Step 1:
\From the graph,
.
Observe the graph, as
tends to
from the left side,
is
.
Therefore,
.
As
tends to
from the right side,
is
.
Therefore,
.
Since the left and right hand limits are not equal at
, then
does not exist.
Step 2:
\From the graph,
.
Observe the graph, as
tends to
from the left side,
is
.
Therefore,
.
As
tends to
from the right side,
is
.
Therefore,
.
Since the left and right hand limits are not equal at
, then
does not exist.
Step 3:
\From the graph,
.
Observe the graph, as
tends to
from the left side,
is
.
Therefore,
.
As
tends to
from the right side,
is
.
Therefore,
.
\
Since the left and right hand limits are not equal at
, then
does not exist.
Determine 
The table is
\| \ | ![]() | \
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Does not exist | \
![]() | \
![]() | \
![]() | \
![]() | \
Does not exist | \
![]() | \
![]() | \
![]() | \
![]() | \
Does not exist | \
\
\
\