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Fountain Corporation's economists estimate that a good business environment and a bad business environment are equally likely for the coming year
Fountain Corporation's economists estimate that a good business environment and a bad business environment are equally likely for the coming year. The managers of the company must choose between two mutually exclusive projects. Assume that the project the company chooses will be the company's only activity and that the company will close one year from today. The company is obligated to make a $3,800 payment to bondholders at the end of the year. The projects have the same systematic risk but different volatilities. Consider the following information pertaining to the two projects: Economy Probability Low-Volatility Project Payoff $ 3,800 4,150 High-Volatility Project Payoff $ 3,200 4,750 Bad Good .50 .50 a. What is the expected value of the company if the low-volatility project is undertaken? The high-volatility project? b. What is the expected value of the company's equity if the low-volatility project is undertaken? The high-volatility project? C. Which project would the company's stockholders prefer? d. Suppose bondholders are fully aware that stockholders might choose to maximize equity value rather than total company value and opt for the high-volatility project. To minimize this agency cost, the company's bondholders decide to use a bond covenant to stipulate that the bondholders can demand a higher payment if the company chooses to take on the high-volatility project. What payment to bondholders would make stockholders indifferent between the two projects?
Expert Solution
Solution
| a) Expected value of the company: | ||
| Low volatility company = 3800*.5+4150*.5 = | $ 3,975.00 | |
| High volatility company = 3200*.5+4750*.5 = | $ 3,975.00 | |
| b) Expected value of company's equity: | ||
| Low volatility company = 0*.5+350*.5 = | $ 175.00 | |
| High volatility company = 0*.5+950*.5 = | $ 475.00 | |
| c) The stock holders would prefer the High volatility project. | ||
| d) Payment to bond holders should be = 3800 + 300/0.5 = | $4,400.00 | |
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