The estimated Coronavirus Mortality Rate is 0.2%, meaning that there is one death for every 500 people. The number of death cases has a Poisson distribution. 1. What is the probability that a town of 60000 people will have 135 death cases? Answer. (Hint Calculate the mean first. Given that there is one death for every 500 people, how many deaths are expected for \((60000)) people?) 2. If a city with a population of 500,000 has fewer than \((952}\) deaths due to Coronavirus, can it be considered that the city has managed the situation better than the average? (No answer given) = (Hint To determine whether this statement is true, you need to check whether the probability of less than \((952)) deaths in a city of 500,000 is less than 5% If the probability is less than 5%, you could consider the statement to be true, choose "True" if this is the case, otherwise choose "False")
The estimated Coronavirus Mortality Rate is 0.2%, meaning that there is one death for every 500 people. The number of death cases has a Poisson distribution. 1. What is the probability that a town of 60000 people will have 135 death cases? Answer. (Hint Calculate the mean first. Given that there is one death for every 500 people, how many deaths are expected for \((60000)) people?) 2. If a city with a population of 500,000 has fewer than \((952}\) deaths due to Coronavirus, can it be considered that the city has managed the situation better than the average? (No answer given) = (Hint To determine whether this statement is true, you need to check whether the probability of less than \((952)) deaths in a city of 500,000 is less than 5% If the probability is less than 5%, you could consider the statement to be true, choose "True" if this is the case, otherwise choose "False")
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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The estimated Coronavirus Mortality Rate is 0.2%, meaning that there is one death for every 500 people. The number of death cases has a Poisson distribution.
1. What is the probability that a town of 60000 people will have 135 death cases? Answer:
Hint Calculate the mean first. Given that there is one death for every 500 people, how many deaths are expected for \((60000))) people?)
2. If a city with a population of 500,000 has fewer than \((952}\) deaths due to Coronavirus, can it be considered that the city has managed the situation better than the average?
(No answer given) +
(Hint To determine whether this statement is true, you need to check whether the probability of less than \((952))) deaths in a city of 500,000 is less than 5%. If the probability is less than 5%, you
could consider the statement to be true, choose "True" if this is the case, otherwise choose "False")
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