EXERCISES 2.2 The Limit of a Function
pdf
keyboard_arrow_up
School
De Anza College *
*We aren’t endorsed by this school
Course
1A
Subject
Mathematics
Date
Feb 20, 2024
Type
Pages
8
Uploaded by JusticeExplorationDragonfly22
EXERCISES 2.2 The Limit of a Function
Due
Monday by 11:59pm
Points
120
Submitting
an external tool
EXERCISES 2.2 The Limit of a Function
Score: 0/120 0/12 answered
Progress saved
Done
Textbook
Videos
[+] Question 1
0/10 pts
3
98
Question 2
0/10 pts
3
98
Which of the following are true statements? Mark all that are true.
and implies that and implies that implies that implies that and implies that implies that implies that implies that implies that Submit Question
Which of the following is/are signified by ?
The limit exists and equals infinity.
This means that The value of becomes infinite when approaches .
The value of goes out to infinity, when it gets close to .
As approaches , the value of increases without bound.
Submit Question
Question 3
0/10 pts
3
98
Question 4
0/10 pts
3
98
Enter each answer as a whole number (like -4, 0, or 253) or DNE for undefined or Does Not Exist.
= Question Help: Submit Question
Video 1
Video 2
The graph below is the function 1
2
3
4
5
-1
-2
-3
-4
-5
1
2
3
4
5
-1
-2
Your preview ends here
Eager to read complete document? Join bartleby learn and gain access to the full version
- Access to all documents
- Unlimited textbook solutions
- 24/7 expert homework help
Question 5
0/10 pts
3
98
Question 6
0/10 pts
3
98
-2
-3
-4
-5
Find Find Find Find Question Help: Submit Question
Video
The graph below is the function 1
2
3
4
5
-1
-2
-3
-4
-5
1
2
3
4
5
-1
-2
-3
-4
-5
Find Find Find Find Question Help: Submit Question
Video
Question 6
0/10 pts
3
98
Question 7
0/10 pts
3
98
Guess the value of the limit (if it exists) by evaluating the function at the given numbers. (It is suggested
that you report answers accurate to at least six decimal places.)
Let .
We want to find the limit .
Start by calculating the values of the function for the inputs listed in this table.
0.2
0.1
0.05
0.01
0.001
0.0001
0.00001
Based on the values in this table, it appears Submit Question
Guess the value of the limit (if it exists) by evaluating the function at the given numbers. (It is
suggested that you report answers accurate to at least six decimal places.)
Let
.
We want to find the limit
.
Start by calculating the values of the function for the inputs listed in this table.
0.2
0.1
0 05
Question 8
0/10 pts
3
98
Question 9
0/10 pts
3
98
0.05
0.01
0.001
0.0001
0.00001
Based on the values in this table, it appears
Submit Question
Estimate the limit numerically or state that the limit does not exist (DNE):
Give your answer to at least three decimal places
Question Help: Submit Question
Video 1
Video 2
Evaluate the following limits. Consider looking at the graph of the function to help you understand the
situation. As necessary, enter oo for and -oo for .
(a)
(b)
Your preview ends here
Eager to read complete document? Join bartleby learn and gain access to the full version
- Access to all documents
- Unlimited textbook solutions
- 24/7 expert homework help
Question 10
0/10 pts
3
98
Question 11
0/10 pts
3
98
Submit Question
1
2
3
4
5
-1
-2
-3
-4
-5
π/2
π
3π/2
2π
x
The graph of the function is given above for the interval ONLY.
Determine the one-sided limit. Then indicate the equation of the vertical asymptote.
Find This indicates the equation of a vertical asymptote is .
Find This indicates the equation of a vertical asymptote is .
Question Help: Submit Question
Video
1
2
3
4
5
-1
-2
-3
-4
5
π/2
π
3π/2
2π
x
Question 12
0/10 pts
3
98
-5
The graph of the function is given above for the interval ONLY.
Determine the one-sided limit. Then indicate the equation of the vertical asymptote.
Find This indicates the equation of a vertical asymptote is .
Find This indicates the equation of a vertical asymptote is .
Question Help: Submit Question
Video
1
2
3
4
5
-1
-2
-3
-4
-5
π/2
π
3π/2
2π
x
The graph of the function is given above for the interval ONLY.
Determine the one-sided limit. Then indicate the equation of the vertical asymptote.
Find This indicates the equation of a vertical asymptote is .
Find