4. You wish to hire Ricky to manage your Dallas operations. The profits from the operations depend partially onhow hard Ricky works, as follows.ProbabilitiesProfit $10,000Profit= $50,000Lazy worker40%60%20%Hard worker80%If Ricky is lazy, he will surf the Internet all day, and he views this as a zero cost opportunity. However, Ricky wouldview working hard as a "personal cost" valued at $1,000. What fixed percentage of the profits should you offerRicky? Assume Ricky only cares about his expected payment less any "personal cost."

WS. Profit $10,000 T Profit $50,000 = worker 60% 40% worker 20% 80% Internet all day, and he views this as a zero cost opportunity. However, Ricky would mal cost" valued at $1,000. What fixed percentage of the profits should you offer es about his expected payment less any "personal cost." Probabilities

WS. Profit $10,000 T Profit $50,000 = worker 60% 40% worker 20% 80% Internet all day, and he views this as a zero cost opportunity. However, Ricky would mal cost" valued at $1,000. What fixed percentage of the profits should you offer es about his expected payment less any "personal cost." Probabilities

Brief Principles of Macroeconomics (MindTap Course List)

8th Edition

ISBN:9781337091985

Author:N. Gregory Mankiw

Publisher:N. Gregory Mankiw

Chapter9: The Basic Tools Of Finance

Section: Chapter Questions

Problem 9PA

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3.Suppose that you observed the following set of data: Average Business School tuition: $30,000 Average Salary for non-MBA’s: $50,000 per year Average MBA salary: $90,000 per year. The length of an MBA program is 2 years and is assumed that and MBA will have a working career of 20 years after graduation. Further, suppose that, instead of going to get an MBA,2you could keep your current non-MBA job and invest what you could have used to pay for tuition, risk free, at 4% per year.SHOW ALL YOUR WORKING.a) Is this set of data consistent with market equilibrium? Explain.b) If your answer to (a) is no, how will markets adjust?
# 4 Consider an individual with a utility function of the form u(w) = √w. The individual has an initial wealth of $4. He has two investments options available to him. He can eitffer keep his wealth in an interest-free account or he can take part in a particularly generous lottery that provides $12 with probability of 1/2 and $0 with probability 1/2. Assume that this person does not have to incur a cost if he decides to take part in the lottery. (a) Will this individual participate in the lottery? (b) Calculate this individual's certainty equivalent associated with the lottery. What is his risk premium?
B. Richard's nickname is "No-Risk Rick" because he is an extremely risk-averse individual. His utility function is given by U(W) = √W. where W represents his current wealth in dollars. He currently has $100 worth of property, but there is a 50% chance that all of it will be stolen. What is Richard's expect wealth and expected utility of wealth? An insurance company offers to reimburse Richard for his loss if the money is stolen. What is the most that Richard would pay for such a policy? Explain. Please solve this with in 1 hour
You are in the market for a used car. At a used carlot, you know that the Blue Book value of the car youare looking at is between $15,000 and $19,000. Ifyou believe the dealer knows as much about the caras you do, how much are you willing to pay? Why?Assume that you care only about the expected valueof the car you will buy and that the car values aresymmetrically distributed.23. Refer to Problem 22. Now you believe the dealerknows more about the car than you do. How muchare you willing to pay? Why? How can this asymmetric information problem be resolved in a competitivemarket?
As and example of a possible investment restriction, an insurer mah only be allowed to invest up to 20 percent of its assets in common stock. What penalty is imposed upon the insurer that invests 30 percent of available assets in common stock?A. The additional 10 percent must be disposed of by year endB. The state regulators would impose a 10 percent fine on the insurer.C. The additional 10 percent would be a nonadmitted asset.D. The additional 10 percent would only be listed at cost.
1. Write down the behavioral trap that is more likely to occur in each of the following case and Justify your answer a) While investing her money on share market, Mila filters out the information that contradicts her original idea about some particular share. b) Lee attributes successful outcomes to her own actions and bad outcomes to external factors. c) Paul continues to invest in Aqua Company’s share despite its persistent negative return. d) Sifa buys only those shares that has a consistent upward trend of returns. e) Fariha suggests her friend Samia to invest on ABC Company’s share as she foresees higher return from it. f) Sunny sells a profitable Beximco share today that earned him positive return.
Khalid has a utility function U = W1/2, where W is his wealth in millions of dollarsand U is the utility he obtains from the wealth. In a game show, the host offershim a choice between (A) $4 million for sure, or (B) a gamble that pays $1million with probability 0.6 and $9 million with probability 0.4.i. Graph Khalid’s utility function with the help of above utility function. Ishe risk lover? Explain. ii. Does A or B choice offer Khalid a higher expected prize? Explain yourreasoning with appropriate calculations. iii. Does A or B offer Khalid a higher expected utility? Again, show yourcalculations. iv. Should Jamal pick A or B choice? Why?
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?
When company executives buy and sell stock basedon private information they obtain as part of theirjobs, they arc engaged in insider lmding.:t Give an example of inside information that mi~;htbe useful for buying or selling stock.h. "rho,::,.. who trnriP "'tnrh hMM nn in"irlPinformation usuaUy cam very high rates ofreturn. Docs this fact violate the efficient marketshypothesis?c. Insider trading is illegal. Why do you supposethat is?
64. (This problem assumes knowledge of the basic rulesof baseball.) George Lindsey (1959) looked at boxscores of more than 1000 baseball games and foundthe expected number of runs scored in an inning foreach on-base and out situation to be as listed in the fileP09_64.xlsx. For example, if a team has a man on firstbase with one out, it scores 0.5 run on average untilthe end of the inning. You can assume throughout thisproblem that the team batting wants to maximize theexpected number of runs scored in the inning.a. Use this data to explain why, in most cases,bunting with a man on first base and no outs isa bad decision. In what situation might buntingwith a man on first base and no outs be a gooddecision?b. Assume there is a man on first base with one out.What probability of stealing second makes an attempted steal a good idea?
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?
The conventional wisdom for urban economic development is: “Don’t put all your eggs in one basket. Diversify the economy.” To explain the idea of diversification, consider old McDonald, who must carry a dozen eggs from the barn to the house. The ground between the barn and the house is slippery, so there is a 50 percent chance that McDonald will slip on a given trip and break all the eggs in his basket. Consider two strategies: a one-basket strategy (a single trip with all 12 eggs) and a two-basket strategy (two trips, with 6 eggs per trip). INDEPTH ANSWERS. Questions= (1.)List all of the possible outcomes under each of the strategies. Question (2.)What is the expected number of delivered (unbroken) eggs under each strategy ? Question (3.)What are the trade-offs between the two strategies? If you were McDonald, which strategy would you adopt? Question (4.)What are the lessons for economic development strategies?