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Answer :
Final answer:
The probability of a person completing Metroid Dread in more than 10 hours, given a normal distribution with a mean of 14 hours and a standard deviation of 2.5 hours, is 94.52%.
Explanation:
The question is based on the concept of normal distribution in mathematics. In Metroid Dread game time, if it follows a normal distribution, then we know that the mean time is 14 hours, and the standard deviation is 2.5 hours. The probability of a person completing the game in more than 10 hours would be finding the area under the curve to the right of 10, because this represents the people who complete the game in more than 10 hours.
To calculate this, you first find the z-score, which is (10 - 14) / 2.5, resulting in -1.6. Look up this value in a standard normal distribution table, which gives the probability of a person completing the game in less than 10 hours (which is 0.0548). Hence, the probability of a person completing the game in more than 10 hours would be 1 - 0.0548 = 0.9452 or 94.52%. Therefore, there is 94.52% chance of a person completing Metroid Dread in more than 10 hours.
Learn more about Normal Distribution here:
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