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Question 2 - Provision of public goods a) Discuss whether bike paths can be considered a public good. Now consider a hypothetical town. Suppose that

Question 2 - Provision of public goods

a) Discuss whether bike paths can be considered a public good. Now consider a hypothetical town. Suppose that there are three equal-size groups in the

economy with the following demand curves:

Group 1's demand for bike paths is P=70-5 Q Group 2's demand for bike paths is P=55-5 Q Group 3's demand for bike paths is P=40-5 Q

where Q refers to the number of kilometers of bike paths in the town and P refers to the price per km.

Assume that each group includes 1,000 people and that the social marginal cost is $20,000.

b) What is the efficient number of kilometers of bike paths? Hint: Remember that to build the SMB for a public good, you need to take the vertical sum of individual demand curves. In other words, you need to add the prices that consumers are willing to pay. Note that there are 1000 people in each group.

c) Now suppose that 50% of the town residents are free riders. Assume that this percentage is the same for each group. How many kilometers of bike paths will the private sector provide?

d) On a graph, show the efficient quantity, the equilibrium quantity and the deadweight loss due to free riding. Remember to label the axes and the curves.

e) Suppose that the town council has to choose how many kilometers of bike paths to build. However, the town council does not have information about demand curves; it only knows the cost of building the bike paths, which is $20,000 per km. Explain how contingent valuation and revealed preferences could be used in this context to estimate the social marginal benefit. For the purpose of this exercise, you can assume that the only benefit is the enjoyment that residents derive from using the bike paths. For contingent evaluation, you need to propose a survey question that would allow the town council to estimate the enjoyment of bike paths. For revealed preferences, you should propose a real-life experiment/scenario that would allow you to estimate this benefit.

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