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Budget Line
Set of bundles (x1,x2) that satisfies the following property: for any bundles within this set, given the set of prices and income, the total amount of money equals the total amount of disposable income (p1x1 + p2x2 = m)
Indifference Curve
Describes consumer preferences. Graphically, the set of all bundles between which the consumer is indifferent
Marginal Rate of Substitution
Measures the rate at which a consumer is willing to substitute one good for another good and remain indifferent. Graphically, MRS = slope of indifference curve
Types of Monotonic Transformation
multiply by a positive number
add a number
take the natural log
raise to some positive number
Utility Function
A way of describing preferences by assigning a number to each bundle such that the more preferred bundles receive a larger number than less preferred bundles
Marginal Utility
Change in utility from a little bit more of good i, holding the quantity of the other good fixed. MRS = -MU1/MU2
Demand Function
A function that assigns values x1* and x2* to any set of (p1,p2) and m
Normal Goods
When income increases, demand increases and vice versa
Inferior Goods
When income increases, consumption decreases
Ordinary Goods
Demand increases and prices decreases
Giffen Good
Drop in price causes a drop in demand
Price Elasticity of Demand
Measures responsiveness of consumers to changes in demand
Production Function
f = relationship between quantity of inputs and quantity of outputs [y=f(x1,x2)]
Isoquant
Set of all possible combinations of x1 and x2 needed to produce a given fixed level of output
Marginal Product
How much output de we produce by increasing the quantity of one output by a little
Law of Diminishing Marginal Product
Productivity of a factor will dimmish as we use more of that factor (other factor remains constant)
Technical Rate of Substitution
TRS = -MP1/MP2
Returns to Scale
What happens to output if we scale the quantity of both input factors by some amount t>1
Isoprofit Line
All possible combinations of x1 and y that give the same profit
Profit (π)
Revenue - costs (π = py - w1x1 - w2x2)
Isocost Line
All combinations of x1 and x2 that yield the same total cost
Partial Equilibrium
Focus on one market and disregard interactions with other markets
General Equilibrium
How demand and supply interact across markets, assuming; 1. Markets are competitive, 2. looking at two goods and two consumers, and 3. ignore production
Edgeworth Box
Used to depict an exchange economy
Pareto Efficiency
An allocation where you can’t make one person better off with out making the other person worse off (The two consumer’s indifference curves are tangent). At x* there is no further room for mutually beneficial trades
Contract Curve
Set of all pareto efficient allocation of goods
Competitive/Walrasion Equilibrium
Set of prices (p1*, p2*) such that, given the initial endowment: 1. each person is choosing their most preferred bundle, and 2. the markets clear [xa1(p1*, p2*) + xb1(p1*, p2*) = wa1 + wb1 or xa2(p1*, p2*) + xb2(p1*, p2*) = wa2 + wb2]
Walrus’ Law
If one of the two markets clear, the other also automatically clear
First Theorem of Welfare Economics
A Walrasian equilibrium allocation is also Pareto efficient
Consumption Externality
One person’s consumption directly impacts another person’s
Production Externality
Production of one firm is impacted by choices of another firm
Public Goods
Once provided, it is available in the same amount to all effected consumers (infrastructure, public services)
Free Riding
Everyone waits for someone else to provide publice goods