10.2.2 1.0 point possible (graded, results hidden) By how much money would his winnings need to increase or decrease so that Juan is indifferent between the $600 and the new game? (in case of an increase, insert a positive number; in case of a decrease, insert a negative number).

ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN:9780190931919
Author:NEWNAN
Publisher:NEWNAN
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Sanjay won a poker game against his friends. Now he has to choose between $550 (the winnings) and the chance to play a
new game. In this new game Sanjay has a 20% chance of winning nothing and a 80% chance of winning $1,000.
The following graph presents the utility function of Sanjay with respect to money:
U(w)
U(w)
U(1,000)
U (800)
U(550)
550
800
1.000 w
10.1.2
1.0 point possible (graded, results hidden)
By how much money would his winnings need to increase or decrease so that Sanjay is indifferent between the
$550 and the new game? (in case of an increase, insert a positive number; in case of a decrease, insert a
negative number).
Transcribed Image Text:Sanjay won a poker game against his friends. Now he has to choose between $550 (the winnings) and the chance to play a new game. In this new game Sanjay has a 20% chance of winning nothing and a 80% chance of winning $1,000. The following graph presents the utility function of Sanjay with respect to money: U(w) U(w) U(1,000) U (800) U(550) 550 800 1.000 w 10.1.2 1.0 point possible (graded, results hidden) By how much money would his winnings need to increase or decrease so that Sanjay is indifferent between the $550 and the new game? (in case of an increase, insert a positive number; in case of a decrease, insert a negative number).
At a different table, Juan wins $600 in a blackjack game. Similarly, he has to choose between $600 or the chance to
play a new game. In this game, Juan has a 60% chance of winning nothing and a 40% of winning $1,000.
The following graph presents the utility function of Juan with respect to money:
U(w)
U(w)
U(1,000)
U(700)
U(600)
U(400)
400
600 700
1,000 w
10.2.2
1.0 point possible (graded, results hidden)
By how much money would his winnings need to increase or decrease so that Juan is indifferent between the
$600 and the new game? (in case of an increase, insert a positive number; in case of a decrease, insert a
negative number).
Transcribed Image Text:At a different table, Juan wins $600 in a blackjack game. Similarly, he has to choose between $600 or the chance to play a new game. In this game, Juan has a 60% chance of winning nothing and a 40% of winning $1,000. The following graph presents the utility function of Juan with respect to money: U(w) U(w) U(1,000) U(700) U(600) U(400) 400 600 700 1,000 w 10.2.2 1.0 point possible (graded, results hidden) By how much money would his winnings need to increase or decrease so that Juan is indifferent between the $600 and the new game? (in case of an increase, insert a positive number; in case of a decrease, insert a negative number).
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