The graph of 7 is shown on the coordinate plane. Selected values for g are shown in the table. Graph of f 4 3 2 1 0 -1 -2 -3 -4 -8 x-values -6 -2 1 b. Find x-2 g(x) values Limit values of g(x) x-2 -4 0 4 lim_g(x)=5 lim g(x)=4 X-→-1 c. If m(x)=x2- 2x and 5 3 a. Use the graph of f and the table of g to determine lim f(x) n(x)= √x-1-1₂ 2 4 1, find nd x-2 6 lim g(x)=2 lim g(x)=-2 x-5 X-6 2 2f(x)²-3 lim x-6 f(g(x)) according to limit theorems. or explain why it does not exist. Use correct limit notation in your answer. limm(x)n(x). X 8 solve a, b,an Justify your answer and use correct limit notation in your work.

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter3: Polynomial And Rational Functions
Section3.2: Polynomial Functinos And Their Graphs
Problem 87E
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The graph of f is shown on the coordinate plane. Selected values for g are shown in the table.
Graph of f
4
3
2
1
0
-1
-2
-3
-8
-6
x-values
g(x) values
Limit values of g(x) x-2
b. Find *→-2
-2
1
-4
-2
0
c. If m(x) = x² - 2x and
4
0
5
3
2
a. Use the graph of f and the table of g to determine
lim f(x)
4
6
2
lim g(x)=5 lim g(x)=4 lim g(x)=2 lim g(x)=-2
X-→-1
x→5
x→6
2f(x)²-3
6
lim
X-6 f(g(x))
8
solve as B, and C
according to limit theorems.
or explain why it does not exist. Use correct limit notation in your answer.
1
n(x) =
√x-1-1. limm(x)n(x).
√x-1-1, find x→2
Justify your answer and use correct limit notation in your work.
Transcribed Image Text:The graph of f is shown on the coordinate plane. Selected values for g are shown in the table. Graph of f 4 3 2 1 0 -1 -2 -3 -8 -6 x-values g(x) values Limit values of g(x) x-2 b. Find *→-2 -2 1 -4 -2 0 c. If m(x) = x² - 2x and 4 0 5 3 2 a. Use the graph of f and the table of g to determine lim f(x) 4 6 2 lim g(x)=5 lim g(x)=4 lim g(x)=2 lim g(x)=-2 X-→-1 x→5 x→6 2f(x)²-3 6 lim X-6 f(g(x)) 8 solve as B, and C according to limit theorems. or explain why it does not exist. Use correct limit notation in your answer. 1 n(x) = √x-1-1. limm(x)n(x). √x-1-1, find x→2 Justify your answer and use correct limit notation in your work.
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