Suppose that it is given to you that $$f'(x)= (x+ 4)(9 -x)(x- 11)$$
Then the first relative extremum (from the left) for $f(x)$ occurs at $x=$
The function $f(x)$ has a relative ? max min at this point.

The second relative extremum (from the left) for $f(x)$ occurs at $x=$
The function $f(x)$ has a relative ? max min at this point.

The third relative extremum (from the left) for $f(x)$ occurs at $x=$
The function $f(x)$ has a relative ? max min at this point.

The first inflection point (from the left) for $f(x)$ occurs at $x=$

The second inflection point (from the left) for $f(x)$ occurs at $x=$