Supply and Demand Q2 The demand curve for tickets at an amusement park is: Q=D(p)=1900−45pQ=D(p)=1900-45p, p > 0 All customers pay the same ticket price. The marginal cost of serving a customer is $14. Using calculus and formulas (don't just build a table in a spreadsheet as in the Marginal Analysis I lesson) to find a solution, what is the profit-maximizing price? Round the equilibrium quantity DOWN to its integer part and round the equilibrium price to the nearest cent.
Supply and Demand Q2 The demand curve for tickets at an amusement park is: Q=D(p)=1900−45pQ=D(p)=1900-45p, p > 0 All customers pay the same ticket price. The marginal cost of serving a customer is $14. Using calculus and formulas (don't just build a table in a spreadsheet as in the Marginal Analysis I lesson) to find a solution, what is the profit-maximizing price? Round the equilibrium quantity DOWN to its integer part and round the equilibrium price to the nearest cent.
Chapter14: Monopolistic Competition And Product Differentiation
Section: Chapter Questions
Problem 9P
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The demand curve for tickets at an amusement park is:
Q=D(p)=1900−45pQ=D(p)=1900-45p, p > 0
All customers pay the same ticket price. The marginal cost of serving a customer is $14.
Using calculus and formulas (don't just build a table in a spreadsheet as in the Marginal Analysis I lesson) to find a solution, what is the profit-maximizing price?
Round the
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