Question 1
Refer to the information provided in Table 21.9 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 21.9. Assume that this economy produces only two goods Good
X and Good
Y. If year 1 is the base year, the value for this economy's GDP deflator in year 1 is
◦ 1.
◦ 100.
◦ 110.
◦ 111.
Question 2
Refer to the information provided in Table 21.9 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 21.9. Assume that this economy produces only two goods Good
X and Good
Y. If year 1 is the base year, the value for this economy's GDP deflator in year 2 is
◦ 93.9.
◦ 100.
◦ 106.5.
◦ 179.