ニ anti an

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 82E
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Question
1. het a,>l.causider the sequence {any
generated as
anti
(a) Show that
Lim an = ,where d=Itss
5 xlib18..
write
(b) Explain why
$ =
this meens we can
ItI
a continued freictien
It
It
(c) Considen x=It I
Ano they way to solve
T+)
(+ . ..
--. 2
this is to
observe tht here
which when
ノ
solued
gives
x = 4. A Using this method fint x if
I+
2
ニ
(+ 2
Transcribed Image Text:1. het a,>l.causider the sequence {any generated as anti (a) Show that Lim an = ,where d=Itss 5 xlib18.. write (b) Explain why $ = this meens we can ItI a continued freictien It It (c) Considen x=It I Ano they way to solve T+) (+ . .. --. 2 this is to observe tht here which when ノ solued gives x = 4. A Using this method fint x if I+ 2 ニ (+ 2
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