ⓘ Marginal product
In economics and in particular neoclassical economics, the marginal product or marginal physical productivity of an input is the change in output resulting from employing one more unit of a particular input, assuming that the quantities of other inputs are kept constant.
The marginal product of a given input can be expressed as:
M P = Δ Y Δ X {\displaystyle MP={\frac {\Delta Y}{\Delta X}}}where Δ X {\displaystyle \Delta X} is the change in the firms use of the input conventionally a oneunit change and Δ Y {\displaystyle \Delta Y} is the change in quantity of output produced resulting from the change in the input. Note that the quantity Y {\displaystyle Y} of the "product" is typically defined ignoring external costs and benefits.
If the output and the input are infinitely divisible, so the marginal "units" are infinitesimal, the marginal product is the mathematical derivative of the production function with respect to that input. Suppose a firms output Y is given by the production function:
Y = F K, L {\displaystyle Y=FK,L}where K and L are inputs to production say, capital and labor. Then the marginal product of capital MPK and marginal product of labor MPL are given by:
M P K = ∂ F ∂ K {\displaystyle MPK={\frac {\partial F}{\partial K}}} M P L = ∂ F ∂ L {\displaystyle MPL={\frac {\partial F}{\partial L}}}In the "law" of diminishing marginal returns, the marginal product initially increases when more of an input say labor is employed, keeping the other input say capital constant. Here, labor is the variable input and capital is the fixed input in a hypothetical twoinputs model. As more and more of variable input labor is employed, marginal product starts to fall. Finally, after a certain point, the marginal product becomes negative, implying that the additional unit of labor has decreased the output, rather than increasing it. The reason behind this is the diminishing marginal productivity of labor.
The marginal product of labor is the slope of the total product curve, which is the production function plotted against labor usage for a fixed level of usage of the capital input.
In the neoclassical theory of competitive markets, the marginal product of labor equals the real wage. In aggregate models of perfect competition, in which a single good is produced and that good is used both in consumption and as a capital good, the marginal product of capital equals its rate of return. was shown in the Cambridge capital controversy, this proposition about the marginal product of capital cannot generally be sustained in multicommodity models in which capital and consumption goods are distinguished.
Relationship of marginal product MPP with the total product TPP
The relationship can be explained in three phases 1 Initially, as the quantity of variable input is increased, TPP rises at an increasing rate. In this phase, MPP also rises. 2 As more and more quantities of the variable inputs are employed, TPP increases at a diminishing rate. In this phase, MPP starts to fall. 3 When the TPP reaches its maximum, MPP is zero. Beyond this point, TPP starts to fall and MPP becomes negative.
 In economics, the marginal product of labor MPL is the change in output that results from employing an added unit of labor. It is a feature of the production
 paid at a level equal to the marginal revenue product of labor, MRP the value of the marginal product of labor which is the increment to revenues caused
 rate is assumed constant, marginal cost and marginal product of labor have an inverse relationship  if the marginal product of labor is decreasing or
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 characteristics reported as marginal in the US corn belt may be one of the better soils available in another context Changes in product values such as the

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