6. Find the limit (if it exists) of the sequence (x_n) where x_n = (2+3n-4n^2)/(1-2n+3n^2). 7. Find the limit (if it exists) of the sequence (x_n) where x_n = sqrt(3n+2)-sqrt(n). 8. Find the limit (if it exists) of the sequence (x_n) where x_n= [1+(1/n)]^n. 9. Find the limit (if it exists) of the sequence (x_n) where x_n= n-3n^2.
6. Find the limit (if it exists) of the sequence (x_n) where x_n = (2+3n-4n^2)/(1-2n+3n^2). 7. Find the limit (if it exists) of the sequence (x_n) where x_n = sqrt(3n+2)-sqrt(n). 8. Find the limit (if it exists) of the sequence (x_n) where x_n= [1+(1/n)]^n. 9. Find the limit (if it exists) of the sequence (x_n) where x_n= n-3n^2.
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
ChapterP: Prerequisites
SectionP.2: Real Numbers
Problem 89E
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Answer asap i need solutions thank you
![Encoding of numerical answers: (avoid spaces)
positive x: type as x
negative x: type as -x
fraction a over b: type as a/b or as a whole number with
exact decimal part ex. 0.5 or 12.34
negative fraction a over b: type as -a/b or as a negative of a
whole number w/ exact decimal part ex. -0.5 or -12.34
square root of x: type as sqrt(x) ex. sqrt(2) or as non
perfect nth roots sqrt[n] (x) ex. cube root of 10 as sqrt[3]
(10) or as irrational numbers such as pi or the euler
constant e
negative square root of x: type as -sqrt(x) ex. -sqrt(2) (do
not put a space between the negative sign and the number)
rationalized denominators: instead of 1/sqrt(x)
type sqrt(x)/x
for typing infinity or negative infinity type infty or -infty (type
this if the sequence is divergent but diverges to either
infinity or negative infinity)
if value does not exist or is undefined: type dne
for multiple values enumerate and separate only by
commas, in INCREASING ORDER, with no spaces in
between: ex. for 1 and 2 and negative 3 over 4,
type -2,3/4,1
if you are asked to find a set S, just use the roster method
(list elements in increasing order), without spaces,
{-2,3/4,1}](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fffc34a14-336d-4879-a115-3e436a77b08b%2Fa021eab4-ebe7-4d64-a915-f70af848e4b8%2Fg3otvw5_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Encoding of numerical answers: (avoid spaces)
positive x: type as x
negative x: type as -x
fraction a over b: type as a/b or as a whole number with
exact decimal part ex. 0.5 or 12.34
negative fraction a over b: type as -a/b or as a negative of a
whole number w/ exact decimal part ex. -0.5 or -12.34
square root of x: type as sqrt(x) ex. sqrt(2) or as non
perfect nth roots sqrt[n] (x) ex. cube root of 10 as sqrt[3]
(10) or as irrational numbers such as pi or the euler
constant e
negative square root of x: type as -sqrt(x) ex. -sqrt(2) (do
not put a space between the negative sign and the number)
rationalized denominators: instead of 1/sqrt(x)
type sqrt(x)/x
for typing infinity or negative infinity type infty or -infty (type
this if the sequence is divergent but diverges to either
infinity or negative infinity)
if value does not exist or is undefined: type dne
for multiple values enumerate and separate only by
commas, in INCREASING ORDER, with no spaces in
between: ex. for 1 and 2 and negative 3 over 4,
type -2,3/4,1
if you are asked to find a set S, just use the roster method
(list elements in increasing order), without spaces,
{-2,3/4,1}
![6. Find the limit (if it exists) of the sequence
(x_n) where x_n=
(2+3n-4n^2)/(1-2n+3n^2).
I
7. Find the limit (if it exists) of the sequence
(x_n) where x_n = sqrt(3n+2)-sqrt(n).
8. Find the limit (if it exists) of the sequence
(x_n) where x_n= [1+(1/n)]^n.
9. Find the limit (if it exists) of the sequence
(x_n) where x_n= n-3n^2.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fffc34a14-336d-4879-a115-3e436a77b08b%2Fa021eab4-ebe7-4d64-a915-f70af848e4b8%2Fg4z60ba_processed.jpeg&w=3840&q=75)
Transcribed Image Text:6. Find the limit (if it exists) of the sequence
(x_n) where x_n=
(2+3n-4n^2)/(1-2n+3n^2).
I
7. Find the limit (if it exists) of the sequence
(x_n) where x_n = sqrt(3n+2)-sqrt(n).
8. Find the limit (if it exists) of the sequence
(x_n) where x_n= [1+(1/n)]^n.
9. Find the limit (if it exists) of the sequence
(x_n) where x_n= n-3n^2.
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