戰昇的部落格

(1 point) Let F be the function below.

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Evaluate each of the following expressions.

Note: Enter 'DNE' if the limit does not exist or is not defined.

1 point) Use the given graph of the function f� to find the following limits. If a limit does not exist, type "DNE".

2. limx→2+f(x)=lim�→2+�(�)= 

3. limx→2f(x)=lim�→2�(�)= 

4. limx→0f(x)=lim�→0�(�)= 

5. f(0)=�(0)= 

(1 point) Evaluate each expression using the given graph of f(x)�(�).
Enter DNE if the limit or value does not exist.

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b) limx→3+f(x)=lim�→3+�(�)= 

c) limx→3f(x)=lim�→3�(�)= 

d) limx→−3−f(x)=lim�→−3−�(�)= 

e) limx→−3+f(x)=lim�→−3+�(�)= 

f) limx→−3f(x)=lim�→−3�(�)= 

In problems g-i, assume a� is an integer such that −3≤a≤3−3≤�≤3.

g) limx→a−f(x)=lim�→�−�(�)= 

h) limx→a+f(x)=lim�→�+�(�)= 

i) limx→af(x)=lim�→��(�)= 

(1 point) Evaluate the following limits:

Use "infinity" for "∞∞" and "-infinity" for "−∞−∞".

(1 point) Find the vertical asymptotes of the function y=xx2−x−110�=��2−�−110.

x=�=  . Separate multiple answers with commas.