Answer:
See the graph and explanation below.
Explanation:
For this case we have the following function:

The domain for this function is given by:
since the natural log is not defined for negative numbers
,

We can calculate some points in order to see the tendency of the graph, we can select a set of points for example
and we can calculate the values for f(x) like this
x=5.5

x=6

That represent the x intercept
x=7

x=8

x=9

x=10

And that represent the x intercept
And then we can see the plot on the figure attached.