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📰 Solution: We are assigning 5 distinct tracking devices to 8 bird species such that each species gets at least one device. This is equivalent to counting the number of onto functions from a set of 8 species to a set of 5 devices, with the condition that no device is left unused. 📰 This is a classic inclusion-exclusion problem. The total number of assignments (without restriction) is $5^8$, since each of the 8 species has 5 choices. But we must subtract the assignments where at least one device is not used. 📰 Let $ A_i $ be the set of assignments where device $i$ is not used, for $ i = 1 $ to $ 5 $. 📰 Angel Ride Cushion The Ultimate Savior For Back Pain While Driving 6663464 📰 Bud Never B 9464372 📰 Vs Code Download For Mac 2655218 📰 Auto Finance Estimator 6225019 📰 Geographical Attributes 6222731 📰 The Royal Blue Frock Thats Taking Social Media By Storm Shop Now 4973809 📰 Barbaro 3683393 📰 The Incredible Price Tag Behind Something Youve Overlooked Forever 1231483 📰 How Zims Shares Jumped 100You Need To Know Why This Stock Is Cashing 3828731 📰 This Simple Analogy Will Change How You Understand Complex Ideas Forever 464286 📰 November 9 2025 The Hidden Telehealth Scandal Everyones Talking About 487695 📰 Z Flip 5 1974066 📰 Type Your Art The Ultimate Tattoo Font Generator For Bold Stylish Designs 9108663 📰 Youll Flip Your Wheels Top Motorbike Games You Need To Play Now 6568882 📰 Automation Game Steam 5610014