The canola oil industry is perfectly competitive. Every producer has the following long-run total cost function: LTC = 2Q3 -

Question:

The canola oil industry is perfectly competitive. Every producer has the following long-run total cost function: LTC = 2Q3 - 15Q2 + 40Q, where Q is measured in tons of canola oil. The corresponding marginal cost function is given by LMC = 6Q2 - 30Q + 40.
a. Calculate and graph the long-run average total cost of producing canola oil that each firm faces for values of Q from 1 to 10.
b. What will the long-run equilibrium price of canola oil be?
c. How many units of canola oil will each firm produce in the long run?
d. Suppose that the market demand for canola oil is given by Q = 999 - 0.25P. At the long-run equilibrium price, how many tons of canola oil will consumers demand?
e. Given your answer to (d), how many firms will exist when the industry is in long-run equilibrium?

This problem has been solved!


Do you need an answer to a question different from the above? Ask your question!

Step by Step Answer:

Related Book For  answer-question

Microeconomics

ISBN: 9781464146978

1st Edition

Authors: Austan Goolsbee, Steven Levitt, Chad Syverson

View Solution
Create a free account to access the answer
Cannot find your solution?
Post a FREE question now and get an answer within minutes. * Average response time.
Question Posted: January 13, 2016 02:38:41