The 15 observations in the spreadsheet represent a sample of the repair times, in hours, of a complex piece of machinery. a. Find the maximum likelihood estimates of the two parameters assuming that these data are normally distributed. b. Using the parameters in part a, use the basic Pearson goodness-of-fit test to determine if a normal distribution is indeed a good fit assuming 95% confidence. c. What's the probability that repair time of this piece of machinery exceeds 75 hours?
The 15 observations in the spreadsheet represent a sample of the repair times, in hours, of a complex piece of machinery. a. Find the maximum likelihood estimates of the two parameters assuming that these data are normally distributed. b. Using the parameters in part a, use the basic Pearson goodness-of-fit test to determine if a normal distribution is indeed a good fit assuming 95% confidence. c. What's the probability that repair time of this piece of machinery exceeds 75 hours?
MATLAB: An Introduction with Applications
6th Edition
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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Question
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Transcribed Image Text:61.6
72.3
72.7
70
65.1
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
Transcribed Image Text:The 15 observations in the
spreadsheet represent a sample of the repair times, in
hours, of a complex piece of machinery.
a. Find the maximum likelihood estimates of the two parameters assuming that these data
are normally distributed.
b.
Using the parameters in part a, use the basic Pearson goodness-of-fit test to determine
if a normal distribution is indeed a good fit assuming 95% confidence.
c. What's the probability that repair time of this piece of machinery exceeds 75 hours?
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