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Wilson is watching two different roulette-type games at a local charity bazaar. Each game costs $1 ...
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Wilson is watching two different roulette-type games at a local charity bazaar. Each game costs $1 ...
Wilson is watching two different roulette-type games at a local charity bazaar. Each game costs $1 to play. In one game, there are ten different numbers, and if the number he selects comes up, he will win $12. In the other game, there are 100 different numbers, but if the number he selects comes up, he will win $50. What should Wilson do based on expected value theory?
▸
Play the first game because it has a higher expected value.
▸
Play either one of the games because they both have the same expected value.
▸
Play the second game because it has a higher expected value.
▸
Not play either game because they both have such low odds of winning.
Textbook
Psychology: Themes and Variations
Edition:
5
th
Authors:
Weiten, McCann
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Play the first game because it has a higher expected value.
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