
To graph: The given function and to analyze it.
The domain is
The range is
It is a continuous function for all real numbers.
The function is always increasing.
No symmetry.
Bounded below and above.
No local extrema.
Horizontal asymptotes are
No vertical asymptote.
End behavior:
Given:
Calculation:
Comparing
Since
Now, the graph is
The given function is well defined for all real numbers, therefore the domain is
From the graph, it can be seen that the
Therefore, the range is
From the graph, it can be seen that the curve has no breaks or jumps; therefore it is a continuous function for all real numbers.
From the graph, it can be seen that the value of
So, the function is always increasing.
The curve is neither symmetric with the
So the curve has no symmetry.
Bounded below and above.
There are no turning points for the given curve, so there is no local extrema.
Horizontal asymptotes are
No vertical asymptote.
End behavior:
From the graph, it can be seen that
Chapter 3 Solutions
EBK PRECALCULUS:GRAPHICAL,...-NASTA ED.
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