Question 1
Refer to the information provided in Figure 29.1 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 29.1. Suppose it takes policy makers from time
t
2 to time
t
4 to take an action to stimulate the economy. This is an example of
◦ cyclical lag.
◦ recognition lag.
◦ implementation lag.
◦ response lag.
Question 2
Refer to the information provided in Figure 29.1 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 29.1. Suppose it takes policy makers from time
t
2 to time
t
3 to see that the economy has started contracting. This is an example of
◦ a recognition lag.
◦ an implementation lag.
◦ a response lag.
◦ a policy lag.