Question 1
Refer to the information provided in Figure 28.8 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 28.8. Along
SRPC
2, expected inflation equals
◦ 4%.
◦ 5%.
◦ 6%.
◦ cannot be determined from the figure.
Question 2
Refer to the information provided in Figure 28.8 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 28.8. Along
SRPC
3, expected inflation equals
◦ 4%.
◦ 5%.
◦ 6%.
◦ cannot be determined from the figure.