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Assume that the following conditions exist for a perfectly competitive firm:price = $10, current output = 100 units/hour, ATC at current output = $9.00, AVC at current output = $8.00 and MC at current output = $8.00.
a. Is the firm earning any economic profit currently? How much is its profit or loss?
b. Is the firm maximizing its economic profit? How do you know? What should the firm do to maximize profit? Should it increase or decrease output?
c. Given your answers in part b, how will the market adjust to reach long-run equilibrium? What will happen to the economic profit in the long-run? Include appropriate graphs for the market and the typical firm in your explanation.
Robertson Inc. wishes to set aside lump sum money to withdraw from and invest in automating parts of its business over the next 5 years. This money is expected to earn compound interest at the rate of 10% per year.
the time it takes a worker on an assembly line to complete a task is exponentially distributed with a mean of 8 minutes. What is the probability that it will take a worker between 6 and 10 minutes to complete the task
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The Zenvox TV Company faces a demand function for its products that can be expressed as Q = 4,000 - P + 0.5i, where Q is the number of tv's, P is the price per tv, and i is the average monthly income. Average monthly income is currently equal to $..
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Suppose that market demand is given by Q = 10 - 0.01P in which Q is the quanity of a good given in million units, and P is the price of the good given in $ per unit. In the long-run, a typical producer faces average cost AC = 9 + 2Q and marginal c..
while costs are expected to increase from $20,000 in year 1 by $10,000 each year. If there is no salvage value at the end of 5 years, what is the annual equivalent worth of the project assuming a MARR of 12%
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