a. Calculate the Marginal Benefit (in terms of how many extra lives are saved by the vaccine) and the marginal cost (in terms of how many extra lives are lost due to side effects) of each 10% increment of the vaccination. Write your answers on the appropriate columns above. b. Using marginal thinking, determine the optimal percentage of the population that should be vaccinated. Explain your answer.

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Chapter1: Making Economics Decisions
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3. The Centers for Disease Control and Prevention (CDC) has a new vaccine against a disease and are trying to determine the optimal percentage of the population that should be vaccinated. They do not recommend vaccinating the whole population against the smallpox virus because the vaccine has undesirable, and sometimes fatal, side effects. Suppose the following table gives the data about the effects of the vaccine. 

a. Calculate the Marginal Benefit (in terms of how many extra lives are saved by the vaccine) and the marginal cost (in terms of how many extra lives are lost due to side effects) of each 10% increment of the vaccination. Write your answers on the appropriate columns above.

b. Using marginal thinking, determine the optimal percentage of the population that should be vaccinated. Explain your answer.

3. The Centers for Disease Control and Prevention (CDC) has a new vaccine against a disease
and are trying to determine the optimal percentage of the population that should be
vaccinated. They do not recommend vaccinating the whole population against the smallpox
virus because the vaccine has undesirable, and sometimes fatal, side effects. Suppose the
following table gives the data about the effects of the vaccine.
Percent of population
Marginal Cost
of the Vaccine
Deaths Due to
Deaths due to
Marginal
vaccinated
Disease
vaccine side
Benefit of the
Vaccine (extra
lives saved by
effects
(extra deaths
due to side
vaccine)
effects)
0%
200
NA
NA
10%
180
10
20%
160
25
30%
140
55
40%
120
95
50%
100
140
60%
80
200
a. Calculate the Marginal Benefit (in terms of how many extra lives are saved by the vaccine)
and the marginal cost (in terms of how many extra lives are lost due to side effects) of each
10% increment of the vaccination. Write your answers on the appropriate columns above.
b. Using marginal thinking, determine the optimal percentage of the population that should be
vaccinated. Explain your answer.
Transcribed Image Text:3. The Centers for Disease Control and Prevention (CDC) has a new vaccine against a disease and are trying to determine the optimal percentage of the population that should be vaccinated. They do not recommend vaccinating the whole population against the smallpox virus because the vaccine has undesirable, and sometimes fatal, side effects. Suppose the following table gives the data about the effects of the vaccine. Percent of population Marginal Cost of the Vaccine Deaths Due to Deaths due to Marginal vaccinated Disease vaccine side Benefit of the Vaccine (extra lives saved by effects (extra deaths due to side vaccine) effects) 0% 200 NA NA 10% 180 10 20% 160 25 30% 140 55 40% 120 95 50% 100 140 60% 80 200 a. Calculate the Marginal Benefit (in terms of how many extra lives are saved by the vaccine) and the marginal cost (in terms of how many extra lives are lost due to side effects) of each 10% increment of the vaccination. Write your answers on the appropriate columns above. b. Using marginal thinking, determine the optimal percentage of the population that should be vaccinated. Explain your answer.
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