There are two types of projects in the market: A (safer) and B (riskier). At time 1, the payoff of A will be either $500 (probability 0.75) or $300 (probability 0.25). The appropriate discount rate for project A is 12%. The minimum price A can accept is $350. The payoff of B will be either $800 (probability 0.2) or $100 (probability 0.8). The appropriate discount rate for project B is 20%. In this simple economy, there are 90% chance that the project will be A. Evaluate the funding situation, i.e., which type of project will be funded and the price, based on the following scenarios: When there is no information asymmetry and everyone knows everything. When there is information asymmetry and investors cannot tell if the project is A or B.
There are two types of projects in the market: A (safer) and B (riskier). At time 1, the payoff of A will be either $500 (probability 0.75) or $300 (probability 0.25). The appropriate discount rate for project A is 12%. The minimum price A can accept is $350. The payoff of B will be either $800 (probability 0.2) or $100 (probability 0.8). The appropriate discount rate for project B is 20%. In this simple economy, there are 90% chance that the project will be A. Evaluate the funding situation, i.e., which type of project will be funded and the price, based on the following scenarios: When there is no information asymmetry and everyone knows everything. When there is information asymmetry and investors cannot tell if the project is A or B.
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Question
There are two types of projects in the market: A (safer) and B (riskier). At time 1, the payoff of A will be either $500 (probability 0.75) or $300 (probability 0.25). The appropriate discount rate for project A is 12%. The minimum
- When there is no information asymmetry and everyone knows everything.
- When there is information asymmetry and investors cannot tell if the project is A or B.
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Step 1
Expected Returns = Probability * Returns
Discounted Value at time (t =0 ) = x/ ( 1 + r )
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