The demand curve for tickets at an amusement park is:

Q=D(p)=140046p

Q=D(p)=1400-46p, p > 0

All customers pay the same ticket price. The marginal cost of serving a customer is $11.

Using calculus and formulas (don't just build a table in a spreadsheet as in the Marginal Analysis I lesson) to find a solution, how many tickets will be sold at the profit-maximizing price?

Round the equilibrium quantity DOWN to its integer part and round the equilibrium price to the nearest cent.

Hint:The first derivative of the total revenue function, which is cumulative, is the marginal revenue function, which is incremental. The formula summary explains how to compute the derivative.