ECON 426 Lecture Notes - Lecture 4: Profit Maximization, Marginal Revenue, Production Function

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Economic profit not accounting profit!
Meant to approximate economic profits
Accounting profit: revenue - costs; but according to some rules made up by a tax authority, accounting board, etc.
Statement about the revenue and the opportunity cost of the inputs used
Opportunity costs - how much do you have to pay to purchase these inputs?
Economic profit = revenue - opportunity cost of inputs
The decision maker ("firm") maximizes profits
Given the input you choose, you will produce as much output as possible (profit maximization)
The firm chooses the inputs and how much to produce
One way of pursuing economic rents is to attempt to establish a monopoly (as competition drives profits to 0)
i.e., you could take away extra profit without changing the decisions of the firm (as the condition for firms to produce
is profits = 0)
A firm is said to earn "economic rents" if its profits are positive
The Neoclassical Labor-Demand Model
The demand for labor is "derived" from the profit maximization problem ("derived input demand")
Input price
Output price
Technology of the production process
The competitive firm is constrained by:
Derived Demand
Assume there's no information asymmetries
For now: there's no uncertainty
The firm knows all the variables that affect its profits when it makes decisions
The Information and Policy Environment
Prices are taken as given
The Competitive Environment
Technology represents the state of knowledge that allows producing goods or services from a given set of inputs
y homogenous output
F(K,L) production function
K homogenous capital
L homogenous labor
Production function y = F(K,L)
e.g. use of these things for a unit of time vs. the price of buying them
How much y can be produced in a day/week/month/year with the inputs (K, L) available in that same time-period
e.g. wage (cost of labor)
e.g. rental rate of capital
When we think about prices, we need to think about how much you pay to use an input for a given unit of time
Production functions express flows in a given unit of time
Technology
→ fixed, exogenous level of short run capital
is set in response to business conditions that were expected to endure for a long period
Y = F(L, ) = f(L)
Here, K stands in for the "fixed" input, but other inputs might also be fixed for different periods of time: skilled or
unionized labor, etc.
In the short run, K is fixed
In the long run, all inputs can be varied!
The Short Run
The change in output resulting from the employment of one additional labor hour, holding all other inputs constant,
including K
 

The slope of the short-run production function at a given point, defined as:
Marginal Product of labor, 
The Marginal Product of Labor
Lecture 4 - Short Run Labor Demand
Friday, February 2, 2018
3:15 PM
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