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A monopolistically competitive firm has an inverse demand equal to P = 180 - 0.25Q and a total cost function of C(Q) = 200 +

A monopolistically competitive firm has an inverse demand equal toP = 180 - 0.25Qand a total cost function ofC(Q) = 200 + Q2.What is the optimal (profit-maximizing) quantity to produce?

A monopolistically competitive firm has an inverse demand equal toP = 180 - 0.25Qand a total cost function ofC(Q) = 200 + Q2.What is the optimal (profit-maximizing) price to charge?

A monopolistically competitive firm has an inverse demand equal toP = 180 - 0.25Qand a total cost function ofC(Q) = 200 + Q2.What are your profits at the optimal quantity and price?

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