You are playing a game called “Deal or No Deal”, twenty-six cases are displayed at random with various amounts in each (from one cent to one million dollars). You select case number one as your case (meaning your case is no longer an option for elimination) You then randomly eliminate and all but two cases (Case two and your case). One case contains one million dollars and one contains one cent. Howie Mandel ask: “Would you like to switch to case number two?” Is it to your advantage to switch to case number two in this situation?
Even PhD’s in statistics have managed to solve this incorrectly because of a common misinterpretation with the Monty Hall Problem. The question is based solely upon this singular sequence of events and not all the possible sequence that may come about in the Deal or No Deal game and the question clearly states a singular situation in which you “randomly” eliminate all but one case and your own. Taking the bankers offer is not an option here.
2006-12-26
09:23:02
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7 answers
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asked by
Anonymous
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Science & Mathematics
➔ Mathematics