4. Find interval of convergence (I), radius (R) and the center point (c) of the following power series, (3x – 2)" (n+ 1)4" 2 A) Converges for all values of x, R = ∞ and c= 3 B) Converges at a point r = 3 2 only, R= 0 and c= 3 (금) C) I = R= 1 and c = 2 2 ,2 3 4 and c= 3 2 D) I = (- R: 3 4 and c= 3 2 E) I = R 3
4. Find interval of convergence (I), radius (R) and the center point (c) of the following power series, (3x – 2)" (n+ 1)4" 2 A) Converges for all values of x, R = ∞ and c= 3 B) Converges at a point r = 3 2 only, R= 0 and c= 3 (금) C) I = R= 1 and c = 2 2 ,2 3 4 and c= 3 2 D) I = (- R: 3 4 and c= 3 2 E) I = R 3
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Question
![4. Find interval of convergence (I), radius (R) and the center point (c) of the following power series,
(3x – 2)"
(n+ 1)4"
2
A) Converges for all values of x, R = ∞ and c=
3
B) Converges at a point r =
3
2
only, R= 0 and c=
3
(금)
C) I =
R= 1 and c = 2
2
,2
3
4
and c=
3
2
D)
I = (-
R:
3
4
and c=
3
2
E) I =
R
3](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff12e5413-b09f-4f5e-a993-bcd22a6e6940%2Fb9e9abc9-adf3-469f-80f7-20e3001c63a0%2F70g6s4r_processed.png&w=3840&q=75)
Transcribed Image Text:4. Find interval of convergence (I), radius (R) and the center point (c) of the following power series,
(3x – 2)"
(n+ 1)4"
2
A) Converges for all values of x, R = ∞ and c=
3
B) Converges at a point r =
3
2
only, R= 0 and c=
3
(금)
C) I =
R= 1 and c = 2
2
,2
3
4
and c=
3
2
D)
I = (-
R:
3
4
and c=
3
2
E) I =
R
3
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