

μ<9

hours is very high when in reality

μ=7.5

hours.

The chance of failing to recognize that

μ<9

hours is not very high when in reality

μ=7.5

hours.

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