Consider an economy under uncertainty. There are two possible states of the world tomorrow, 1 and 2, with associated Arrow security prices given by and , respectively. Price the following two assets (show your computations): 3 2 2 1
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- Jakob is offered the choice between $100 or gamble rolling a single die. The gamble is this: if the die comes up 6, he earns $300, if a 5 comes up he gets $200. If a 1,2,3,4 comes up he earns $0. What is expected value of the gamble? (Round the decimal to the nearest tenth)Y = 30 - 25X + error What is the expected value of Y when X is 0? Y = 10 + 13.57*X + error By how much does the expected value of Y change if X increases by 18.02 units? (Round your answer to two decimal places: ex: 123.45)"A financial investor has $31,000 to invest. The choices have been narrowed down to the following two options.-OPTION 1:Invest in a foreign bond that will mature in one year. This will entail an immediate brokerage fee of $100. For simplicity, assume that the bond will provide interest of $2,470, $2,130, or $1,527 over the one-year period and that the probabilities of these occurrences are assessed to be 0.29, 0.43, and 0.28, respectively.-OPTION 2:Invest in a $31,000 certificate with a savings-and-loan association. Assume that this certificate has an effective annual rate of 5.6%.Which form of the investment should the investor choose in order to maximize her expected financial gains? Enter the expected net gain (total return - initial investment - fee) of the preferred option."
- the video link is: https://www.youtube.com/watch?v=aqEz6kvXhc8please give me detailed solutions and calculations, thank you!A wheel of fortune in a gambling casino has 54 different slots in which the wheel pointer can stop. Four of the 54 slots contain the number 9. For $3 bet on hitting a 9, if he or she succeeds, the gambler wins $16 plus return of the $3 bet. What is the expected value of this gambling game? (Present your answer in dollars with 2 decimal places but without $ sign)People in a certain group have a 0.75% chance of dying this year. If a person in this group buys a life insurance policy for $6000 that pays $1,000,000 to her family if she dies this year and $0 otherwise, what is the expected value of the policy? (enter a minus sign if necessary and round your answer to the nearest dollar). $
- Q13Assume you can invest in 2 projects whose payoff depend on the state of the economy. The profits from each project for each state of the economy are presented below. What are the expected payoffs of each project if there is a 30% chance of a recession and a 70% of no recession? Profit under recession Profit under normal conditions Project 1 |100,000 150,000 Project 2 50,000 240,000 Project 1: $130,000 and Project 2: $180,000 O Project 1: $135,000 and Project 2: $183,000 O Project 1: $135,000 and Project 2: $180,000 O Project 1: $130,000 and Project 2: $183,000Please help me fix c. Thanks!
- You are at a casino and there are three slot machines you can use to bet on. You must have a return of .5% of higher on what you are betting. Below is the expected returns for each slot machine under various scenarios. What combination of machines do you play to maximize your average return? Decision Variables Data Slot 1 100.0% Monday Tuesday Wednesda Average Slot 2 0.0% Slot #1 8% 4% 5% 5.667% Slot 3 0.0% Slot #2 2% -3% 3% 0.667% Slot #3 6% -2% 4% 2.667% Objective 5.7% Constraints 0.08 >= 0.5% 0.04 >= 0.5% 0.05 >= 0.5% 100.0% .: 100%Online sale Suppose a student is considering selling their used smartphone online. They can sell it now for $p or wait and sell it next month for a different price. If they wait, they will receive a random offer with an equal probability of being either $300 or $100. The student can only receive one offer and cannot sell the phone after the second month. 1. Calculate the expected price in the next month. 2. Suppose that the current price p is equal to 200. (a) Give a reason why selling today could be a good idea. (b) Give a reason why selling next month could be a good idea.Example is given: A petrol pump is supplied with petrol once a day. If its daily volume of sales (X) in thousands of litres is distributed by: f(x) = 5 (1-x), Osxs1, %3D what must be the capacity of its tank in order that the probability that its supply will be exhausted in a given day shall be 0.01 ?