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Mathematics, 06.11.2019 22:31 shyshy1791

To decide whether [infinity] (βˆ’1)n 11n βˆ’ 1 10n + 1 n = 1 converges, we must find lim n β†’ [infinity] 11 n βˆ’ 1 10n + 1 . the highest power of n in the fraction is 1 correct: your answer is correct. seenkey 1 . step 2 dividing numerator and denominator by n gives us lim n β†’ [infinity] 11n βˆ’ 1 10n + 1 = lim n β†’ [infinity] 11 βˆ’ 1

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To decide whether [infinity] (βˆ’1)n 11n βˆ’ 1 10n + 1 n = 1 converges, we must find lim n β†’ [infinity]...
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