Use the difference a„+1decreasing.n +05n – 4 J n=1an to show that the given sequence {an } is strictly increasing or strictlyAn+1 - an =4strictly increasing(5n + 4)(5n – 1)'1; strictly decreasing(5n – 4)(5n + 4)4strictly increasing(5n – 4)(5n + 1)'4; strictly decreasing(5n – 4)(5n + 1)'4strictly decreasing(5n + 4)(5n – 1)'

Answered: Image /qna-images/answer/ff49a246-da54-4388-87c6-7aa913b205b1.jpg

Use the difference an+1 – an to show that the given sequence {a, } is strictly increasing or strictly decreasing. n +2 5n – 4 In=1 аn+1 — а, — 4 :strictly increasing (5n + 4)(5n – 1)' 1 strictly decreasing (5n – 4)(5n + 4) 4 ;strictly increasing (5n – 4)(5n + 1)' 4 strictly decreasing (5n – 4)(5n + 1)' 4 strictly decreasing (5n + 4)(5n – 1)' |

Use the difference an+1 – an to show that the given sequence {a, } is strictly increasing or strictly decreasing. n +2 5n – 4 In=1 аn+1 — а, — 4 :strictly increasing (5n + 4)(5n – 1)' 1 strictly decreasing (5n – 4)(5n + 4) 4 ;strictly increasing (5n – 4)(5n + 1)' 4 strictly decreasing (5n – 4)(5n + 1)' 4 strictly decreasing (5n + 4)(5n – 1)' |

College Algebra

7th Edition

ISBN:9781305115545

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter8: Sequences And Series

Section8.3: Geometric Sequences

Problem 4E: (a) The nth partial sum of a geometric sequence an=arn1 is given by Sn=. (b) The series...

See similar textbooks