function 16-x, x 22 а. 1 b. 2 . 3 d. 4 efer to item #15). What is the value of the right-hand limit? a. 1 b. 2 c. 3 d. 4 efer to item #15). Does the lim g(x) exist? a. Yes, because the right-hand limit exists. b. No, because the right-hand limit does not exist. c. Yes, because both side limits exist. d. No, because both side limits does not exist. efer to item #15). How do you compare the value of g(2) and a. g(2) = lim g(x) b. g(2) > lim g(x) c. g(2) < lim g(x) X-2 d. g(2) * lim g(x)

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
15. Given the function g(x) =
12 + x, x< 2
16- x, x 22· Find g(2).
a. 1
b. 2
с. 3
d. 4
18. (Refer to item #15). What is the value of the right-hand limit?
а. 1
ь. 2
c. 3
d. 4
19. (Refer to item #15). Does the lim g(x) exist?
a. Yes, because the right-hand limit exists.
b. No, because the right-hand limit does not exist.
c. Yes, because both side limits exist.
d. No, because both side limits does not exist.
20. (Refer to item #15). How do you compare the value of g(2) and lim g(x)?
a. g(2) = lim g(x)
b. g(2) > lim g(x)
c. g(2) < lim g(x)
d. g(2) * lim g(x)
X--2
Transcribed Image Text:15. Given the function g(x) = 12 + x, x< 2 16- x, x 22· Find g(2). a. 1 b. 2 с. 3 d. 4 18. (Refer to item #15). What is the value of the right-hand limit? а. 1 ь. 2 c. 3 d. 4 19. (Refer to item #15). Does the lim g(x) exist? a. Yes, because the right-hand limit exists. b. No, because the right-hand limit does not exist. c. Yes, because both side limits exist. d. No, because both side limits does not exist. 20. (Refer to item #15). How do you compare the value of g(2) and lim g(x)? a. g(2) = lim g(x) b. g(2) > lim g(x) c. g(2) < lim g(x) d. g(2) * lim g(x) X--2
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