The marginal cost of health insurance is a constant $8,000 a year and the figure shows the marginal benefit and willingness and ability to pay curve. Suppose that the marginal social benefit from insurance exceeds the willingness and ability to pay by a constant $2,000 per family per year. If the government decides to subsidize health insurance (like Obamacare), what subsidy will achieve the efficient coverage? The total subsidy that achieves the efficient coverage is $ billion. 12- 10- 8- 2- 0 Premium (thousands of dollars per year) 10 20 30 40 50 Quantity (millions of families insured) D=MB 으 60

Economics: Private and Public Choice (MindTap Course List)
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Author:James D. Gwartney, Richard L. Stroup, Russell S. Sobel, David A. Macpherson
Publisher:James D. Gwartney, Richard L. Stroup, Russell S. Sobel, David A. Macpherson
ChapterST7: The Economics Of Health Care
Section: Chapter Questions
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The marginal cost of health insurance is a constant $8,000 a year
and the figure shows the marginal benefit and willingness and ability
to pay curve.
Suppose that the marginal social benefit from insurance exceeds the
willingness and ability to pay by a constant $2,000 per family per
year.
If the government decides to subsidize health insurance (like
Obamacare), what subsidy will achieve the efficient coverage?
The total subsidy that achieves the efficient coverage is
$
billion.
C
127
10-
8-
4-
2-
0
Premium (thousands of dollars per year)
D = MB
10 20
30 40 50
Quantity (millions of families insured)
60
Transcribed Image Text:The marginal cost of health insurance is a constant $8,000 a year and the figure shows the marginal benefit and willingness and ability to pay curve. Suppose that the marginal social benefit from insurance exceeds the willingness and ability to pay by a constant $2,000 per family per year. If the government decides to subsidize health insurance (like Obamacare), what subsidy will achieve the efficient coverage? The total subsidy that achieves the efficient coverage is $ billion. C 127 10- 8- 4- 2- 0 Premium (thousands of dollars per year) D = MB 10 20 30 40 50 Quantity (millions of families insured) 60
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