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40 Consider an island with exclusive fishing rights to their own waters. The fishing industry is unregulated and the producti

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Answer #1

This question is an example of the Tragedy of the Commons problem.

Since the island is a public good and anyone can freely enter to fish, every agent is looking to maximize their income. But this will lead to market failure, as the number of fishes is limited and entry for fishing is unrestricted.

The profit function is given by , where c is the cost of launching the boat.
\prod(X) = 40[22x - x^2/40] - 80x

Entry in the fishing waters will continue, since nobody owns it, until the economic profit of having another boat is zero,i.e.
until \prod(X)/x = 0.
=> {40[22x - x^2/40] - 80x}/x = 880 -x - 80 = 0
=> x = 800
It means that the maximum number of boats that can maximize profit is 800.

The 'sustainable' solution for the profit maximizing solution is given by
\prod'(X) = pf'(x) - c = 0 (First order condition)
40[22 - x/20] - 80 = 0
=> x* = 400

It means that the optimal solution for the number of boats is 400, but due to unregulated access to the water body, the number of boats is 800.

The policy suggestion to get an efficient outcome would be to either get the water body regulated by the government that will limit the access to the water body or privatize the water body so that individuals who can pay a 'fee' can enter it to fish.

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