Consumer A’s price per unit | Consumer B’s price per unit | Consumer C’s price per unit | Marginal Social Benefit | |
QD | ||||
$ | ||||
1 | $11 | $12 | $15 | |
$ | ||||
2 | $9 | $8 | $12 | |
$ | ||||
3 | $6 | $5 | $9 | |
$ | ||||
4 | $5 | $1 | $5 |
Fill in the Marginal Social Benefit (MSB) in the above table for a
public good based on a economy of these 3 consumers.
If this public good has a constant marginal cost (MC) of $20, what is the socially optimal number of units of the public good that should be provided to the economy? units.
QD | Consumer A's Price per unit | Consumer B's Price per unit | Consumer C's Price per unit | Marginal Social Benefit |
1 | 11 | 12 | 15 | 38 |
2 | 9 | 8 | 12 | 29 |
3 | 6 | 5 | 9 | 20 |
4 | 5 | 1 | 5 | 11 |
MSB is the sum of consumer's willingness to pay at each level of QD.
MC = $20.
Socially optimal number of optimal number of units of public good occurs at the point where MC and MSB equals.
i.e., MSB = MC
MSB = MC = $20 at 3 units of Qd.
Hence, the socially optimal number of units of public good that should be produced in the economy is 3 units.
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