Consider the labor market in an imaginary coastal town called Nutsland. There is only one buyer in that market, namely Nutsland Farm that operates with a production function of Q= L - The supply of labor is given as L=w-2, where w is the wage. On the output side, Olive Farm takes the price P =20 TL/kg for its olive oil as given due to intense competition in that market. a. Find Olive Farm's profit-maximizing labor demand. What wage does it have to pay? b. What would be the wage in Nutsland if the market were competitive? c. Compare the welfare implications of a) versus b). Calculate the deadweight loss and show it on a graph.

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Chapter8: Perfect Competition
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Consider the labor market in an imaginary coastal town called Nutsland. There is only
one buyer in that market, namely Nutsland Farm that operates with a production
function of Q= L- The supply of labor is given as L=w-2, where w is the wage.
On the output side, Olive Farm takes the price P =20 TL/kg for its olive oil as given
due to intense competition in that market.
a. Find Olive Farm's profit-maximizing labor demand. What wage does it have
to pay?
b. What would be the wage in Nutsland if the market were competitive?
c. Compare the welfare implications of a) versus b). Calculate the deadweight
loss and show it on a graph.
Transcribed Image Text:Consider the labor market in an imaginary coastal town called Nutsland. There is only one buyer in that market, namely Nutsland Farm that operates with a production function of Q= L- The supply of labor is given as L=w-2, where w is the wage. On the output side, Olive Farm takes the price P =20 TL/kg for its olive oil as given due to intense competition in that market. a. Find Olive Farm's profit-maximizing labor demand. What wage does it have to pay? b. What would be the wage in Nutsland if the market were competitive? c. Compare the welfare implications of a) versus b). Calculate the deadweight loss and show it on a graph.
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