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Assume a perfectly competitive market is represented by the functions Qd = -4p + 400 and Qs = p
Assume a perfectly competitive market is represented by the functions Qd = -4p + 400 and Qs = p. If a firm produces in this market subject to a total cost function of TC = 2Q2 + 25Q + 100 determine the amount of profit this firm will make
Expert Solution
Find the inverse demand
Qd = -4P + 400
4P = 400 - Qd
P = 100 - 0.25Qd
Find the Marginal Cost
TC = 2Q^2 + 25Q + 100
MC = 4Q + 25
in perfect competition P+MC
100 - 0.25Q = 4Q + 25
4.25Q = 75
Q = 75/4.25
P = 100 - 0.25(75/4.25)
P = 95.5882
Total Revenue (TR) = P*Q
TR = 95.5882 * 75/4.25
TR = 1686.85
TC = 2((75/4.25)^2) + 25(75/4.25) + 100
TC = 622.837 + 100 + 441.176
TC = 1164.01
Profit = 1686.85 - 1164.01 = 522.84
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