Question 1
Refer to the information provided in Table 22.6 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 22.6. If 2014 is the base year, the inflation rate between 2014 and 2015 is
◦ 12.4%.
◦ 17.6%.
◦ 19.1%.
◦ 23.2%.
Question 2
Refer to the information provided in Table 22.6 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 22.6. If 2014 is the base year, the inflation rate between 2014 and 2016 is
◦ 40.2%.
◦ 28.7%.
◦ 25.1%.
◦ 17.4%.