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- Indicate whether the statement is true or false, and justify your answer.Insurance represents a transfer of wealth from healthy states to sick states.Indicate whether the statement is true or false, and justify your answer.Risk-averse individuals have a concave value function for prospective gains and a convex value function for prospective losses.Suppose an individual earns income $600 when they are sick, and $1000 when they are healthy. Suppose this individual is sick with probability p = 0.5 and has a utility function over income, I, of U(I) = ln(I). Is this individual risk-averse, risk neutral or risk-loving? Suppose she is able to purchase insurance at any amount from at an actuarially fair price. Fully describe the amount she would purchase (payout, premium and final outcomes). Verify that she is better off with the contract in part b, as opposed to being uninsured. Suppose insurance company A offers a payout q = $400 (when she is sick) at a premium of r = $220 and insurance company B offers a payout of $200 at a premium of $100. Company A's contract is: Actuarially fair or unfair? Is it full or partial insurance? Company B's contract is: Actuarially fair or unfair? Is it full or partial insurance? Which contract does this individual prefer? Suppose contract A is unfair, but offers full coverage at price . Contract B…
- Consider an individual whose utility function over income I is U(I), where U is increasing smoothly in I (U'>0) and convex (U">0).a. Draw a utility function in U–I space that fits this description.b. Explain the connection between U'' and risk aversion.c. True or false: this individual prefers no insurance to (IS, IH) to an actuarially fair, full contract.Abigail is a consumer whose utility is a function of her total wealth W. u(W ) = log W. Suppose that Abigail begins with initial wealth of A = 100 but will suffer a serious illness with probability π = 0.15 which will require extensive treatment costing L = 80. To hedge against this risk, Abigail considers buying a health insurance policy. She may buy as much insurance I as she wishes at a cost of p per dollar of coverage, so her payoffs in each state are Healthy Ill Probability 0.85 0.15 No Insurance 100 20 Claim 0 I Premium −pI −pI a) Show that Abigail is risk averse. b) Suppose that the insurance premiums are actuarially fair so that p = 0. Find Abigail’s expected wealth E[W ] and expected utility E[u(W )] as functions of how much insurance she buys I. c) How much insurance should Abigail buy?Abigail is a consumer whose utility is a function of her total wealth W. u(W ) = log W. Suppose that Abigail begins with initial wealth of A = 100 but will suffer a serious illness with probability π = 0.15 which will require extensive treatment costing L = 80. To hedge against this risk, Abigail considers buying a health insurance policy. She may buy as much insurance I as she wishes at a cost of p per dollar of coverage, so her payoffs in each state are Healthy Ill Probability 0.85 0.15 No Insurance 100 20 Claim 0 I Premium −pI −pI a) Now suppose that the insurance company raises premiums to p = 0.2 so that they are no longer actuarially fair. Find Abigail’s expected wealth E[W ] and expected utility E[u(W )]. b) How much insurance should Abigail buy now?
- Compare and contrast two quantitative tools for decision-making in conditions of certaintyIndicate whether the statement is true or false, and justify your answer.In the Rothschild–Stiglitz model, an individual who is offered a choice between full insurance and no insurance will always choose full insurance if they are risk-averse.Indicate whether the statement is true or false, and justify your answer.A risk-averse individual prefers a certain outcome to an uncertain outcome with the same expected income.
- Indicate whether the statement is true or false, and justify your answer.In an actuarially fair insurance contract, the insurance premium equals the probability of sickness times the payout amount.Multiple Choice Adverse selection describes a situation where an individual's demand for insurance is positively correlated with the individual's risk of loss. Adverse selection occurs when someone increases their exposure to risk when insured. This can happen, for example, when a person takes more risks because someone else bears the cost of those risks. The relationship between smoking status and mortality provides a good illustration for adverse selection, especially in the case in which a life insurance company did not vary its premiums according to smoking status of its customers. To counter the effects of adverse selection, insurers may offer premiums that are proportional to a customer's risk.Suppose that left-handed people are more prone to injury than right-handed people. Lefties have an 80 percent chance of suffering an injury leading to a $1,000 loss (in terms of medical expenses and the monetary equivalent of pain and suffering) but righties have only a 20 percent chance of suffering such an injury. The population contains equal numbers of lefties and righties. Individuals all have logarithmic utility-of-wealth functions and initial wealth of $10,000. Assume perfectly competitive insurance market and find (i) the first best and (ii) the second-best contracts.