Answer:

If we use the valie of s =60 we have

And after solve we got:

So then the best option for this case would be:
$27,600
Explanation:
Using the following info in order to complete the problem:
p(s)=-24s^(2)+2200s-18000
$112,560
$27,600
$111,120
$236,400
$14,240
We have the following function given:

If we use the valie of s =60 we have

And after solve we got:

So then the best option for this case would be:
$27,600