Question

A person with the following utility function, u(x) = ln(x) faces a world where with probability 0.1 will suffer of identity t

0 0
Add a comment Improve this question Transcribed image text
Answer #1

Solation aAfitude koCasd yisk is »isie oaRI se Pesson The be ause utility unckion is uC =1m(x) ps so n S uhere x is he 4heptRiskPemium encectedloss dug to thep exemium ex pectedgass- wealth Umdes ni ie heft ex Recte d weasth gair pyemium s000023S00a

Add a comment
Know the answer?
Add Answer to:
A person with the following utility function, u(x) = ln(x) faces a world where with probability...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • A person with the following utility function, u(x) In(x) faces a world where with probability 0.1...

    A person with the following utility function, u(x) In(x) faces a world where with probability 0.1 will suffer of identity theft which will reduce their wealth from $250000 to $100000. This means that we can write: Eu(.0.91n(x)+0.1n(y) where would be the wealth under no identity theft and y the wealth under identity theft This means that the marginal utilities are: MU0.9 MUy = 0.1 Using this information answer the following questions 1) What is this persons attitude towards risk? explain...

  • Consider the utility function of an individual given by u(x) - ln(x - 10, 000). His...

    Consider the utility function of an individual given by u(x) - ln(x - 10, 000). His total wealth is $270,000 of which S170,000 is the worth of his house. There is 10% probability that his house may be destroyed by fire. (a) What is the risk attitude of this person? (10%) (b) Calculate the insurance premium. fair premium and risk premium. (1596) (c) What is the relationship between the insurance premium, fair premium, and 2.

  • Consider the utility function u(x) = ax + b e^cx where a, b, c are positive...

    Consider the utility function u(x) = ax + b e^cx where a, b, c are positive scalars. (a) Compute the coefficient of absolute risk aversion. (b) Describe the risk attitude represented by u(x) and how it changes as x increases. (c) Write down the equations to determine the certainty equivalent and the risk premium of a gamble X for an individual with initial wealth w > 0. (d) What is the sign of the risk premium? How does the risk...

  • A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth...

    A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth within the next year. a. What is the consumer’s expected wealth one year from now? b. An insurance company offers our consumer full insurance against the possible loss. What premium must the consumer be charged for the insurance company to expect to break even? Explain. c. Suppose our risk-averse consumer is indifferent between getting $85,000 wealth with certainty and facing the above described uncertain...

  • 4) A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his...

    4) A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth within the next year. a. (5) What is the consumer's expected wealth one year from now? b. (5) An insurance company offers our consumer full insurance against the possible loss. What premium must the consumer be charged for the insurance company to expect to break even? Explain. c. (5) Suppose our risk-averse consumer is indifferent between getting $85,000 wealth with certainty and facing...

  • A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth...

    A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth within the next year. a. (5) What is the consumer’s expected wealth one year from now? b. (5) An insurance company offers our consumer full insurance against the possible loss. What premium must the consumer be charged for the insurance company to expect to break even? Explain. c. (5) Suppose our risk-averse consumer is indifferent between getting $85,000 wealth with certainty and facing the...

  • A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth...

    A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth within the next year. a. (5) What is the consumer’s expected wealth one year from now? b. (5) An insurance company offers our consumer full insurance against the possible loss. What premium must the consumer be charged for the insurance company to expect to break even? Explain. c. (5) Suppose our risk-averse consumer is indifferent between getting $85,000 wealth with certainty and facing the...

  • 4) A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his...

    4) A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth within the next year. a. (5) What is the consumer’s expected wealth one year from now? b. (5) An insurance company offers our consumer full insurance against the possible loss. What premium must the consumer be charged for the insurance company to expect to break even? Explain. c. (5) Suppose our risk-averse consumer is indifferent between getting $85,000 wealth with certainty and facing...

  • 4) A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his...

    4) A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth within the next year. a. (5) What is the consumer's expected wealth one year from now? b. (5) An insurance company offers our consumer full insurance against the possible loss. What premium must the consumer be charged for the insurance company to expect to break even? Explain. c. (5) Suppose our risk-averse consumer is indifferent between getting $85,000 wealth with certainty and facing...

  • A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth...

    A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth within the next year. a. (5) What is the consumer's expected wealth one year from now? b. (5) An insurance company offers our consumer full insurance against the possible loss. What premium must the consumer be charged for the insurance company to expect to break even? Explain. c. (5) Suppose our risk-averse consumer is indifferent between getting $85,000 wealth with certainty and facing the...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT