Find the value of the expected return of Middle East Financials? The Probability and Return for the four financial instruments are given for your reference in the below table. State of Economy Probability Habib Bank Middle East Financials Pandemic 18% 2% 13% Recession 28% 16% 8% Normal 14% 9% 30% Before Pandemic 40% 25% 40% Find the value of the expected return of Middle East Financials? 0.1610 0.02478 0.2478 0.0224

Find the value of the expected return of Middle East Financials? The Probability and Return for the four financial instruments are given for your reference in the below table. State of Economy Probability Habib Bank Middle East Financials Pandemic 18% 2% 13% Recession 28% 16% 8% Normal 14% 9% 30% Before Pandemic 40% 25% 40% Find the value of the expected return of Middle East Financials? 0.1610 0.02478 0.2478 0.0224

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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Similar questions

You have $1,000 that you can invest. If you buy Ford stock, you face the following returns and probabilities from holding the stock for one year: with a probability of 0.2 you will get $1,500; with a probability of 0.4 you will get $1,100; and with a probability of 0.4 you will get $900. If you put the money into the bank, in one year’s time you will get $1,100 for certain. a) What is the expected value of your earnings from investing in Ford stock? b) Suppose you are risk-averse. Can we say for sure whether you will invest in Ford stock or put your money into the bank?
Suppose that there is a 45 percent change that George's coffee shop will make $10000 in profits in January and a 45 percent chance it will make 0 profits and a 10 percent chance that it will make -$1000 in profits (i.e., it will lose $1000). Calculate the coffee shop's expected profits
Suppose that the probability of low demand is 0.75. (a) What is the maximum Expected Monetary Value (EMV)? (show calculation steps) (b) What is the Expected Value of Perfect Information (EVPI)? Hint: EVPI=EVwPI-maximum EMV.
Suppose we have 2 countries: Home and Foregin. Each has one asset: a banana tree. The bananas go bad after every month, so they cannot be saved. The prouction is as follows: {Home, Foreign} {200, 100} with probability 1/4. {100, 150} with probablity 3/4. A) What would be the expected yield for each country without trade? B) Countries can now trade shares of stock of any size. How much Foreign stocks will Home buy? How much stocks will Home trade in return?
A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth within the next year. a. What is the consumer's expected wealth one year from now? b. An insurance company offers our consumer full insurance against the possible loss. What premium must the consumer be charged for the insurance company to expect to break even? c. Suppose our risk-averse consumer is indifferent between getting $85,000 wealth with certainty and facing the above described uncertain situation. What is the maximum premium that the insurance company will be able to charge this consumer for its full insurance policy?
3. Assume W(F)=F². Probability of sun is 2/3 and hurricane, 1/3. Plot the IC that runs through Fs, Fh=(400, 400). Plot the constant expected consumption line that run through the same point. Is this person risk neutral or risk averse?
Stewart will have a total wealth of $12,000 this year, if he stays healthy. Suppose Stewart has a 50% chance of staying healthy and a 50% chance of getting sick. If Stewart gets sick, then he will have to pay $8,000 for medical bills, leaving him $4,000 of total wealth. Under these conditions, Stewarts expected wealth (a.k.a. expected value of wealth) is $8,000. Based on the graph shown below, what level of wealth with certainty (i.e., wealth that Stewart is certain to have) would make Stewart equally as happy as he is when facing the 50% chance of being sick?
Discuss the profits are reward for risks and uncertainty-bearing.
Tasha is planning to invest in a farming project in 2022, but has a reservation given the different forecast (declined (D),the average (A) and takeoff (T)of the economy. She uses the following to guide her decision making. (i) there is 25% chance she will invest if there is a forecast of declined (ii) there is a 75% chance she will invest if there is a forecast of average growth and (iii) there is a 55% chance of investing if there is a forecast that economy will takeoff. Tashanna believes that for 2022 there is a 20% chance of decline and a 40% chance of average growth and a 40% chance the economy will take off. Based on these probabilities what is the chance that Tattiana will invest in the farming project if the stated forecast hold?
Adam is considering what skills to study in online school. Her utility function is based on the income she earns, and is defined by U(I) = I0.8. If she learns the skill of SPSS, she will earn $145,000 per year with probability 1. If she learns the skill of Tableau, she will earn $300,000 per year with probability 0.6 (assuming that she gets the certificate) and $30,000 with probability 0.4 (if she learns without earning a certificate and she has to find a waiter job). a. Is she risk averse, risk neutral, or risk loving? Explain.b. Write out the equation for her expected utility for each skill. c.Which skill will she learn? Show your work. d.Suppose someone offers her insurance for the possibility that she does not get a Tableau certificate. This insurance will provide her an amount of income in addition to the waiter job wages that makes her indifferent between learning SPSS and Tableau. What is this amount, and what is the cost of the insurance? (note: many possible answers)
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
A person has an expected utility function of the form u(w) = w0.5 . He initially has wealth of $4. He has a lottery ticket that will be worth $12 with probability 1/2 and will be worth $0 with probability 1/2. What is his expected utility? What is the lowest price p at which he would part with the ticket?