Question 1
Refer to the information provided in Table 21.3 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 21.3. The value of net factor payments to the rest of the world in billions of dollars is
◦ 5.
◦ 15.
◦ 25.
◦ 35.
Question 2
Refer to the information provided in Table 21.3 below to answer the question(s) that follow.
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![](data:image/png;base64, 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)
Refer to Table 21.3. The value of disposable income in billions of dollars
◦ is 505.
◦ is 560.
◦ is 605.
◦ cannot be calculated given the information in Table 6.3.