Question 1
Refer to the information provided in Table 24.3 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 24.3 At an output level of $2,400 billion, there is a tendency for output
◦ to fall.
◦ to increase.
◦ to remain constant.
◦ to either increase or decrease.
Question 2
Refer to the information provided in Table 24.4 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 24.4. At an output level of $1,500 billion, the level of aggregate expenditure is ________ billion.
◦ $1,300
◦ $1,400
◦ $1,500
◦ $1,600