Use the following information about the MD-MAC model for
questions 1 to 6. There is a polluter on a lake that is damaging a
fishery by its pollution.
MAC = 800 – 3e where e is the level of emissions measured in
tonnes
MD = 2e
1) The socially efficient level of emissions is: a. 320 b. 160 c.
640 d. 80
2) A Coase Theorem negotiation where the property rights belong to
the fishery results in an offer of: a. $160 per tonne reduction in
emissions paid by fishery to the polluter b. $160 per tonne of
emissions paid by fishery to the polluter c. $320 per tonne of
emissions paid by polluter to the fishery d. $320 per tonne
reduction in emissions paid by fishery to the polluter
3) A Coase Theorem negotiation where the property rights belong to
the fishery results in a maximum payment of: a. $51,200 to the
fishery b. $51,200 to the polluter c. $89,600 to the fishery d.
$89,600 to the polluter
4) Assume that the government sets an emissions target of 200. What
is the loss or gain in efficiency relative to a socially optimal
outcome? a. $4,000 loss b. $4,000 gain c. $8,000 loss d. $8,000
gain
5) The government wants to introduce a tax to reduce emissions.
What is the optimal Pigovian tax? a. $160 per tonne of emissions
abated b. $160 per tonne of emissions c. $320 per tonne of
emissions abated d. $320 per tonne of emissions
3
6) Instead of a tax, what is the subsidy that should be paid to
polluters? a. $51,200 b. $25,600 c. $17,067 d. $34,133
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