п-1)! Explain why you think the series E-1 converges to a finite number or diverges. If the (n+1)! series converges to a finite number, illustrate the problem solving process used to find that number and clearly state that number in your conclusion.

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 72E
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(n-1)!
Explain why you think the series 1
(n+1)!
converges to a finite number or diverges. If the
n=1
series converges to a finite number, illustrate the problem solving process used to find that number
and clearly state that number in your conclusion.
Transcribed Image Text:(n-1)! Explain why you think the series 1 (n+1)! converges to a finite number or diverges. If the n=1 series converges to a finite number, illustrate the problem solving process used to find that number and clearly state that number in your conclusion.
(п—1)!
í (n+1)! J
Explain why you think the sequence
converges to a finite number or diverges. If the
sequence converges to a finite number, illustrate the problem solving process used to find that
number, and clearly state that number in your conclusion.
Transcribed Image Text:(п—1)! í (n+1)! J Explain why you think the sequence converges to a finite number or diverges. If the sequence converges to a finite number, illustrate the problem solving process used to find that number, and clearly state that number in your conclusion.
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