ECON 426 Lecture Notes - Lecture 4: Profit Maximization, Marginal Revenue, Production Function
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
ECON 426 Page 1