There are only two states of the world, when a person is well with probability (1-p) and i with probability p, where (1-p) = 1/3 and p = 2/3. Consider Adam who has utility functio U = (Y,, Y2, 1 – p,p) = Y,ª-P)y?, where Y; is the income and i =1 is well and i = 2 is il || 11 he C1000 b :11 he 1

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter9: Counting And Probability
Section9.3: Binomial Probability
Problem 2E: If a binomial experiment has probability p success, then the probability of failure is...
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There are only two states of the world, when a person is well with probability (1-p) and ill
with probability p, where (1-p)= 1/3 and p = 2/3. Consider Adam who has utility function
U = (Y1, Y2,1 – p,p) = Y,"-P)Y?, where Y; is the income and i =1 is well and i = 2 is ill.
When Adam is well, he earns $1000, but when he is ill, he losses $300 in health
expenditures and earnings such that Y2 = $700. What is the maximum total premium that
Adam is still willing-to-pay?
(1-р).
Transcribed Image Text:There are only two states of the world, when a person is well with probability (1-p) and ill with probability p, where (1-p)= 1/3 and p = 2/3. Consider Adam who has utility function U = (Y1, Y2,1 – p,p) = Y,"-P)Y?, where Y; is the income and i =1 is well and i = 2 is ill. When Adam is well, he earns $1000, but when he is ill, he losses $300 in health expenditures and earnings such that Y2 = $700. What is the maximum total premium that Adam is still willing-to-pay? (1-р).
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