Mark each sequence {n} having the property that lim infan> inf{n: n € N}. n→∞0 n = {cos(nπ/3)} (-1)" n n+1 Xn = In 1 == when n is odd, and n = 1 + 1+ when n is even. n n Xn = (-1)" In n 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 73E
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Mark each sequence {n} having the property that
lim infan> inf{n: n € N}.
n+∞0
U
U
0
U
Xn = = {cos(nπ/3)}
(-1)"n
n+1
Xn =
In
=
1
Xn=
n
1
when n is odd, and n = 1+ - when n is even.
n
xn = (-1)"
n
n- (-1)"
Transcribed Image Text:Mark each sequence {n} having the property that lim infan> inf{n: n € N}. n+∞0 U U 0 U Xn = = {cos(nπ/3)} (-1)"n n+1 Xn = In = 1 Xn= n 1 when n is odd, and n = 1+ - when n is even. n xn = (-1)" n n- (-1)"
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