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Figure 8.3 “Increasing Marginal Returns, Diminishing Marginal Returns, and Negative Marginal Returns” shows the ranges of increasing, diminishing, and negative marginal returns. Clearly, a firm will never intentionally add so much of a variable factor of production that it enters a range of negative marginal returns. Acme experiences diminishing marginal returns beyond the third unit of labor—or the seventh jacket. Notice that the total cost and total variable cost curves become steeper and steeper beyond this level of output.
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Both theorists attributed diminishing returns to decreased input quality. Negative productivity or negative returns occur when the output declines as the variable factor is increased. Put another way, negative productivity deals with successively smaller output. For example, negative productivity would be when a new system component is added and total output decreases compared with the previously existing system. For example, if a bakery with one baker and two ovens adds a second baker, it’s able to double its daily bread production. However, adding a third baker won’t necessarily triple daily production in the short run over the original rate with one baker because the three bakers still only have two ovens.
Decisions concerning the operation of the restaurant during the next year must assume the building will remain unchanged. Other factors of production could be changed during the year, but the size of the building must be regarded as a constant. The optimal result is the point in any system of production in which increasing the quantities of one input while holding all other inputs constant will begin to yield progressively smaller results. Once the optimal result is reached, diminishing returns set in, and the only way to maintain previous output gains is to increase the size of the entire system. The term might also be used colloquially to describe purchasing a product.
This law is crucial for businesses and in agriculture for planning and optimizing the allocation of resources. Understanding where the point of diminishing returns begins helps in determining the optimal number of resources to employ without wasting inputs or decreasing the efficiency of production. This principle underscores the importance of balance in the use of resources and the limitations of production capacity.
Another example of diminishing marginal returns could be with regard to wealth. As your wealth increases, initially, your happiness rises as you are able to buy food to eat and a place to live. But, after a certain level of wealth, gaining more wealth doesn’t lead to any rise in happiness. Malthus introduced the idea during the construction of his population theory.
For example, as quantity produced increases from 40 to 60 haircuts, total costs rise by 400 – 320, or 80. Thus, the marginal cost for each of those marginal 20 units will be 80/20, or $4 per haircut. The marginal cost curve is generally upward-sloping, because diminishing marginal returns implies that additional units are more costly to produce.
If the farmer uses one bag of fertilizer, he will harvest 10 bags of grain from the farm. If he uses two bags of fertilizer, he increases his total yield to 30 bags of grain. A change in the production technique will result in increased efficiency of production, thus negating the effects of the law. These two examples are from a good stage from where we can look at the advantages and limitations of the “law of diminishing returns.” To check the applicability of this law, we will quantify units of production by assuming different values of labor input.
This was the origin of the Malthusian theory of population, which stated that the global population would one day outgrow its food supply. Now that we have the basic idea of the cost origins and how they are related to production, let’s drill down into the details. Albert.io lets you customize your learning experience to target practice where you need the most help. We’ll give you challenging practice questions to help you achieve mastery of AP Microeconomics. With a low number of workers making the parts, the stitching machine will be underutilized, with some periods of idleness as it waits for more parts to be made. This is because there are more chefs that stoves, meaning two chefs will have to waste time waiting for a stove to be freed.
Therefore, the rate of return provided by that average increase in income is diminishing. If 50 people are employed, at some point, increasing the number of employees by two percent (from 50 to 51 employees) would increase output by two percent and this is called constant returns. We turn next in this chapter to an examination of production and cost in the long run, a planning period in which the firm can consider changing the quantities of any or all factors. The distance between the ATC and AVC curves keeps getting smaller and smaller as the firm spreads its overhead costs over more and more output.
Notice what happens to the slope of the total product curve in Figure 8.1 “Acme Clothing’s Total Product Curve”. Between 3 and 7 workers, the curve continues to slope upward, but diminishing marginal returns implies its slope diminishes. Beyond the seventh tailor, production begins to decline and the curve slopes downward. For example, suppose that there is a manufacturer that is able to double its total input, but gets only a 60% increase in total output; this is an example of decreasing returns to scale. Now, if the same manufacturer ends up doubling its total output, then it has achieved constant returns to scale, where the increase in output is proportional to the increase in production input. However, economies of scale will occur when the percentage increase in output is higher than the percentage increase in input (so that by doubling inputs, output triples).
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