You run a cookie shop that sells such good cookies that there are no close competitors (i.e., you are a monopoly). You primarily sell your cookies to multiple large institutions like Universities, large commercial distibutors, and sports stadiums. Because you know your customers well, you know each of their individual demand curves and can price discriminate perfectly.

Suppose one customer has the following (inverse) demand for cookies:

p = 350 3Q

The cost of cookies is C(Q) = 9Q. For simplicity, we are assuming no fixed cost. This means the marginal cost and average cost of cookies are the same AC = MC = 9

How much profit can you make from this customer when perfectly price discriminating?

Round to the nearest whole number.