A certain game consists of drawing a ball from the urn containing 15 green, 6 red, and 35 blue balls. You pay $3 to play the game (that must be subtracted from the winnings). If you draw a green ball, you win $4. If you draw a red ball, you win $20. Otherwise, you lose the money you paid to play the game. What is the expected value of the game? $ Do you expect to lose or to win? What should be the price of the game to make the game fair? $ Round the answers to the nearest cent as needed. Type WIN or LOSE.
A certain game consists of drawing a ball from the urn containing 15 green, 6 red, and 35 blue balls. You pay $3 to play the game (that must be subtracted from the winnings). If you draw a green ball, you win $4. If you draw a red ball, you win $20. Otherwise, you lose the money you paid to play the game. What is the expected value of the game? $ Do you expect to lose or to win? What should be the price of the game to make the game fair? $ Round the answers to the nearest cent as needed. Type WIN or LOSE.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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
Transcribed Image Text:QUESTION 2
A certain game consists of drawing a ball from the urn containing 15 green, 6 red, and 35 blue balls.
You pay $3 to play the game (that must be subtracted from the winnings).
If you draw a green ball, you win $4.
If you draw a red ball, you win $20.
Otherwise, you lose the money you paid to play the game.
What is the expected value of the game? $
Do you expect to lose or to win?
What should be the price of the game to make the game fair? $
Round the answers to the nearest cent as needed.
Type WIN or LOSE.
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