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A firm uses two inputs, unskilled labor (L) and capital (K) to produce its product. The wage rate for one unit of labor is $5, while units of capital cost $20. The firm's production function per day is Q (L, K) =4LK, while the MPL=4K and the MPK=4L. The firm wants to keep a constant production of Q0=400 units of output per day.
In a graph depict the iso - quant for Q0 and the isocost associated to the solution in part a). Remember to put the intercepts and depict the optimal input levels L* and K*.
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Question based on Derive and compare demand curve, Derive Ambrose's demand function for peanuts. How does it compare with Johnny's demand curve for peanuts?
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