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Now let’s explore the role of consumer income as a constraint on consumer choices in a two-good economy model. As consumers, we face the trade-off of what quantities (how much) of goods and services to consume because our income is limited.
Our income sets a boundary on what we can afford. A budget line illustrates the range of available choices given our income. A budget line shows the maximum consumption possible of two goods that a consumer can afford, given the prices of the goods, when all income is spent. A budget line is a useful tool for thinking carefully about how scarcity, opportunity cost, and efficiency apply to a particular situation. Points above the budget line are not attainable with the current budget. Points below the budget line are inefficient and can be improved by moving to the budget line. The maximum efficiency is achieved on the budget line.
Consider this scenario. Suppose Kate sets aside $100 a month to have lunch at her two favorite places:
A budget line will identify all possible combinations of meals Kate can afford if she spends all $100 on going out to lunch. We can plot these combinations of meals on a graph to create a visual representation of the budget line.
The budget line graph below represents the effect of Kate's budget constraint. It shows the maximum consumption possible of two meals that Kate can afford, given the prices of the two meals, when all her income is spent.

Notice where the line touches each axis at Points A on the vertical axis and Point D on the horizontal axis; these are the endpoints of the budget line. The endpoints identify the maximum number of each meal Kate can afford of either good when she has fully spent her budget.
Choices beyond the budget line are not affordable given Kate’s $100 budget. Kate cannot afford 12 Mexican and 12 Italian meals per month. Kate’s choices might be different if her income changes or if the price of either or both meals change. But given her current constraints, product prices, and income, the budget line represents the maximum combinations she can afford.
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