Minimum Efficient Scale Explained (with Examples & Graph)
Questions about the minimum efficient scale of production arise for the executives of any firm when considering its long term competitive strategy. This is because long term survival will almost certainly require that the firm operates at, or close to, the lowest point on its long term average cost curve.
The minimum efficient scale relates to a point on that curve at which the economies of scale are first achieved i.e., the lowest amount of production that allows the firm to minimize its long run average costs of production. Clearly, the scale of production necessary to achieve these efficiencies will be very different depending on the nature of the industry, and I have discussed this in some depth in my article about the Economies of Scale.
In this article I will not discuss different industries, but I will go deeper into the practical meaning of the concept of a minimum efficient scale, because it does have some implications for the shape of the cost curves used in the standard textbooks and how they relate to outcomes in the real world.
I will start with another look at the textbook cost curves used for analyzing a firm's long term costs, so it's important to understand how these curves relate to each other, their shape and so on. For a refresher on that, and in particular on the relationship between LRAC and LRMC, refer to my article at:
Minimum Efficient Scale Graph
The key point to understand with the concept of a minimum efficient scale is that some portion of the LRAC must be flat, or close to flat. Only in this scenario is it possible for a range of different quantities of production to be consistent with optimal efficiencies of scale. This is illustrated in the graph below.
Minimum Efficient Scale Formula
The minimum efficient scale occurs at the lowest amount of production at which there are no further significant long run average cost reductions available from increasing output. If we were to try to express this in a formula, it would look something like:
MES occurs at the lowest q for which LRMC ≈ LRAC
Reflecting on the graph above, at first glance it may appear that the LRMC curve does not pass through the LRAC curve at a quantity close to the minimum efficient scale (MES). However, if you look again you will see that for all quantities between q and q' (the minimum and maximum efficient scale points) the LRAC is more or less equal at c. This must mean that the LRMC is almost equal to c throughout that production range.
This does raise some immediate practical difficulties with the analysis given in the standard economics textbooks, which treat this subject as though any cost difference is significant, and students of economics should be aware of that. However, the models in those books are just theoretical abstracts used to illustrate a point.
For the concept of a minimum efficient scale to exist at all, there has to be a range of different output quantities over which there is more or less equal efficiency. In other words, while the textbooks assume that there is a range of output over which the LRAC curve is perfectly flat and costs are exactly equal, in reality it is technically impossible for those costs to be exactly equal over any production range. There will always be one particular quantity of output that has the absolute lowest average cost.
What matters here is that there is an 'almost' flat section of the LRAC curve over which any difference in the average cost of production is of no concern. Only in this sense is it possible for there to be a minimum efficient scale in the real world, and a range of output quantities that are more or less equally efficient. There will be some slight differences in LRMC over that range, but they are small enough that they fall within a margin of error when entrepreneurs try to estimate their costs of production.