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- 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?3) A risk-loving individual has $1000 to invest. The individual maximizes his/her expected utility and has a monotonic utility function. Show that he/she will never choose a diversified portfolio - that is, show that he/she will either keep the entire $1000 in a safe, or invest the entire $1000 in a risky assesst, for which each $1 invested yields $] with probability p, and SB with probability (1-p), where $B<$1<$J.5. Investor attitudes toward risk Suppose an investor, Erik, is offered the investment opportunities described in the table below. Each investment costs $1,000 today and provides a payoff, also described below, one year from now. Option Payoff One Year from Now 1 100% chance of receiving $1,100 2 50% chance of receiving $1,000; 50% chance of receiving $1,200 3 50% chance of receiving $200; 50% chance of receiving $2,000 If Erik is risk averse, which investment will he prefer? The investor will choose option 1. The investor will choose option 2. The investor will choose option 3. The investor will be indifferent toward these options. Suppose the market risk premium is currently 6%. If investors were to become more risk-averse, the market risk premium might increase to 8%. What effect would you expect this to have on the prices of most financial assets? Prices would be unaffected. Prices would decrease. Prices would increase.
- 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?# 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?Your utility function is given by M1/2. You have $100 and are planning to invest in a venture where you can win or lose 50 with equal probability. Will you accept the venture? What is the minimum gain you need to make in the good scenario such that you will invest in the venture?
- 6. Jerry plans to buy a new Bluetooth headset. He knows that the same product is offered in different shops with prices of $44, $49, and $60, and with odds of one-third of finding each price. He just stopped at a shop and knows that their price is $49. If the search cost is $1 per additional search, what should Jerry do?1. When the price of the underlying financial instrument exceeds the exercise [strike] price of a call option, the option is said to be: *a. ripe for a put.b. out of the running.c. in the money.d. dead on the money. 2. An option that gives the holder the right to sell a stock at a specified price at some time in the future is called a (n) *a. Put optionb. Covered optionc. Out of the money optiond. Call option 3. When a company proposes to issue its shares to its existing shareholders, it is called a (n) *a. Rights issueb. Initial public offeringc. Private placementd. Secondary issuanceSuppose 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?
- 7 3. How would the utility of a risk lover look like? a. Graph the utility function. Will this person be willing to pay for insurance?Ma3. The payoff matrix below shows the payoffs for Stefan and Imani in a two strategy game. In the mixed strategy equilibrium, Stefan will play strategy Up with a probability of 1/5 and strategy Down with a probability of 4/5, and Imani will play strategy Left with a probability of 2/5 and strategy Right with a probability of 3/5. What is Stefan's expected payoff in the mixed strategy equilibrium? 10.6 5 4.56 10.4Assume 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…
