Given the nulf and alterrlative hypotheses, sample means, sample sizes, and population standard deviations shown to the right, conduct a hypothesis Ha 0 test using an alpha level equal to 0.01. X 142 x, 132 014 az= 18 n=65 Determine the rejection tegion for the test statsthc z Select the correct choice beiow and fill in the answer box te complote your choice (Round to two decimal places as nooded) OA 2 OB 2 OC z orz> Calculate the value of the test statistic. 2=(Round to two decimal places as needed) V the nut hypolhosis There is Vevidence to conclude that thé mean of population 1i Since the teststatistic Vin the rejoction region greater than he mean of population 2

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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Given the nuli and alterriatve hypotheses, sample
means, sample sizes, and population standard
deviations shown to the right conduct a hypothesis Ha 0.
test using an alpha level equal to .01.
He H 0 142 X 132
a 18
Determine the tejection tegion for the test statsthc z Select the correct choice below and fil in the aiswet box to complete your choice
(Round to two decimal places as nooded)
A z
B.
C. z<
orz>
Calculate the value of the test statistic
2= (Round to two decimal places as needed)
Since. the teststalistic
in the rejoction region
V the t hypolhosis There is
evidence to conclude that the mean of population 1s
greater than the mean of population 2
Transcribed Image Text:Given the nuli and alterriatve hypotheses, sample means, sample sizes, and population standard deviations shown to the right conduct a hypothesis Ha 0. test using an alpha level equal to .01. He H 0 142 X 132 a 18 Determine the tejection tegion for the test statsthc z Select the correct choice below and fil in the aiswet box to complete your choice (Round to two decimal places as nooded) A z B. C. z< orz> Calculate the value of the test statistic 2= (Round to two decimal places as needed) Since. the teststalistic in the rejoction region V the t hypolhosis There is evidence to conclude that the mean of population 1s greater than the mean of population 2
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