Question 1
Refer to the information provided in Figure 28.7 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 28.7. If the economy is at Point
A, a sudden decrease in the price of oil without any change in the aggregate demand shifts the short-run Phillips curve (
SRPC) from
◦
SRPC1 to
SRPC2.
◦
SRPC1 to
SRPC3.
◦
SRPC2 to
SRPC1.
◦
SRPC3 to
SRPC1.
Question 2
Refer to the information provided in Figure 28.7 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 28.7. If the economy is at Point
A, the cost of raw material increased dramatically, and the aggregate demand did not change, the economy could move to Point
◦
A.◦
B.◦
E.◦
D.