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28 Sep 2019
Suppose a firm has a perfectly competitive production function: q=f(K, L)=2(K^1/2)+2(L^1/2). Suppose the price of capital is r and the price of labor is w.
1) The firm's cost minimization problem can be written as:
2) Find the conditional input demand functions:
3) The firm's cost function is:
4) Using the cost function, prove what returns to scale the technology exhibits:
5) Suppose r=1 and w=2 what is the marginal cost function and the average cost function?
Suppose a firm has a perfectly competitive production function: q=f(K, L)=2(K^1/2)+2(L^1/2). Suppose the price of capital is r and the price of labor is w.
1) The firm's cost minimization problem can be written as:
2) Find the conditional input demand functions:
3) The firm's cost function is:
4) Using the cost function, prove what returns to scale the technology exhibits:
5) Suppose r=1 and w=2 what is the marginal cost function and the average cost function?
Darryn D'SouzaLv10
30 Sep 2019
