A ping pong ball is drawn at random from an urn consisting of balls numbered 4 through 9. A player wins $1 if the number on the ball is odd and loses $1 if the number is even. Let x be the amount of money a player will win/lose when playing this game, where x is negative when the player loses money. (a) Construct the probability distribution table for this game. Round your answers to two decimal places. Outcome x Probability P(x)                                     (b) What is the expected value of player's winnings? Round to the nearest hundreth. (c) Interpret the meaning of the expected value in the context of this problem.

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A ping pong ball is drawn at random from an urn consisting of balls numbered 4 through 9. A player wins $1 if the number on the ball is odd and loses $1 if the number is even.

Let x be the amount of money a player will win/lose when playing this game, where x is negative when the player loses money.

(a) Construct the probability distribution table for this game. Round your answers to two decimal places.

Outcome x Probability P(x)
     
     
     
     
     
     



(b) What is the expected value of player's winnings? Round to the nearest hundreth.



(c) Interpret the meaning of the expected value in the context of this problem.


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