• If it converges, what is its limit? Provide some justification for your answer. • If it diverges, describe the nature of divergence, using the descriptions: diverges to to, has bounded oscillation, has unbounded oscillation. 2n2 – 3n + 1 n 2 (b) ап 3D 1 (а) ап — (с) ап — 1 + 5n2 + 1 3n (е) ат — n! (d) an = sin(@ + an), a E R (answer may depend on a)
• If it converges, what is its limit? Provide some justification for your answer. • If it diverges, describe the nature of divergence, using the descriptions: diverges to to, has bounded oscillation, has unbounded oscillation. 2n2 – 3n + 1 n 2 (b) ап 3D 1 (а) ап — (с) ап — 1 + 5n2 + 1 3n (е) ат — n! (d) an = sin(@ + an), a E R (answer may depend on a)
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 49E
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just c d and e please thank you
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