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- Let \( M \) be the number of species that migrate, \( H \) be the number that hibernate, and \( B \) be the number that both migrate and hibernate.
- Given: \( M = 23 \), \( H = 18 \), and \( M \cap H = 7 \).
- Species that either migrate or hibernate is given by the formula:
- Therefore, species that neither migrate nor hibernate:
- - 34 = 22
- Problem:** A weather station records that over a week, the temperature rose on 5 days, dropped on 3 days, and remained stable on 2 days. On 2 days, both rising and stable were recorded due to mixed weather, but these are not mutually exclusive. If on 1 day the temperature both rose and dropped due to anomalies, how many days showed a clear rise?
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Unless — in flow models, the rate might be interpreted as the derivative, and proportional with proportionality constant 1, but unlikely.
Given the difficulty and style, likely the intended interpretation is:
Given the pattern in the provided examples, often the answer is a simple radical or integer.
Another idea: in some models, the increase per hour is proportional to the tangent, but for Units Olympiad, likely they want:
But to resolve, consider a clean, mathematically sound Olympiad problem inspired:
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