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Home » Therefore, the probability that **at least one** has a GPS collar is: - go-checkin.com

Therefore, the probability that at least one has a GPS collar is: - go-checkin.com

📅 March 1, 2026 👤 scraface

Mar 01, 2026

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\( F_6 = 8 \)
\( F_7 = 13 \)
\( F_8 = 21 \)
\( F_9 = 34 \)
\( F_{10} = 55 \)
\( F_{11} = 89 \)
\( F_{12} = 144 \)
\( 144 > 100 \), and \( F_{11} = 89 < 100 \).
So the smallest \( n \) is **12**.
An online learning platform observes that course completion rates foll...

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