It is sometimes said that, "Those who gamble the most are the ones who can least afford to lose." These people gamble because Group of answer choices the gambler has no family to consider if he/she dies. there is utility other than monetary to consider. the EMV is positive.
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It is sometimes said that, "Those who gamble the most are the ones who can least afford to lose." These people gamble because
Group of answer choices
the gambler has no family to consider if he/she dies.
there is utility other than monetary to consider.
the EMV is positive.
the EMV is negative
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- Suppose that an individual is just willing to accept a gamble to win or lose $1000 if the probability ofwinning is 0.6. Suppose that the utility gained if the individual wins is 100 utils. How much utility does one lose if one loses the gamble?K An investment counselor calls with a hot stock tip. He believes that if the economy remains strong, the investment will result in a profit of $30,000. If the economy grows at a moderate pace, the investment will result in a profit of $10,000. However, if the economy goes into recession, the investment will result in a loss of $30,000. You contact an economist who believes there is a 30% probability the economy will remain strong, a 60% probability the economy will grow at a moderate pace, and a 10% probability the economy will slip into recession What is the expected profit from this investment? The expected profit is $ (Type an integer or a decimal.)subjective expected utility(SEU)
- Both jobs provide base salary and commissions. Base salary is garunteed But the probability of getting the commissions is 50% every month Job 1 base salary is 1k but commission is 3k Job 2 base salary is 2k but commission is 1k A) Calculate the expected value for both jobs. b.whats the standard deviation for both jobs. C) Use utility-income diagram to show if the applicant is risk-averse, which job should he accept and why.How would you find the probabilities for this question? (see attachment)Suppose that a car - rental agency offers insurance for a week that costs $125. A minor fender bender will cost 34000 whereas a major accident might cost $16 comma 000 in repairs. Without the insurance, you would be personally liable for any damages. There are two decision alternatives: take the insurance, or do not take the insurance. You researched insurance industry statistics and found out that the probability of a major accident is 0.04% and that the probability of a fender bender is 0.18%. The expected payoff if you buy the insurance is $125.00. The expected payoff if you do not buy the insurance is $12.52. Develop a utility function for the payoffs associated with this decision for a risk-averse person. Determine the decision that would result using the utilities instead of the payoffs. Based on the expected payoffs, the best decision is to not purchase the insurance. Are these two decisions consistent?
- Gavin Jones’s friend is planning to invest $1 million in a rockconcert to be held 1 year from now. The friend figures that he will obtain $2.8 million revenue from his $1 million investment—unless it rains. If it rains, he will lose his entire investment. There is a 50% chance that it will rain the day of the concert. Gavin suggests that he buy rain insurance. He can buy one unit of insurance for $0.50, and this unit pays $1 if it rains and nothing if it does not. He may purchase as many units as he wishes, up to $2.8 million.(a) What is the expected rate of return on his investment if he buys u units of insurance? (The cost of insurance is in addition to his $1 million investment.)(b) What number of units will minimize the variance of his return? What is this minimum value? And what is the corresponding expected rate of them? [Hint: Before calculating a general expression for variance, think about a simple answer.]1) to avoid an accident at work or not exert any effort (e John is deciding whether to exert effort (e = 0). If e = 1, the probability of an accident is 0.5. If e = 0, the probability of an accident is 1. John's income without the accident is $100. In case of an accident, medical expenses will be $64. John utility of income is VI. The cost of effort, C(e), is 0 if effort is e = 0 and 1 if effort is e = 1. John's utility function is u(I, e) = Vī – C(e). (a) What are the expected utility values that John would face when he exerts effort and when he does not exert effort? Based on your calculations, should he exert effort? Briefly explain the intuition behind his decision in one or two sentences. Now suppose there is a risk neutral insurance company. Suppose the insurance company cannot monitor whether John exerts effort or not. The insurance company considers two plan contracts. Contract Plan A: Premium: p = $36. Payout in the event of accident: d = $64 Contract Plan B: Premium: p = $19.…Consider Bob's decision problem: Sunny Cloudy Rainy Beach 2 3 2 Park 3 3 2 Mall -1 1 x Suppose the probability of Sunny is 0.25, the probability of Cloudy is 0.25, and the probability of Rainy is 0.5. What is the smallest value of x for which Mall is an expected utility maximiser? Round your answer to one decimal place (e.g. 0.5).
- Show all fomulaesSuppose that an individual is just willing to accept a gamble to win or lose $1000 if the probability ofwinning is 0.6. Suppose that the utility gained if the individual wins is 100 utils. What is expected gains/loss.An individual has the utility function U(I) = I^(1/2), where I is their net income. (Note that I to the exponent/power of 1/2 is the same as the square root of I.) The individual starts with $1600 in income. The individual has a 20% probability of being very sick, 30% probability of being slightly sick, and 50% probability of being healthy. If the individual is sick, they lose net income because they need to pay healthcare costs. The healthcare costs are $1600 if they are very sick, $700 if they are slightly sick, and $0 if they are healthy. Please use this information for the following parts of this question unless otherwise specified. What is the individual's expected utility? Suppose a health insurance company offers the individual a full insurance contract. What is the actuarially fair, full insurance premium for this individual? What is the individual's expected utility if they purchase a full insurance contract at the actuarially fair, full insurance premium?