The superintendent of a large school district, having once had a course in probability and statistics, believes that the number of teachers absent on any given day has a Poisson distribution with parame Use the accompanying data on absences for 50 days to obtain a large-sample CI for µ. [Hint: The m and variance of a Poisson variable both equal µ, so Z = VH/n
The superintendent of a large school district, having once had a course in probability and statistics, believes that the number of teachers absent on any given day has a Poisson distribution with parame Use the accompanying data on absences for 50 days to obtain a large-sample CI for µ. [Hint: The m and variance of a Poisson variable both equal µ, so Z = VH/n
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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![The superintendent of a large school district, having once had a course in probability and statistics,
believes that the number of teachers absent on any given day has a Poisson distribution with parameter u.
Use the accompanying data on absences for 50 days to obtain a large-sample CI for u. [Hint: The mean
and variance of a Poisson variable both equal µ, so
Z =
VH/n
has approximately a standard normal distribution. Now proceed as in the derivation of the interval for p
by making a probability statement (with probability 1 – a) and solving the resulting inequalities for e –
see the argument just after (7.10).]
Number of
2
4
7
9.
absences
Frequency
1
4
8
10
8
7
2
1
1](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F172b900b-3b06-4ff6-b537-bd2f4a241ca1%2Fb659ad8c-3b04-4c43-b765-7ea74fcc835f%2F57eaf2_processed.png&w=3840&q=75)
Transcribed Image Text:The superintendent of a large school district, having once had a course in probability and statistics,
believes that the number of teachers absent on any given day has a Poisson distribution with parameter u.
Use the accompanying data on absences for 50 days to obtain a large-sample CI for u. [Hint: The mean
and variance of a Poisson variable both equal µ, so
Z =
VH/n
has approximately a standard normal distribution. Now proceed as in the derivation of the interval for p
by making a probability statement (with probability 1 – a) and solving the resulting inequalities for e –
see the argument just after (7.10).]
Number of
2
4
7
9.
absences
Frequency
1
4
8
10
8
7
2
1
1
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