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Home » Therefore, the number of permutations satisfying both conditions is: - Blask

Therefore, the number of permutations satisfying both conditions is: - Blask

📅 March 10, 2026 👤 scraface

Mar 10, 2026

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Total animals: \( D \cup W = 72 \).
By inclusion-exclusion:
D \cup W = D + W - D \cap W
= 45 + 38 - D \cap W
= 83 - D \cap W
D \cap W = 83 - 72 = 11
Problem:** A journalist analyzing a climate study finds that over 60 d...
Heatwaves: \( 38 \), drought: \( 29 \), both: \( 17 \).
Days with at least one event:
+ 29 - 17 = 50

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