oblem Set 41. Determine if the following sequence converges. If it does, find its limit.[ 2n!(2n)! Sn=1∞2. Determine if the following sequence converges. If it does, find its limit.210nn!{* (2n)!(2n)! Sn=1converges. If it does, find the value of the limit.∞3. Let x be a (constant) real number. Determine, with proper justification, if the sequence{ }cos(nx)n8n=1

(1) Let, the given sequence is {un}, where un = 2n n!2n!

Determine if the following sequence converges. If it does, find its limit. 8 √2n! \ (2n)! (n=1 2. Determine if the following sequence converges. If it does, find its limit. 210nn! (2n)! n=1 8 3. Let x be a (constant) real number. Determine, with proper justification, if the sequenc- 8 27°⁰ cos(nx) n³ converges. If it does, find the value of the limit. n=1

Determine if the following sequence converges. If it does, find its limit. 8 √2n! \ (2n)! (n=1 2. Determine if the following sequence converges. If it does, find its limit. 210nn! (2n)! n=1 8 3. Let x be a (constant) real number. Determine, with proper justification, if the sequenc- 8 27°⁰ cos(nx) n³ converges. If it does, find the value of the limit. n=1

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.1: Infinite Sequences And Summation Notation

Problem 71E

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