32 Video Poker The following table shows the net winnings from a $1 bet in a video poker game. Outcome Royal Flush Straight Flush Four of a Kind Full House Flush Straight Three of a Kind Two Pair Jacks or Better Less than Jacks or Better Source: The Wizard of Odds. Probability 0.000023 0.000142 0.00225 0.01098 0.01572 0.01842 0.06883 0.11960 0.18326 0.58076 Profit $799 $49 $24 $8 $4 $3 $2 $1 $0 -$1 (a) Compute and interpret the expected net winnings from the player's point of view. Round your answer to three decimal places (nearest tenth of a penny). (b) Suppose over the course of one hour a player can expect to play 90 games. How much should the player expect to win or lose over the course of one hour? (c) What is the standard deviation of net winnings? What does this result suggest?

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32. Video Poker The following table shows the net winnings
from a $1 bet in a video poker game.
Outcome
Royal Flush
Straight Flush
Four of a Kind
Full House
Flush
Straight
Three of a Kind
Two Pair
Jacks or Better
Less than Jacks or Better
Source: The Wizard of Odds.
Probability
0.000023
0.000142
0.00225
0.01098
0.01572
0.01842
0.06883
0.11960
0.18326
0.58076
Profit
$799
$49
$24
$8
$4
$3
$2
$1
$0
-$1
(a) Compute and interpret the expected net winnings from the
player's point of view. Round your answer to three decimal
places (nearest tenth of a penny).
(b) Suppose over the course of one hour a player can expect to
play 90 games. How much should the player expect to win or
lose over the course of one hour?
(c) What is the standard deviation of net winnings? What does
this result suggest?
Transcribed Image Text:32. Video Poker The following table shows the net winnings from a $1 bet in a video poker game. Outcome Royal Flush Straight Flush Four of a Kind Full House Flush Straight Three of a Kind Two Pair Jacks or Better Less than Jacks or Better Source: The Wizard of Odds. Probability 0.000023 0.000142 0.00225 0.01098 0.01572 0.01842 0.06883 0.11960 0.18326 0.58076 Profit $799 $49 $24 $8 $4 $3 $2 $1 $0 -$1 (a) Compute and interpret the expected net winnings from the player's point of view. Round your answer to three decimal places (nearest tenth of a penny). (b) Suppose over the course of one hour a player can expect to play 90 games. How much should the player expect to win or lose over the course of one hour? (c) What is the standard deviation of net winnings? What does this result suggest?
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