Let 'm' be the average number of accidents per day on the express highway. To test Ho: m = 3 against H₁ : m = 4, the total number of accidents for seven days are found. It is decided to reject H, if the total accidents for seven days s 25 or more. Find P (type I error). [Hint: Total accidents in seven days can be considered as a Poisson variate with mean 7m. Use normal approximation to Poisson distribution.]
Let 'm' be the average number of accidents per day on the express highway. To test Ho: m = 3 against H₁ : m = 4, the total number of accidents for seven days are found. It is decided to reject H, if the total accidents for seven days s 25 or more. Find P (type I error). [Hint: Total accidents in seven days can be considered as a Poisson variate with mean 7m. Use normal approximation to Poisson distribution.]
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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Please don't hand writing suliutio
![Let 'm' be the average number of accidents per day on the express highway.
To test Ho: m = 3 against H₁ : m = 4, the total number of accidents for seven
days are found. It is decided to reject Ho if the total accidents for seven days
is 25 or more. Find P (type I error).
[Hint: Total accidents in seven days can be considered as a Poisson variate
with mean 7m. Use normal approximation to Poisson distribution.]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd4168c29-b337-4d3f-8893-ead939737ab6%2Fd86d99ca-489b-44b3-95f2-fcb5b5b66fb5%2Febyep59_processed.png&w=3840&q=75)
Transcribed Image Text:Let 'm' be the average number of accidents per day on the express highway.
To test Ho: m = 3 against H₁ : m = 4, the total number of accidents for seven
days are found. It is decided to reject Ho if the total accidents for seven days
is 25 or more. Find P (type I error).
[Hint: Total accidents in seven days can be considered as a Poisson variate
with mean 7m. Use normal approximation to Poisson distribution.]
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