Problem 3 (20 pts) Suppose there are many equal size firms in an industry, ranging from the safest to the most risky firm However, for computational ease assume there are only two equal size firms Each firm needs to raise the same amount of funds ($100 mi ) to start a project Assume that net revenue is calculated after interest and principal payments have been made The opportunity cost of lending funds is 10 percent for savers (i e , the next best alternative for savers will give them net revenue gains of $10 mi for each $100 mi invested) Refer to the following information to answer the following questions below The safe firm is certain that it will see a 30 percent net return on its project (i e , for each $100 raised, the safe firm will see revenue of $150) For the risky firm there is a 50 percent chance that it will see a 50 percent return on its project (i e , for each $100 raised, the risky firm will see revenue of $170) and a 50 percent chance that it will see revenue of $90 (i e , for each $100 raised, the risky firm will see net revenue of $30) Further assume that savers have an opportunity cost of 20 percent (i e , there is another opportunity available to savers that will give them revenue of $120 for each $100 invested Industry Conditions Prob Safest Firm Revenues Riskiest Firm Revenues Market Average Before interest principal After interest principal Before interest principal After interest principal Before interest principal After interest principal Economic Expansion 50 $150 mi $ mi $170 mi $ mi $ mi $ mi Economic Contraction 50 $150 mi $ mi $ 90 mi $ mi $ mi $ mi E(Rev) $150 mi $ mi $130 mi $ mi $ mi $ mi Assuming symmetric information, what will the safe firms profit be for each $100 bond sold to finance the project Assuming symmetric information, what promised payment will savers require for each $100 bond sold by the risky firm Will the risky firm in the above example sell any bonds Why not Assuming asymmetric information, what promised payment will savers require for each $100 bond sold by either firm Use market averages Under asymmetric information, would either firm end up selling bonds Explain why or why not

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Problem 3 (20 pts) Suppose there are many equal-size firms in an industry, ranging from the safest to the most risky firm. However, for computational

Problem 3 (20 pts)

Suppose there are many equal-size firms in an industry, ranging from the safest to the most risky firm. However, for computational ease assume there are only two equal size firms. Each firm needs to raise the same amount of funds ($100 mi.) to start a project. Assume that net revenue is calculated after interest and principal payments have been made. The opportunity cost of lending funds is 10 percent for savers (i.e., the next best alternative for savers will give them net revenue gains of $10 mi. for each $100 mi. invested). Refer to the following information to answer the following questions below:

The safe firm is certain that it will see a 30 percent net return on its project (i.e., for each $100 raised, the safe firm will see revenue of $150).
For the risky firm there is a 50 percent chance that it will see a 50 percent return on its project (i.e., for each $100 raised, the risky firm will see revenue of $170) and a 50 percent chance that it will see revenue of $90 (i.e., for each $100 raised, the risky firm will see net revenue of -$30).
Further assume that savers have an opportunity cost of 20 percent (i.e., there is another opportunity available to savers that will give them revenue of $120 for each $100 invested.

Industry Conditions	Prob.	Safest Firm-Revenues		Riskiest Firm-Revenues		Market Average
		Before interest & principal	After interest & principal	Before interest & principal	After interest & principal	Before interest & principal	After interest & principal
Economic Expansion	.50	$150 mi.	$_____ mi.	$170 mi.	$ ____mi.	$____mi.	$____mi.
Economic Contraction	.50	$150 mi.	$____ mi.	$ 90 mi.	$-____ mi.	$ ____ mi.	$____mi.
	E(Rev)=	$150 mi.	$____ mi.	$130 mi.	$____mi.	$____ mi.	$____ mi.

Assuming symmetric information, what will the safe firms profit be for each $100 bond sold to finance the project?

Assuming symmetric information, what promised payment will savers require for each $100 bond sold by the risky firm? Will the risky firm in the above example sell any bonds? Why not?