The production possibilities boundary shows possible combinations of guns and butter that can be produced by a country. The lower diagram shows demand and supply for butter.
![Short description: Two graphs. The first graph plots butter against guns. The second graph plots quantity of butter against the price of butter. Long description: The first graph shows a concave down decreasing curve that begins at a point on the vertical axis near the top-left and ends at a point on the horizontal axis near the bottom-right. The horizontal axis representing butter ranges from Q subscript 0 to Q subscript 2. The vertical axis represents guns. Three vertical dashed lines are drawn from Q subscript 0, Q subscript 1, and Q subscript 2 to meet the curve at points, a, b, and c. The second graph shows two decreasing curves, D and D subscript 1 and an increasing curve, S. The horizontal axis representing the quantity of butter ranges from Q subscript 0 to Q subscript 2. The vertical axis represents the price of butter (relative to guns). Three vertical dashed lines are drawn from Q subscript 0, Q subscript 1, and Q subscript 2. The curve, S starts at a point near the bottom-left and ends at a point near the top-right. The curve, D starts at a point near the top-left and ends at a point near the bottom-right. The curves, D and S intersect on the line, Q subscript 1. The dashed curve, D subscript 1 is parallel to D which intersects the curve S at Q subscript 2.](data:image/png;base64, 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)
FIGURE 12-2
Refer to Figure 12-2. Suppose this economy is allocatively efficient at Q1 units of butter. Now suppose there is an increase in demand for butter from D to D1. After this shift in demand,
▸ the increase in the price of butter (relative to the price of guns) will cause the demand curve to shift back down to D and allocative efficiency will be maintained.
▸ the price of guns (relative to the price of butter) rises and the economy moves to point (a) on the PPB.
▸ the supply curve will shift up to S
1 and allocative efficiency will be maintained.
▸ the marginal value to consumers of butter is less than the marginal cost to producers; the price of butter (relative to the price of guns) rises; the economy moves to output Q
2 of butter and point (c) on the PPB.
▸ the marginal value to consumers of butter is greater than the marginal cost to producers; the price of butter (relative to the price of guns) rises; the economy moves to output Q
2 of butter and point (c) on the PPB.