A graph that shows the set of points that generate some value is not a graph of a relationship between the two variables on the axes. For this reason, it makes sense that we can show combinations of our two variables that yield more than one value, as we have done to the right. This graph shows the set of (positive) values of A and B that add up to **15**, and a second line illustrating the set of values of A and B that sum to **25**. Since these are simply sets of points that add up to certain values, both (and many more) can be correct at the same time.^{12}

In **Chapter 4. Consumer Choice** you'll see this kind of graph used to illustrate a consumer's **Budget Constraint**. A budget constraint shows all the combinations of two goods our consumer can buy with her income, very much like the graph to the right.

^{12} Sets of points, such as those graphed here, that yield a common value for some relationship or function are called "level sets." The lines on weather maps that indicate constant barometric pressure, constant temperature or fronts are examples, as are the lines on topographical maps that indicate constant elevation.