Consider the setup from Question 2. The government proposes an alternative, market-based solution. They charge each citizen the price p for every, firemen stationed at the local fire station. Then, the price is being set at a level p* at which each individual demands the socially optimal number of firemen. What is the price p*? Assuming that the cost of each fireman is equal to 1, would the government be able to finance the firemen using only the payments from the two citizens? O a. The price is p* = 1/2, which is enough to finance the socially optimal number of firemen. O b. The price must be p* = 0, which is not enough to finance the socially optimal number of firemen. O c. The price is p* 1, which is enough to finance the socially optimal number of firemen. O d. The price is p* = 1/2, which is not enough to finance the socially optimal number of firemen.
Consider the setup from Question 2. The government proposes an alternative, market-based solution. They charge each citizen the price p for every, firemen stationed at the local fire station. Then, the price is being set at a level p* at which each individual demands the socially optimal number of firemen. What is the price p*? Assuming that the cost of each fireman is equal to 1, would the government be able to finance the firemen using only the payments from the two citizens? O a. The price is p* = 1/2, which is enough to finance the socially optimal number of firemen. O b. The price must be p* = 0, which is not enough to finance the socially optimal number of firemen. O c. The price is p* 1, which is enough to finance the socially optimal number of firemen. O d. The price is p* = 1/2, which is not enough to finance the socially optimal number of firemen.
Chapter9: Specialized Trusts
Section: Chapter Questions
Problem 2CTD
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ISBN:
9780357109731
Author:
Hoffman
Publisher:
CENGAGE LEARNING - CONSIGNMENT