Refer to the information provided in Figure 12.4 below to answer the question(s) that follow.
![](data:image/png;base64, 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)
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There are two sectors in the economy, X and Y, and both are in long-run, zero-profit equilibrium at the intersections of S0 and D0.
Refer to Figure 12.4. Assume consumer preference changes toward
X and away from
Y.
Ceteris paribus, the equilibrium quantity of
X will ________ and the equilibrium quantity of
Y will ________.
◦ increase; increase
◦ increase; decrease
◦ decrease; increase
◦ decrease; decrease