1. Suppose a constant cost, perfectly competitive industry is composed of identical fims where the level of K that allows them the lowest possible AC generates the following cost function SC(q) = 2q° + 6q + 18 where qis the firm's output and FC = 18. a) What are the SAC, and SMC equations? b) Tum the SMC function into a fim short-run supply equation c) Find the profit and the producer suplus. d) Let the market demand function to be QD = 660 – 20P, and how many fims do you %3D expect to now see in the market in the long run?
1. Suppose a constant cost, perfectly competitive industry is composed of identical fims where the level of K that allows them the lowest possible AC generates the following cost function SC(q) = 2q° + 6q + 18 where qis the firm's output and FC = 18. a) What are the SAC, and SMC equations? b) Tum the SMC function into a fim short-run supply equation c) Find the profit and the producer suplus. d) Let the market demand function to be QD = 660 – 20P, and how many fims do you %3D expect to now see in the market in the long run?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Transcribed Image Text:1. Suppose a constant cost, perfectly competitive industry is composed of identical fims
where the level of K that allows them the lowest possible AC generates the following cost
function: SC(q) = 2q² + 6q + 18 where q is the firm's output and FC = 18.
%3D
a) What are the SAC, and SMC equations?
b) Tum the SMC function into a firmshort-run supply equation
c) Find the profit and the producer suplus.
d) Let the market demand function to be QD = 660 – 20P, and how many firms do you
expect to now see in the market in the long run?
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