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The Wheel of WoW
Team KK
P(115)= 10/20
P(125)= 4/20
P(150)= 2/20
P( )= 4/20

125
150
125

115

125
150

115
125

The Wheel of WoW
In order to spin the wheel of wow, one
must first pay $100. Then step right up
and spin THE WHEEL OF WOW! If
one lands on a number, that is the
amount of money that they win. The
possibilities are $115, $125, and $150.
HOWEVER… if they land on the
crossbones… THEN THEY LOSE
THEIR MONEY!
Mwahahahahahahahahahahah
THEORETICAL
Expected Value: $-2.5
house advantage
Standard Deviation: $49.80
(aka house gains $2.50)
EXPERIMENTAL
Expected Value: $.90
Standard Deviation: $43.96
*SEE EMAIL FOR VIDEO*
Theoretically, there is a house advantage of $2.50 and
there is a standard deviation of $49.80. This means that
every time the wheel is spun, on average the house wins
$2.50. After running 50 trials of the game, there is an
experimental player advantage of $.90 and the standard
deviation lowered to $43.96. Although these numbers are
different, the calculations of each are not too far off and
according to the law of large numbers, if we were to do
more trials the numbers of the experimental trials should
approach the theoretical probability. If we wanted to
create a larger house advantage, we could weigh the wheel
to make it land on $0 more frequently or we could slightly
adjust the sizes of the spaces to make it appear a little
more likely to land on amounts other than $0.
Theoretically, there is a house advantage of $2.50 and
there is a standard deviation of $49.80. This means that
every time the wheel is spun, on average the house wins
$2.50. After running 50 trials of the game, there is an
experimental player advantage of $.90 and the standard
deviation lowered to $43.96. Although these numbers are
different, the calculations of each are not too far off and
according to the law of large numbers, if we were to do
more trials the numbers of the experimental trials should
approach the theoretical probability. If we wanted to
create a larger house advantage, we could weigh the wheel
to make it land on $0 more frequently or we could slightly
adjust the sizes of the spaces to make it appear a little
more likely to land on amounts other than $0.

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Game kk

  • 1. The Wheel of WoW Team KK
  • 2. P(115)= 10/20 P(125)= 4/20 P(150)= 2/20 P( )= 4/20 125 150 125 115 125 150 115 125 The Wheel of WoW
  • 3. In order to spin the wheel of wow, one must first pay $100. Then step right up and spin THE WHEEL OF WOW! If one lands on a number, that is the amount of money that they win. The possibilities are $115, $125, and $150. HOWEVER… if they land on the crossbones… THEN THEY LOSE THEIR MONEY! Mwahahahahahahahahahahah
  • 4. THEORETICAL Expected Value: $-2.5 house advantage Standard Deviation: $49.80 (aka house gains $2.50)
  • 5. EXPERIMENTAL Expected Value: $.90 Standard Deviation: $43.96 *SEE EMAIL FOR VIDEO*
  • 6. Theoretically, there is a house advantage of $2.50 and there is a standard deviation of $49.80. This means that every time the wheel is spun, on average the house wins $2.50. After running 50 trials of the game, there is an experimental player advantage of $.90 and the standard deviation lowered to $43.96. Although these numbers are different, the calculations of each are not too far off and according to the law of large numbers, if we were to do more trials the numbers of the experimental trials should approach the theoretical probability. If we wanted to create a larger house advantage, we could weigh the wheel to make it land on $0 more frequently or we could slightly adjust the sizes of the spaces to make it appear a little more likely to land on amounts other than $0.
  • 7. Theoretically, there is a house advantage of $2.50 and there is a standard deviation of $49.80. This means that every time the wheel is spun, on average the house wins $2.50. After running 50 trials of the game, there is an experimental player advantage of $.90 and the standard deviation lowered to $43.96. Although these numbers are different, the calculations of each are not too far off and according to the law of large numbers, if we were to do more trials the numbers of the experimental trials should approach the theoretical probability. If we wanted to create a larger house advantage, we could weigh the wheel to make it land on $0 more frequently or we could slightly adjust the sizes of the spaces to make it appear a little more likely to land on amounts other than $0.