Question

In: Economics

Want clear answer for part a and b plz; Assume that an individual is risk-averse and...

Want clear answer for part a and b plz;

Assume that an individual is risk-averse and has a utility function regarding income that can
is described mathematically as U =√Y. The benefits of increased income are positive, but declining
marginal utility.
A person with that benefit function knows that there is a ten (10) percent risk of being ill. He is in
average sick every ten days. The person receives 1,000 dollar per day when he works, which means
that the expected salary is 0.90 * 1000 per day.

a) How high an insurance premium is the individual willing to pay to get a guaranteed one
salary amount (of 1000 dollar minus the premium), even days with sick leave?
b) Within which interval can the insurance premium end up, given that all individuals have the same
utility function and average sick leave? ( it depends on the competition
between the insurance companies!)

Solutions

Expert Solution


Related Solutions

Expected - utility theory tells us that a risk - averse individual would want to be...
Expected - utility theory tells us that a risk - averse individual would want to be paid a risk premium to induce her to voluntarily accept risk. Or, alternatively, the risk - averse individual would have to be offered odds that were in her favor in order to induce h er to gamble. Here, “odds” refer to the probability of loss/gain and/or the magnitude of the loss/gain. Ms . Jane’s utility function is U( I ) = ( 10 0...
Assume that an individual is risk-averse and has a utility function regarding income that can is...
Assume that an individual is risk-averse and has a utility function regarding income that can is described mathematically as U = Y. The benefits of increased income are positive, but declining marginal utility. A person with that benefit function knows that there is a ten (10) percent risk of being ill. He is in average sick every ten days. The person receives 1,000 dollar per day when he works, which means that the expected salary is 0.90 * 1000 per...
Assume that an individual is risk-averse and has a utility function regarding income that can is...
Assume that an individual is risk-averse and has a utility function regarding income that can is described mathematically as U =√Y. The benefits of increased income are positive, but declining marginal utility. A person with that benefit function knows that there is a ten (10) percent risk of being ill. He is in average sick every ten days. The person receives 1,000 dollar per day when he works, which means that the expected salary is 0.90 * 1000 per day....
Just to be clear, I only want the answer to the third part The typedset question...
Just to be clear, I only want the answer to the third part The typedset question pls. Implement a class Box that represents a 3-dimensional box. Follow these guidelines: constructor/repr A Box object is created by specifying calling the constructor and supplying 3 numeric values for the dimensions (width, height and length) of the box. These measurements are given in inches. Each of the three dimensions should default to 12 inches. The code below mostly uses integers for readability but...
1. Which of the following statements describes a risk averse individual? a. Her risk premium is...
1. Which of the following statements describes a risk averse individual? a. Her risk premium is positive b. Her risk premium is negative c. Her risk premium is zero d. None of the above 2. Which of the following statements describes a risk loving individual? a. Her certainty equivalent is greater than the expected value of the income from the chosen activity b. Her certainty equivalent is less than the expected value of the income from the chosen activity c....
Suppose there is a 10% chance that a risk-averse individual with a current wealth of $20,000...
Suppose there is a 10% chance that a risk-averse individual with a current wealth of $20,000 will contract a debilitating disease and suffer a loss of $10,000. A. Calculate the premium (P), for actuarially fair insurance in this situation and use a utility of wealth graph to show that the individual will prefer fair insurance against this loss to accepting the risk uninsured. B. Show on your graph how much the consumer would be willing to pay and still buy...
Consider a risk averse individual who faces uncertainty with two outcomes: good, bad. The individual has...
Consider a risk averse individual who faces uncertainty with two outcomes: good, bad. The individual has income $360 under good and $90 under bad outcome. The probability of good outcome is 5/9 (so the probability of bad outcome is 1 − 5/9 = 4/9). The individual can buy any non-negative x units of insurance. Every unit of insurance has price $p and it pays $1 in the event of bad outcome. (a) Suppose the unit price of insurance is p...
Consider a risk averse individual who faces uncertainty with two outcomes: good, bad. The individual has...
Consider a risk averse individual who faces uncertainty with two outcomes: good, bad. The individual has income $360 under good and $90 under bad outcome. The probability of good outcome is 5/9 (so the probability of bad outcome is 1 − 5/9 = 4/9). The individual can buy any non-negative x units of insurance. Every unit of insurance has price $p and it pays $1 in the event of bad outcome. (a) Suppose the unit price of insurance is p...
A risk averse individual is offered a choice between getting $400 for sure and entering a...
A risk averse individual is offered a choice between getting $400 for sure and entering a gamble that promises a gain of $1000 with probability 0.25 and a gain of $300 with probability 0.75. Given this situation, he or she will definitely take the gamble definitely not take the gamble definitely take the gamble if his or her income is high enough take an action that cannot be determined without specifying the individual’s utility function
DEFINITION OF TERMS: MATCHING A. Risk Tolerant A. Infrastructure B. Risk Averse B. Reactive Management C....
DEFINITION OF TERMS: MATCHING A. Risk Tolerant A. Infrastructure B. Risk Averse B. Reactive Management C. Proactive Management C. Sustained Competitive Advantage D. Stages of Growth of a Firm Model D. Proof of Concept E. Entrepreneur E. Monetization 88.   The “internals” of a system or structure, such as the sewage, road, and electric systems of a city. 89. Making money out of an idea. The process of turning an idea into a way to make money. 90. When someone “is...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT