Question 1
Refer to the information provided in Figure 23.12 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 23.12. Suppose the economy's aggregate expenditure line is
AE
2. A $10 million increase in planned investment causes aggregate equilibrium output to increase to
◦ $1,440.5 million.
◦ $1,510 million.
◦ $1,516.7 million.
◦ $1,525 million.
Question 2
As the
MPS decreases, the multiplier will
◦ increase.
◦ decrease.
◦ remain constant.
◦ either increase or decrease depending on the size of the change in investment.