Let1An10n2 – 1820n + 82815The infinite sequence (an) n=1(а1, а2, аз,.) is not monotone.Is there a positive integer N so that, when one drops the first N1 terms from theoriginal sequence,the result;= (aN,aN-1, aN+2, . .. ),(an) n=N2, . . ),IS a monotone sequence?If such an N exists give the least value of N. If it does not exist then enter NA.Describe the infinite sequence (aN, aN+1, aN+2, . ..). (Use the N from the previousquestion, if it exists.)(an, aN+1, aN+2, -..) is SelectN, aN+1, aN+2,· . .8.

Given: Sequence an=110n2-1820n+82815 To find:- (i) prove that Infinite sequence ann=1∞=a1,a2,a3,……

An = 10n2 – 1820n + 82815 The infinite sequence (an) n==1 (а1, а2, аз, ) is not monotone. || .. Is there a positive integer N so that, when one drops the first N – 1 terms from the original sequence, the result (an) N = (aN, aN+1, aN+2, ...), n=N IS a monotone sequence? If such an N exists give the least value of N. If it does not exist then enter NA. Describe the infinite sequence (aN, aN+1, aN+2, ...). (Use the N from the previous question, if it exists.) (aN, aN+1, aN+2, ...) is Select <>

An = 10n2 – 1820n + 82815 The infinite sequence (an) n==1 (а1, а2, аз, ) is not monotone. || .. Is there a positive integer N so that, when one drops the first N – 1 terms from the original sequence, the result (an) N = (aN, aN+1, aN+2, ...), n=N IS a monotone sequence? If such an N exists give the least value of N. If it does not exist then enter NA. Describe the infinite sequence (aN, aN+1, aN+2, ...). (Use the N from the previous question, if it exists.) (aN, aN+1, aN+2, ...) is Select <>

College Algebra

10th Edition

ISBN:9781337282291

Author:Ron Larson

Publisher:Ron Larson

Chapter8: Sequences, Series,and Probability

Section: Chapter Questions

Problem 5T: The second term of a geometric sequence is 14, and the sixth term is 224. Find the nth term. (Assume...

See similar textbooks