MindTap Economics, 1 term (6 months) Printed Access Card for Mankiw's Principles of Microeconomics, 8th (MindTap Course List)
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Chapter 10, Problem 6QR
To determine

Application of coase theorem.

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Mike, Rosie, and Shobber live in separate houses along a dark and windy road. The following represent their marginal benefits for street lights: MBMike=200-2QM MBRosie=100-QR MBShobber=100-2QS where QM represents the quantity of street lights consumed by Mike, QR is the quantity of street lights consumed by Rosie and QS is the quantity of street lights consumed by Shobber. The Mayor of their town considers street lights to be a public good and is charged with purchasing the optimal number of street lights from Boone’s Light Shop. Boone’s is willing to sell street lights for $150 per light.         b. What quantity of street lights should the Mayor purchase? Why? Suppose the Mayor is able to implement a pricing scheme to charge users for the illumination services. c.  How much should each individual be charged? Does the tax revenue cover the total cost of providing the optimal number of streetlights?
15. Suppose a gated housing community includes 150 identical households. It is costly to maintain the roads in the gated community. Suppose each household has a marginal benefit MB = 200 – 25M for each mile of road maintained. The total cost of maintaining roads is given by C = 20000M (MC=20000). i. If the residents have to pay individually to maintain the roads in the vicinity of their property, how many miles of roads will each household choose to maintain on their own? j. How many miles of roads should be maintained for the community considering the public good nature of roads? k. Suppose the community association could charge a flat fee to the households to fund the maintenance of the roads. How much should this fee be per household and what is the total cost of maintaining the socially efficient level of this public good? 1. Draw the individual marginal benefit curves, overall marginal benefit and the marginal cost curve. Identify and calculate the net social benefit of the public…
Suppose that two individuals, Jon and David, form a community and would like to construct a communal fort that would protect them from attacks. They consume both good X, a private good, and the protection from the fort, P. One unit of good X costs 1 unit while one unit of P costs 2 units, so the budget constraint for each is given by: Xi + 2Pi = 100. Both Jon and David have an income of 100 and a utility function of the form:  U = log(Xi) + 2log(Pj + Pd)  (a) How much protection, P, will be privately provided? What is optimal consumption of X, the private good?  (b) What are the socially optimal amounts of protection, P, and consumption, X, of the private good? How do the socially optimal amounts compare to that privately provided? Explain why.
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Essentials of Economics (MindTap Course List)
Economics
ISBN:9781337091992
Author:N. Gregory Mankiw
Publisher:Cengage Learning