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Home » "Go, Catch Eternatus Before It Vanishes — The Ultimate Pokémon GO Challenge! - AMAZONAWS

"Go, Catch Eternatus Before It Vanishes — The Ultimate Pokémon GO Challenge! - AMAZONAWS

📅 March 6, 2026 👤 scraface

Mar 06, 2026

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Thus, $ r = 3 $ satisfies the condition, and since $ r = 2 $ does not,...
Question: A primatologist observes that the number of vocalizations a...
We compute the terms step-by-step using the recurrence $ v_n = 2v_{n-1...
$ v_2 = 2(10) - 7 = 20 - 7 = 13 $
$ v_3 = 2(13) - 7 = 26 - 7 = 19 $
$ v_4 = 2(19) - 7 = 38 - 7 = 31 $
$ v_5 = 2(31) - 7 = 62 - 7 = 55 $
Thus, the number of vocalizations in the fifth hour is $ oxed{55} $.
Question: If $ 2^{x} \cdot 8^{x-1} = 64 $, what is the value of $ x $?
First, express all terms with base 2:

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