Determine if the following scenarios follow a Poisson distribution or do not follow a Poisson Distribution. You work in a shoe shop and you want to find the distribution of the total number of people who come into the store in a day. You also observe that there are usually more people who come into the shop over lunchtime (10-2 pm) and more people who come into the store after they finish work (5 pm-6 pm). Let X be the number of people who come into the shoe shop on a given day. No - not Poisson You love peanut butter and want to know how many people buy peanut butter from Trader Joe's. One summer you have nothing to do so you go and stand in Trader Joe's every day and count how many people buy peanut butter in a given week. You assume that consumers do not impact each other's decisions. Let Y be the number of people who buy peanut butter in a given week. Yes - Poisson • You want to know how many people in a group of 100 take painkillers if they have a headache. You think that the probability a person has a painkiller if they have a headache is around 0.66. Let Z be the number of people out of the group who report that they used painkillers last time they had a headache. [ Select ]
Determine if the following scenarios follow a Poisson distribution or do not follow a Poisson Distribution. You work in a shoe shop and you want to find the distribution of the total number of people who come into the store in a day. You also observe that there are usually more people who come into the shop over lunchtime (10-2 pm) and more people who come into the store after they finish work (5 pm-6 pm). Let X be the number of people who come into the shoe shop on a given day. No - not Poisson You love peanut butter and want to know how many people buy peanut butter from Trader Joe's. One summer you have nothing to do so you go and stand in Trader Joe's every day and count how many people buy peanut butter in a given week. You assume that consumers do not impact each other's decisions. Let Y be the number of people who buy peanut butter in a given week. Yes - Poisson • You want to know how many people in a group of 100 take painkillers if they have a headache. You think that the probability a person has a painkiller if they have a headache is around 0.66. Let Z be the number of people out of the group who report that they used painkillers last time they had a headache. [ Select ]
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
![Determine if the following scenarios follow a Poisson distribution or do
not follow a Poisson Distribution.
• You work in a shoe shop and you want to find the distribution of the
total number of people who come into the store in a day. You also
observe that there are usually more people who come into the shop
over lunchtime (10-2 pm) and more people who come into the store
after they finish work (5 pm-6 pm). Let X be the number of people who
come into the shoe shop on a given day.
No - not Poisson
• You love peanut butter and want to know how many people buy
peanut butter from Trader Joe's. One summer you have nothing to do
so you go and stand in Trader Joe's every day and count how many
people buy peanut butter in a given week. You assume that consumers
do not impact each other's decisions. Let Y be the number of people
who buy peanut butter in a given week.
Yes - Poisson
You want to know how many people in a group of 100 take painkillers
if they have a headache. You think that the probability a person has a
painkiller if they have a headache is around 0.66. Let Z be the number
of people out of the group who report that they used painkillers last
time they had a headache. [
[ Select ]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe5f558a7-14fc-4024-84d6-4debb1adc6f6%2Fdf7bc7a7-b483-457c-acc9-cc6c28b1242b%2Fxcmvlll_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Determine if the following scenarios follow a Poisson distribution or do
not follow a Poisson Distribution.
• You work in a shoe shop and you want to find the distribution of the
total number of people who come into the store in a day. You also
observe that there are usually more people who come into the shop
over lunchtime (10-2 pm) and more people who come into the store
after they finish work (5 pm-6 pm). Let X be the number of people who
come into the shoe shop on a given day.
No - not Poisson
• You love peanut butter and want to know how many people buy
peanut butter from Trader Joe's. One summer you have nothing to do
so you go and stand in Trader Joe's every day and count how many
people buy peanut butter in a given week. You assume that consumers
do not impact each other's decisions. Let Y be the number of people
who buy peanut butter in a given week.
Yes - Poisson
You want to know how many people in a group of 100 take painkillers
if they have a headache. You think that the probability a person has a
painkiller if they have a headache is around 0.66. Let Z be the number
of people out of the group who report that they used painkillers last
time they had a headache. [
[ Select ]
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