Problem B: Suppose that Cities A, B and C have the following observed number of COVID19 cases. Determine if the COVID19 cases for these barangays are homogeneous.
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![Problem B:
Suppose that Cities A, B and C have the following observed
number of COVID19 cases. Determine if the COVID19 cases for
these barangays are homogeneous.
City
A
COVID19 cases 400
B
450
C
500](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fed3bfad6-8594-4238-af3c-babe7277c7b5%2F1259803d-e8ae-4477-8001-ca839f8e18ca%2Fl620co_processed.jpeg&w=3840&q=75)
![Please refer to Problem B:
What is the expected count of COVID19 cases in each city?
O 500
550
O 475
O 450](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fed3bfad6-8594-4238-af3c-babe7277c7b5%2F1259803d-e8ae-4477-8001-ca839f8e18ca%2F83jlzuv_processed.jpeg&w=3840&q=75)
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- For unemployed persons in the United States, the average number of months ofunemployment at the end of December 2009 was approximately seven months(Bureau of Labor Statistics, January 2010). Suppose the following data are for aparticular region in upstate New York. The values in the first column show thenumber of months unemployed and the values in the second column show thecorresponding number of unemployed persons.MonthsUnemployedNumberUnemployed1 10292 16863 22694 26755 34876 46527 41458 35879 2325 10 1120Let x be a random variable indicating the number of months a person is unemployed.a. Use the data to develop an empirical discrete probability distribution for x.b. Show that your probability distribution satisfies the conditions for a validdiscrete probability distribution.c. What is the probability that a person is unemployed for two months or less?Unemployed for more than two months?d. What is the probability that a person is unemployed for more than sixmonths?Hydroxychloroquine is a drug sometimes used to treat malaria or rheumatoid arthritis. This drug has recently received some notoriety as a possible treatment for those suffering from Covid-19. A hydroxychloroquine tablet comes in a 200 mg strength, but hydroxychloroquine dosage may be anywhere from 200 to 1200 mg. Thus, a patient must take multiple pills. Suppose X is the number of pills taken by a randomly selected hydroxychloroquine patient. Then according to JJSDA, x has the following probability mass function, p(x), and cumulative distribution function F(x). 1 2 4 p(x) .04 .27 .35 .10 07 F(x) .04 .31 a .83 .93 1 a. If F is the cumulative distribution function of x, then what is the value of a? b. If p is the probability mass function for x, then evaluate b. c. What is the expected value of x? d. Calculate the variance of x. e. What is the variance of 0.7*x? f. The CDC 'randomly' checks the dosage of 10 hydroxychloroquine patients. What is the probability that exactly 4 of the…Need help with this stat problem
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