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Imagine your utility is given by In(w), where w is the amount of wealth you have and "In" is the natural log function. You are offered the following game: a dealer will flip a fair coin. If it lands on neads, you will get $214, but if lands on tails, you will get $57. What is the most that you would be willing to pay to play this game? Hint: Think about the certainty equivalent. Enter your answer with one decimal point and NO dollar signs or commas (i.e., 30.4, not $30.38). The question will allow For slight rounding errors.

Imagine your utility is given by In(w), where w is the amount of wealth you have and "In" is the natural log function. You are offered the following game: a dealer will flip a fair coin. If it lands on neads, you will get $214, but if lands on tails, you will get $57. What is the most that you would be willing to pay to play this game? Hint: Think about the certainty equivalent. Enter your answer with one decimal point and NO dollar signs or commas (i.e., 30.4, not $30.38). The question will allow For slight rounding errors.

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Imagine your utility is given by In(w), where w is the amount of wealth you have and "In" is the natural log function. You are offered the following game: a dealer will flip a fair coin. If it lands on heads, you will get $214, but if lands on tails, you will get $57. What is the most that you would be willing to pay to play this game? Hint: Think about the certainty equivalent. Enter your answer with one decimal point and NO dollar signs or commas (i.e., 30.4, not $30.38). The question will allow for slight rounding errors.
Transcribed Image Text:Imagine your utility is given by In(w), where w is the amount of wealth you have and "In" is the natural log function. You are offered the following game: a dealer will flip a fair coin. If it lands on heads, you will get $214, but if lands on tails, you will get $57. What is the most that you would be willing to pay to play this game? Hint: Think about the certainty equivalent. Enter your answer with one decimal point and NO dollar signs or commas (i.e., 30.4, not $30.38). The question will allow for slight rounding errors.
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