ΤATΕMΕΝTS . The sequence converges to zero; The sequence diverges to positive infinity: . The sequence has a finite non-zero limit; D. The sequence diverges, but not to infinity. EQUENCES 1, 100n241 3n! , 2. , 3. cos"(n) + sin°(n) 4. -5)"

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
Match each sequence below to statement that BEST fits it.
STATEMENTS
Z. The sequence converges to zero;
I. The
sequence diverges to positive infinity;
F. The sequence has a finite non-zero limit;
D. The sequence diverges, but not to infinity.
SEQUENCES
1. 100n2+1
3n!
, 2.
5"
3. cos (n) + sin°(n)
4. 5)"
n!
, 5. (-1)
-n 2n
In(n)
, 6. (6)"
7. Vn? + 4n – Vn?
2 8. (5n²")/m
Transcribed Image Text:Match each sequence below to statement that BEST fits it. STATEMENTS Z. The sequence converges to zero; I. The sequence diverges to positive infinity; F. The sequence has a finite non-zero limit; D. The sequence diverges, but not to infinity. SEQUENCES 1. 100n2+1 3n! , 2. 5" 3. cos (n) + sin°(n) 4. 5)" n! , 5. (-1) -n 2n In(n) , 6. (6)" 7. Vn? + 4n – Vn? 2 8. (5n²")/m
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