The diagram below shows the domestic demand and supply curves in the market for newsprint in Paperland.
![](data:image/png;base64, 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)
FIGURE 19-5
Refer to Figure 19-5. If Paperland engages in trade and the world price is PB, the residents of Paperland will consume ________ units of newsprint, and the net exports of newsprint from Paperland will be ________ units.
◦
Q4; Q5 - Q1◦
Q2; zero
◦
Q3; zero◦
Q5; zero◦
Q1;
Q5 - Q1