jus a and b thanks

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter3: Linear And Nonlinear Functions
Section3.7: Piecewise And Step Functions
Problem 30PPS
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jus a and b thanks

2 Viral Outbreak Viral fragments have been detected in a local waste-water sample. The
virus may turn out to be either highly infectious, moderately infectious or not infectious. The
government must decide whether or not to place the local area into a two week lockdown.
Without a lockdown the cost to the local economy is $800M (M=million) for a highly infectious
virus, $150M for a moderately infectious virus, or $20M for a not infectious virus. Implementing
a two week lockdown has a cost of $200M to the local economy in addition to $80M if the virus is
highly infectious, $10M if the virus is moderately infections, or $1M if the virus is not contagious.
You are appointed as an adviser to the government on this decision.
(a) Construct the payoff table for this decision.
(b) Calculate the EMVS for the two decisions (“No Lockdown", “Lockdown") if the probabil-
ities of highly, moderately and not infectious are 0.2, 0.45 and 0.35 respectively.
(c) What would be a sensible objective in this scenario and, based on your calculations, what
do you advise the government to do?
Transcribed Image Text:2 Viral Outbreak Viral fragments have been detected in a local waste-water sample. The virus may turn out to be either highly infectious, moderately infectious or not infectious. The government must decide whether or not to place the local area into a two week lockdown. Without a lockdown the cost to the local economy is $800M (M=million) for a highly infectious virus, $150M for a moderately infectious virus, or $20M for a not infectious virus. Implementing a two week lockdown has a cost of $200M to the local economy in addition to $80M if the virus is highly infectious, $10M if the virus is moderately infections, or $1M if the virus is not contagious. You are appointed as an adviser to the government on this decision. (a) Construct the payoff table for this decision. (b) Calculate the EMVS for the two decisions (“No Lockdown", “Lockdown") if the probabil- ities of highly, moderately and not infectious are 0.2, 0.45 and 0.35 respectively. (c) What would be a sensible objective in this scenario and, based on your calculations, what do you advise the government to do?
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