ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN: 9780190931919
Author: NEWNAN
Publisher: Oxford University Press
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- You consider buying a lot on which you will build a small apartment complex. The asking price for the lot is $2,000,000 and the estimated cost to build the apartment complex is $5,000,000 (construction should take one year). One year from the date you intend to purchase the lot the city is going to make an important decision regarding the use of the land just across from your lot. You believe that there is a 35% chance that the decision would be favorable to you and a 65% chance that it would be unfavorable. In case of a favorable or unfavorable outcome your complex should generate an NOI of $400,000 or $300,000 respectively. For simplicity, you may assume that at any time you can sell your complex for a 5% CAP and your required rate of return is 8%. a. Calculate the value of the lot using the traditional approach.b. Calculate the value of the lot using the real option approach.c. Should you buy the lot?d. In case that you decided to buy the lot, should you build the apartment complex…arrow_forwardDomingo has a total wealth of $500,000 composed of a house worth $100,000 and $400,000 in cash. He keeps the cash in a safe deposit box, so that it is completely safe. However, there is a 10% chance that his house will burn down by the end of the year and be worth nothing and a 90% chance that nothing will happen to it. Without insurance, the expected value of his end-of-year wealth is: Select one: a. $410,000. b. $490,000. c. $450,000. d. $485,000.arrow_forwardLet's say we have a game called "guess 2/3 of the average," where players can choose any number x ∈ [0, 100]. 5% of players are at level N0, 40% at level N1, 35% at level N2, 15% at level N3, and 5% at level N4. Players at level N0 choose a number randomly, while players at higher levels choose a number according to their beliefs, which are as follows: players at higher levels believe that all other players are one level lower than themselves. (a) What will be the winning number and which level players will be the winners? (b) Under the assumptions of classical game theory, the mentioned version of the game "guess 2/3 of the average" has exactly one equilibrium, in which everyone chooses the number 0. Prove that this outcome is indeed a Nash equilibrium of the game.arrow_forward
- 10arrow_forwardJonathon and his family were negotiating a lease for commercial premises to be used for their Italian restaurant. Part of the negotiation concerned the ability of Jonathon to demolish a wall in order to remodel the interior and build a pizza oven. The landlord shook Jonathon’s hand and told him they had a deal and that he could go ahead and get started. Jonathon took out a large bank loan to finance the remodelling. Four weeks later, Jonathon received a letter from the landlord indicating that he did not intend to proceed with the lease. Jonathon has already spent $100,000 on the remodelling but he has not received a signed a lease as yet. Since there is no breach of contract, does Jonathon have any other recourse in equity?arrow_forward19arrow_forward
- An investor allocates $30,000 and $50,000 to two assets (A1 and A2). These assets generate 5% and -4.5% rate of returns, respectively. She allocates the remaining 50% of her portfolio to an asset (A3), which provides 4.5% rate of return. Calculate the portfolio's rate of return.arrow_forwardINV 1 4c You have invested in a portfolio of 60% in risky assets (Portfolio R) and 40% in T-bills. The risky portfolio is described below: E(rR)=12% σR =15% If R is the optimal risky portfolio, and your degree of risk aversion is A=3, is your weighting between the T-bills and portfolio R optimal for you?arrow_forward**Practice** In order to alleviate their risks, they are considering a risk-sharing agreement. Carol would buy one CC and David would buy one DD. Six months from now, they would sell their coins, add up the total amount of money, and split it equally between them. Thus, if only one of the coins is successful, they would both still have some positive amount of money at the end. Assume that they can verify whether the other really made the investment. They know whether the investment is successful, since the price of the coin is public information, and they trust that the other will pay them as promised. Which of the following statements is accurate?A. They will not make that risk-sharing agreement.B. Carol is willing to take the risk-sharing agreement, but David is not.C. They may be willing to make that risk-sharing agreement, but it depends on information not given in the question.D. They will surely make the risk-sharing agreement.E. None of the statements above is correct.arrow_forward
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