SOLVED: hi there just needed help with this question Ouestion1.Sequences(13marks (a) Prove that the following sequences converge and determine their limits 3n-2n+4n-2 i.a= 2n3+2n=1 nsin(n) ii.b= n+1 4n+cos ii.Cn= n+2n+2 iv.d=/2+3+5n [2
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9.1 Sequences‣ Chapter 9 Sequences and Series ‣ Calculus II
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Solution] Suppose {n→ ∞ } lim {s_n} = 0. If {t_n} is a bounded sequence, prove that {n→ &infin #14756
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SOLVED: converges. The strategy is to prove that the sequence is increasing and bounded. The limit is e, the base for the natural logarithm A project in Chapter 5 will shed more
Sequences
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When monotonic sequences are bounded — Krista King Math | Online math help
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Determining whether a series is increasing, decreasing, or not monotonic — Krista King Math | Online math help
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