Consumer Demand Function: The relationship between the quantity of a good bought and its price.
Consumption bundle: A combination of different quantities of goods a consumer might like to consume.
Utility: Satisfaction derived from consuming goods.
Marginal Rate of Substitution (MRS): How much of one good the consumer is willing to give up to consume more of another good without changing their utility.
Indifference Curves:
Show all combinations of two goods that provide the same utility.
Downward-sloping curves that become flatter to represent diminishing marginal rates of substitution
Budget Constraint: The maximum combinations of goods a consumer can afford given their income and the prices of the goods.
The cost of forgoing one good to obtain more of another.
Representation: Slope of the budget line shows trade-offs between two goods
The theory of consumer choice :
Purpose:
To explain how a consumer chooses how much to consume of different goods given their resources (income) and the market conditions (prices of goods)
This relates to the demand function
ingredients for the theory of consumer choice
The consumer’s tastes & utility
The behavioral assumption that consumers are rational so they choose maximum utility
Consumers income (representing the resources available)
The prices at which goods can be bought
Consumption bundle :
This represents what a consumer would like to consume.
A consumption bundle contains different quantities of various goods
Assumptions about tastes:
Consumption bundles: contain different quantities of only two goods
Completeness:
We can always rank bundles according to utility
Geometrically: indifference curves go through any bundle (function is continuous)
Transitivity : the ranking of possible bundles is internally consistent
If a is preferred to b and b is preferred to c then a is preferred to c
Geometrically: indifference curves don’t cross
Assumptions about tastes:
Consumers prefer consuming more to less :
We have to redefine it for bad goods like pollution
Geometrically: consumers prefer higher indifference curves as they do not cross
Diminishing marginal rate of substitution :
When a consumer has a lot of one good he would have to sacrifice a lot of it to get another scarce good
Geometrically: convex to the origin
Utility:
The amount of satisfaction a consumer would gain from consuming goods and services or a particular consumption bundle.
A consumer prefers one consumption bundle to another if the utility they get from one bundle is greater than the other
Indifference curve
Shows all the consumption bundles yielding a particular level of utility
Downward slope : MRS
Map of indifference curves:
Shows different consumers’ tastes
Ordinal utility:
Non-measurable utility
Cardinal Utility:
Measurable utility
Marginal rates of substitution :
The quantity of a good a consumer must sacrifice to increase the quantity of another good by one unit without changing utility
Diminishing marginal rates of substitution:
For every additional unit of good 1 the consumer is willing to give up less and less amount of good 2
An indifference curve is a downward sloping curve connecting all the bundles that our consumer considers as equally desirable in terms of the utility they provide
Every point on one indifference curve yields the same utility
The consumer can face multiple different bundles, so we can have many different indifference curves on the same graph to represent the tastes of our consumer.
Diminishing marginal rates of substitution imply that each curve becomes flatter as we move along it to the right
Because a consumer prefers more to less indifference curves must slope downwards
There is an indifference curve passing through every possible bundle faced by our consumer
Indifference curves further away from the origin are associated with higher levels of utility because the consumer prefers more to less
Indifference curves cannot cross
As it would violate our assumption that consumers prefer more to less
along each curve consumer utility is constant
The budget constraint:
The different bundles a consumer can afford
the budget constraint:
Shows the maximum affordable quantity of one good given the quantity of another good being purchased
A straight line, sometimes called the budget line
Shows the maximum combinations of goods that the consumer can afford given income and the prevailing prices
The end points show the position of the budget line
The first point is the most of the Y axis variable that the budget will buy
The end point is the most of the X axis variable that the budget will buy
The end points show how much of each good the budget buys if the other good is not bought at all
Any point above the budget line is unaffordable
The slope of the budget line shows how many of x must be sacrificed to get another unit of Y
Representing the opportunity cost of Y in terms of X
Opportunity cost is constant along the the budget line
The slope of the budget line depends only on the ratio of prices of the two goods
Calculating the slope of the budget line = - (change in y) / (change in x)
Slope of the budget line = -PH/PV
PH : price of the good on the horizontal axis
PV: price of the goods on the vertical axis
Budget Constraint: The combination of two goods (X and Y) a consumer can afford, given their income (M) and prices of the goods (Px and Py).
Budget Line: Depicted as a straight line that shows all combinations of goods a consumer can buy with their income.
Slope of the Budget Line:
represents the trade-off (opportunity cost) between the two goods.
Qy = M/Py - Px/Py Qx
The equation for the budget line
M/Py = the first point of the budget line / the vertical intercept of the budget line
-Px/Py = slope of the budget line
M/Py : indicates how much of good y can be bought when a consumer spends all their income on good y