Consider three firms, A, B and C, all producing kilos of potatoes (per year) in a perfectly competitive market. The diagrams below show marginal cost curves for each of the three firms.
![](data:image/png;base64, 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)
FIGURE 12-1
Refer to Figure 12-1. Suppose each of Firms A, B, and C are producing 500 kilos of potatoes. Which of the following statements correctly describes the productive efficiency of this industry?
◦ Productive efficiency would be achieved if Firm B produced all the output, since it has the lowest MC for the production of 500 kilos.
◦ The total output of 1500 kilos is the productively efficient output for this industry, so no reallocation is necessary.
◦ It is possible to reduce the total cost of the given output by reallocating production among the three firms.
◦ It is not possible to say whether this industry is productively efficient because we do not know the market price of the product.
◦ It is not possible to say whether this industry is productively efficient because we do not know the average costs for each firm.