(g) Which one of the following sequences converges? n! In n (-1)" (i) an (ii) an 5" (iii) an (iv) an n! 3n (h) The geometric series 4 converges to what sum? n=1 1 (i) S = 2 (ii) S = 6 (iii) S 3 (iv) It does not converge (i) If an > bn and bn diverges, then what can you conclude about an using a comparison test? (i) converges (ii) diverges (iii) nothing, inconclusive (j) The center of any Maclaurin polynomial is
(g) Which one of the following sequences converges? n! In n (-1)" (i) an (ii) an 5" (iii) an (iv) an n! 3n (h) The geometric series 4 converges to what sum? n=1 1 (i) S = 2 (ii) S = 6 (iii) S 3 (iv) It does not converge (i) If an > bn and bn diverges, then what can you conclude about an using a comparison test? (i) converges (ii) diverges (iii) nothing, inconclusive (j) The center of any Maclaurin polynomial is
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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
Transcribed Image Text:MULTIPLE CHOICE. CIRCLE your choice. No reasons or work needed.
(g) Which one of the following sequences converges?
n!
(i) а, —
3n
In n
(ii) an =
5n
(-1)"
(iii) an =
3
n"
(iv) а, —
n!
(h) The geometric series
converges to what sum?
n=1
(i) S = 2
(ii) S = 6
(iii) S =
(iv) It does not converge
(i) If an > bn and
> bn diverges, then what can you conclude about > an using a comparison test?
(i) converges
(ii) diverges
(iii) nothing, inconclusive
(i) The center of any Maclaurin polynomial is
(i) с 3D 1
(ii) с — 2
(iii) c = 0
(iv) c= n
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