Let's use the Table Method one more time to estimate lim+0 possible. x ²+9-3 Part a) Copy Table 2 and paste it into the textbox. Use the function to complete the table. Write down at least five- decimal places for each value. Table 2 but this time let's get as close as " ±0.000 1 ±0.000 01 ±0.000 001 ±0.000 000 1 ±0.000 000 01 Part b) What do you notice as our a-values continue to get closer to 0?
Let's use the Table Method one more time to estimate lim+0 possible. x ²+9-3 Part a) Copy Table 2 and paste it into the textbox. Use the function to complete the table. Write down at least five- decimal places for each value. Table 2 but this time let's get as close as " ±0.000 1 ±0.000 01 ±0.000 001 ±0.000 000 1 ±0.000 000 01 Part b) What do you notice as our a-values continue to get closer to 0?
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 3
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Let's use the Table Method one more time to estimate limo
possible.
E
Part a) Copy Table 2 and paste it into the textbox. Use the function to complete the table. Write down at least five
decimal places for each value.
Table 2
D
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4
U
X
±0.000 1
±0.000 01
±0.000 001
±0.000 000 1
±0.000 000 01
Part b) What do you notice as our a-values continue to get closer to 0?
Part c) Using Table 2, what would be the estimate of the limit? How does this compare to your previous
approximations in Questions 1 and 2? Which answer do you think is correct?
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Transcribed Image Text:earch
V
Question 3
5
#M
3
Let's use the Table Method one more time to estimate limo
possible.
E
Part a) Copy Table 2 and paste it into the textbox. Use the function to complete the table. Write down at least five
decimal places for each value.
Table 2
D
$
4
U
X
±0.000 1
±0.000 01
±0.000 001
±0.000 000 1
±0.000 000 01
Part b) What do you notice as our a-values continue to get closer to 0?
Part c) Using Table 2, what would be the estimate of the limit? How does this compare to your previous
approximations in Questions 1 and 2? Which answer do you think is correct?
8:
R
F
%
5
V
T
G
*
6
f(x)
B
f7
Y
H
&
7
U
Z
* 00
8
√x² +9-3
2:2
J
-
3
but this time let's get as close as
(
K
Vo
O
O
L
P
I
112
{
+ 11
?
insert
pri sc
}
]
4
←
32
backsp
de
st
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