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The production function with one variable input describes the relationship between the quantity of a single input, typically labor, and the amount of output produced. It can be represented mathematically as ( Q = f(L) ), where ( Q ) is the quantity of output and ( L ) is the quantity of the variable input. This function often exhibits diminishing marginal returns, meaning that as more of the variable input is added while keeping other inputs constant, the additional output generated from each additional unit of input eventually decreases. This concept helps firms optimize their resource allocation and production levels.
marginal product of labor
The abscissa is the independent variable (or input) to a function.
domain
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there are three stages of production mp>ap
marginal product of labor
The production function for a firm is the relationship between the quantities of inputs per time period and the maximum output that can be produced. It can be calculated for one or more than one variable factors of production. The one variable factor of production function corresponds to the short-run during which at least one factor of production is fixed .
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Independent variable
The abscissa is the independent variable (or input) to a function.
domain
In scientific terms, a function is a relationship or mapping between input values (independent variable) and output values (dependent variable), where each input value is uniquely associated with one output value. Functions are fundamental in mathematics and are used to describe how one quantity depends on another.
an input variable is an input variable
In microeconomics, a production function asserts that the maximum output of a technologically determined production process is a mathematical production of input factors of production.
Production function refers to the functional relationship between (physical) input and (physical) output