A manufacturer of new light bulbs claims the average lifetime of its long-life bulb is more than 4000 hours. To test this claim, a reputable testing firm took a random sample of 100 bulbs and life tested them. The testing firm found the average life of the sample to be 4500 hours with a sample standard deviation, s = 400 hours. The value of the test statistic for this problem is 1.25 -1.25 O 12.5 O -12.5 None of the values listed are correct
A manufacturer of new light bulbs claims the average lifetime of its long-life bulb is more than 4000 hours. To test this claim, a reputable testing firm took a random sample of 100 bulbs and life tested them. The testing firm found the average life of the sample to be 4500 hours with a sample standard deviation, s = 400 hours. The value of the test statistic for this problem is 1.25 -1.25 O 12.5 O -12.5 None of the values listed are correct
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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Transcribed Image Text:A manufacturer of new light bulbs claims the average lifetime of its long-life bulb is more than
4000 hours. To test this claim, a reputable testing firm took a random sample of 100 bulbs and life
tested them. The testing firm found the average life of the sample to be 4500 hours with a sample
standard deviation, s = 400 hours.
The value of the test statistic for this problem is
1.25
-1.25
O 12.5
O -12.5
None of the values listed are correct

Transcribed Image Text:A manufacturer of new light bulbs claims the average lifetime of its long-life bulb is.more than
4000 hours. To test this claim, a reputable testing firm took a random sample of 100 bulbs and life
tested them. The testing firm found the average life of the sample to be 4500 hours with a sample
standard deviation, s = 400 hours.
Select the appropriate null and alternative hypothesis used to test the manufacturer's claim.
HO: u = 4000 against H1: u < 4000
HO: u < 4500 against H1: µ = 4500
HO: u = 4000 against H1: µ > 4000
HO: u = 4000 against H1: µ < 4000
O HO: u = 4000 against H1: H= 4500
%3D
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