Question 1
Refer to the information provided in Table 22.3 below to answer the question(s) that follow.
![](data:image/png;base64, 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)
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)
Refer to Table 22.3. The labor-force participation rate is approximately
◦ 12%.
◦ 56%.
◦ 80%.
◦ 95%.
Question 2
Refer to the information provided in Table 22.3 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 Table 22.3. The employment rate is
◦ 52.8%.
◦ 62.5%.
◦ 95.0%.
◦ 97.2%.