Suppose Miami wants to build new football stadium. Assume that Miami will receive annual benefits of $120 million from the new stadium for the next 25 years, after which the new stadium becomes worthless. How much is the new stadium worth if the discount rate is 7%?
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- Suppose that instead Einar short sells 200 shares of German Power Weak Inc. at $40 each. NASDUCK now sets a margin requirement of 30%.(e) How much cash does Einar need to invest?(f) Calculate the margin call of NASDUCK if the price increases to $44.(g) Suppose the price falls to $25. How much cash can Einar take out from his margin account?(h) Suppose he takes out 50% of the amount in part (g). At what price threshold will Einar face a margin call by NASDUCK?Assume there are two periods: today (0) and tomorrow (1) and that,after tomorrow the world comes to an end. Further assume there are 10 barrels of oilin the ground. Let the total benefits in each period be given as: B(qt) = 10qt−0.5qt2and the total cost of extracting the oil in each period be 2qt. If the discount rate is10%. Suppose that we use up all the oil in the ground over the two periods.(a) Find the net benefits in each period.(b) If a social planner wants choose a level of output q for periods t = 0and t = 1 so as to maximize the discounted sum of net social benefit over bothtime periods, what is the optimal allocation of output over the two periods?(c) Obtain the prices for the two periods, i.e., p0 and p1.(d) Find the royalty in each period. Show that, the discounted value of the royaltyin each period is the same and it is equal to the shadow price of oil (λ).(e) Verify the Hotelling rule (i.e., show that the growth rate of theroyalty is equal to the discount rate).(f)…In the Southern Company Managerial Challenge, which alternative for complying with the Clean Air Act creates the greatest real option value? How exactly does that alternative save money? Why? Explain why installing a scrubber burns this option.
- Suppose a firm's project generates cash flows for ten years. The first-year profits are $1000, and it grows by 3% each year. If the interest rate is 10%, what is the present value of the project? (rounded to the nearest whole number) 7023 7920 8000 8023 Which of the following is false? Group of answer choices An auction is an example of consumer-consumer rivalry. Scarcity implies tradeoffs. The only resource that is available without limit is time. Economic profits consider implicit as well as explicit costs.Suppose Martha earns an of income 400 Birr currently, and her utility function is given by: U(m) = 4m, where m represents income. She has two options: Option 1: to buy a share. If she is successful her income will be 700 Birr and if she is not successful her income will be 100 Birr. Option 2: to do nothing and keep on earning 400 Birr. Assuming that success and failure are equally likely, a) What would be her expected income if she buys the share? b) What would be her expected utility of buying the share? c) Would Martha buy the share? Why? and Is Martha risk averse, risk lover or risk neutral?Assume Person A is offered the following game: If they want to participate in the game, theywill need to pay £5. If they participate, they can choose between Option A and Option B.Option A consists of spinning a roulette wheel with 37 different numbers (18 red, 18 black,and 1 green). If the outcome is red, the participant receives £10 and £0 otherwise. Option B isa fair coin flip that yields £5 when heads comes up and £10 when tails comes up.(a) What is the expected value of Option A?(ii) What is the expected value of Option B?(iii) What is the expected value of participating in the game and choosingOption A?(iv) What is the expected value of participating in the game and choosingOption B?(v) How much would the game need to cost to make it a fair game when youchoose Option A?(vi) How much would the game need to cost to make it a fair game when youchoose Option B?(b) Person A chooses to participate in the above described game. Which of thefollowing options can be true regarding…
- You are evaluating the possibility that your company bids $150,000 for a particular construction job. (a) If a bid of $150,000 corresponds to a relative bid of 1.20, what is the dollar profit that your company would make from winning the job with this bid? Show your work. (b) Calculate an estimate of the expected profit of the bid of $150,000 for this job. Assume that, historically, 55 percent of the bids of an average bidder for this type of job would exceed the bid ratio of 1.20. Assume also that you are bidding against three other construction companies. Show your work.Suppose Tim is deciding how much to invest in his health, and his Marginal Efficiency of Investment (MEI) curve for health inputs (H = hours spent exercising per week) is given by the following equation: H = 40 – 100(r+δ), where r is discount rate and δ is the rate of health capital depreciation. If Tim’s discount rate is 8% (or 0.08), and his rate of depreciation of health capital is 4% (or 0.04), how many hours per week will he spend exercising? Show your work. Now, suppose Tim gets a large raise at work, such that his hourly wage doubles. Would we expect his optimal level of health investment to change as a result? If so, how and why? Explain your answer using the theoretical framework.SEARCH ASK CHAT MATH SOLVER Question Assume there are two periods: today (0) and tomorrow (1) and that,after tomorrow the world comes to an end. Further assume there are 10 barrels of oilin the ground. Let the total benefits in each period be given as: B(qt) = 10qt−0.5qt2and the total cost of extracting the oil in each period be 2qt. If the discount rate is10%. Suppose that we use up all the oil in the ground over the two periods.(a) Find the net benefits in each period.(b) If a social planner wants choose a level of output q for periods t = 0and t = 1 so as to maximize the discounted sum of net social benefit over bothtime periods, what is the optimal allocation of output over the two periods?(c) Obtain the prices for the two periods, i.e., p0 and p1.(d) Find the royalty in each period. Show that, the discounted value of the royaltyin each period is the same and it is equal to the shadow price of oil (λ).(e) Verify the Hotelling rule (i.e., show that…
- PLS ANS 7 URGENT H = ($100, 0.4; $200, 0.6) K = ($120,p, $300, 1- p) 6. EV(H) =EV(K) What value of p makes this statement true? 7. Carol owns prospect H and is interested in selling it. Her utility of wealth function is given by u(x) = x^0.5 . What is the lowest price for which Carol would be willing to sell prospect H?Suppose the Carrow Road stadium has a capacity of 50,000 seats and is used for sevengames a year. Three are Premiership games, with a demand for tickets (expressed in thousands)given by D = 150 − 3p per game, where p is the ticket price. Three of the other games are EastAnglia friendly matches with demand D = 90 − 3p per game. Finally, one is a Champion’s Leaguegame with a demand D = 240 − 3p. The costs of operating the stadium are independent of thenumber of tickets sold.(a) Determine the optimal ticket price for each game, assuming the objective is profit maximization.(b) Given that the stadium is frequently full, the idea of expanding the stadium has arisen. Apreliminary study suggests that the cost of capacity expansion would be £100 per seat per year.Would you recommend that the football club goes ahead with the project of capacity expansion?Question 3 Consider a medieval Italian merchant who is a risk averse expected utility maximiser. Their wealth will be equal to y if their ship returns safely from Asia loaded with the finest silk. If the ship sinks, their income will be y − L. The chance of a safe return is 50%. (i) Draw and carefully label the merchant’s endowment point, their expected income, and their cer- tainty equivalent income in a 2-dimensional state-contingent consumption space. (ii) Use the diagram to illustrate and explain how the merchant would benefit from buying insurance in a competitive insurance market. At which point a risk-neutral insurance firm would maximise their profits by offering the merchant full insurance?