Assume that we can represent the harvesting (TP) of salmon (in kg) in a specific area by the following equation: TP = 400L - L^2.  L is the amount of labor measured in hours. Salmon has a market value of US$ 10 per kg, and the opportunity cost of fishing for one hour is constant at US$ 16.  a) How many kilos of salmon will be caught in the area under open access conditions? b) What is the socially optimal harvest of salmon assuming well defined property rights? c) Show the above situations graphically. In conjunction with this, also explain and show the MSY (maximum sustainable yield) concept. d) The supply of salmon will fall when demand rises. Explain this statement.

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Assume that we can represent the harvesting (TP) of salmon (in kg) in a specific area by the following equation: TP = 400L - L^2. 

L is the amount of labor measured in hours. Salmon has a market value of US$ 10 per kg, and the opportunity cost of fishing for one hour is constant at US$ 16. 

a) How many kilos of salmon will be caught in the area under open access conditions?

b) What is the socially optimal harvest of salmon assuming well defined property rights?

c) Show the above situations graphically. In conjunction with this, also explain and show the MSY (maximum sustainable yield) concept.

d) The supply of salmon will fall when demand rises. Explain this statement.

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