In the "new and improved" roulette game discussed in question 1 , you play the game and get a green 10 times in a row. Which of the following statements is correct? (Assume that you have neither improved nor gotten worse in skill in this game since you started playing.) The probability of getting a green on your next spin is less than the probability of getting a green on your first spin. The probability of getting a green on your next spin is greater than the probability of getting a green on your first spin. The probability of getting a green on your next spin is equal to the probability of getting a green on your first spin.
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In the world of probability, each spin of the roulette wheel is independent of the previous spins. So, if you've gotten green 10 times in a row, the odds for the next spin remain unchanged! This means that the probability of getting a green on your next spin is the same as it was during your first spin. This scenario is a classic example of the gambler's fallacy, where players mistakenly believe that past outcomes influence future ones in independent events. Remember, every spin is like starting fresh, so the wheel doesn't have a memory!