Question 1
Refer to the information provided in Figure 19.1 below to answer the question(s) that follow.
![](data:image/png;base64, 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![](data:image/png;base64, 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)
Refer to Figure 19.1. Initially after the payroll tax is imposed, there will be
◦ an equilibrium in the labor market.
◦ an excess demand for labor of 100 units.
◦ an excess supply of labor of 150 units.
◦ an excess supply of labor or 100 units.
Question 2
Refer to the information provided in Figure 19.1 below to answer the question(s) that follow.
![](data:image/png;base64, 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![](data:image/png;base64, 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)
Refer to Figure 19.1. After firms can respond to the payroll tax, the per-hour wage paid by firms equals
◦ $12.
◦ $10.
◦ $7.
◦ $5.