11.1.25 Determine whether the sequence converges or diverges. Find the limit. an = (3+5n^2)/(n+n^2)

11.1.25 Determine whether the sequence converges or diverges. Find the limit. an = (3+5n^2)/(n+n^2)

Problem 11.1.25 From James Stewart's Single Variable Calculus - Early Transcendentals 7th edition from chapter 11, Inifinite Sequences and Series - Sequences. Enjoy, and I am available for tutoring and private classes! :) Determine whether the sequence converges or diverges. If it converges, find the limit. an = (3+5n^2)/(n + n^2)

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11.1.25 Determine whether the sequence converges or diverges. Find the limit. an = (3+5n^2)/(n+n^2)
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11.1.37 Determine whether the sequence converges or diverges. Find the limit. an = (2n - 1)!/(2n+1)!
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11.1.35 - Determine whether the sequence converges or diverges. Find the limit. an = cos(n/2)
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11.1.24 Determine whether the sequence converges or diverges. Find the limit. an = n^3/(n^3+1)
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Larson Calculus 9.1 #29: Determine if the Sequence a_n = 5/(n + 2) Converges or Diverges
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11.1.30 Determine whether the sequence converges or diverges. Find the limit. an = sqrt((n+1)/(9n+1)
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11.1.57 Use a graph of the sequence to decide whether the sequence is convergent. an = 1 + (-2/e)^n
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11.1.20 - Calculate, to four decimal places, the first ten terms of the sequence. an = 2 + (-1)^n/n
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11.1.19 - Calculate, to four decimal places, the first ten terms of the sequence. an = 3n/(1+6n)
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9. Determine o cinco primeiros elementos da sequência | SEQUÊNCIAS