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1. (12) A firm's production function is qi = .2*Ki.2Li.4. The wage rate in this area is w = $15, and the cost of capital is r = .05. a. Find the firm's short run cost function, if Ki is fixed at $100,000. b. If the good is exported around the world at a price of $100, what is the firm's optimal output, and what is its profit or loss? (We would describe this as "perfectly elastic demand" for this good) c. Now suppose that the price is not known. Derive the firm's short run supply function qi (P). (hint, follow the same steps as in b, but replace the $100 value with the variable, P) d. Now imagine that time passes, such that Ki can be adjusted to reflect market conditions. What is the firm's long run cost function? What is its long run supply function? How much would it produce if P=$100? What would be its profit or loss?
2. (12) Repeat question 1, but assume the firm's production function was qi = .2Ki.6Li.4. If there are any parts to questions a-d that you cannot answer, explain why.
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If the government passes a law requiring sellers of mopeds to send $200 to the government for every moped they sell, then
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What is the particular form of money (M1,M2, etc.) that would be the smallest measure that includes the type of money described in the article. (For example, if the article is about cash, write "M1." Although all other forms of money include cash, M1..
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Assume that apples are an inferior good. Draw a perfectly competitive market for apples and a firm selling apples in the long run equilibrium where price is $10 and the firm’s equilibrium quantity is 50. EXPLAIN what happens in the short-run if custo..
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Consider the market for carbonated water and suppose that demand is given by D(p) = 100 – 5p There are only two firms producing carbonated water, each with the same constant unit cost c = 2. What are the equilibrium prices and quantities if the firms..
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