Monty Hall Problem is so confusing.

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    Confusing Monty hall
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SUMMARY

The Monty Hall problem illustrates a counterintuitive probability scenario involving three doors, where a car is behind one door and monkeys behind the others. When a contestant selects a door, the host reveals a door with a monkey, leading to the conclusion that switching doors increases the probability of winning the car to 2/3, while sticking with the original choice maintains a 1/3 chance. This problem highlights the importance of understanding conditional probability and decision-making strategies in uncertain situations.

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EmoPopsicle
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The Monty Hall problem is so confusing...can anyone explain it to me? :confused:
For those of you who don't know what it is:
You are invited to a game show in which there are three doors. "A car is behind one of the doors, and the other two doors have monkeys behind them. When you choose a door, the announcer opens a door with a monkey behind it, and asks if that will be your final choice."

Apparently if you switch doors, you will have a 2/3 chance of getting the car. If you stick with your original choice, you will have a 1/3 chance of getting the car. :bugeye:
 
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