MANAGERIAL/ECON+BUS/STR CONNECT ACCESS
MANAGERIAL/ECON+BUS/STR CONNECT ACCESS
9th Edition
ISBN: 2810022149537
Author: Baye
Publisher: MCG
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Chapter 11, Problem 8CACQ
To determine

Whether the value of the company will be maximized by paying upstream and downstream divisional manager a percentage of their divisional profits.

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A large firm has two divisions: an upstream division that is a monopoly supplier of an input whose only market is the downstream division that produces the final output. To produce one unit of the final output, the downstream division requires one unit of the input. If the inverse demand for the final output is P = 1,000 − 80Q, would the company’s value be maximized by paying upstream and downstream divisional managers a percentage of their divisional profits?
PakMonoG’s inverse demand function is P = 100 – 2Q and cost function is TC = 10 + 2Q, where Q is quantity in units and P price in PKR. Determine the profit-maximizing price, quantity and profit (or loss) of PakMonoG. If we were to compare PakMonoG with a perfect competitive firm in the market, are there differences in characteristics of the two structures? What are welfare implications? Is total societal welfare of the firm higher or lower than that of a competitive firm?
You own a private parking lot near shard building with a capacity of 600 cars. The demand for parking at this lot is estimated to be Q=1,000 - 2P, where Q is the number of customers with monthly parking passes and P is the monthly parking fee per car. Derive your marginal revenue schedule. What price generates the greatest revenues? Your fixed costs of operating the parking lot, such as the monthly lease paid to the landlord are £25,000 per month. In addition, your insurance company charges you £20 per car per month for liability coverage and the shard building charges you £30 per car per month as part of its policy to discourage the use of private cars in the city centre. What is your profit maximising price?
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