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Sagot :
To determine how much the government needs to increase spending to achieve a desired increase in real GDP, we can use the concept of the spending multiplier. The spending multiplier is a factor that quantifies the change in GDP resulting from an initial change in government spending.
Given:
- Spending multiplier = 3
- Desired increase in GDP = [tex]$90 million To find the required increase in government spending, we use the relationship between the desired GDP increase and the spending multiplier: \[ \text{Increase in GDP} = \text{Increase in Government Spending} \times \text{Spending Multiplier} \] We can rearrange this formula to solve for the increase in government spending: \[ \text{Increase in Government Spending} = \frac{\text{Increase in GDP}}{\text{Spending Multiplier}} \] Substituting the given values: \[ \text{Increase in Government Spending} = \frac{90\ \text{million dollars}}{3} \] \[ \text{Increase in Government Spending} = 30\ \text{million dollars} \] Therefore, the government would need to increase its spending by $[/tex]30 million to achieve the desired increase in real GDP of [tex]$90 million. The correct answer is: d. $[/tex]30 million.
Given:
- Spending multiplier = 3
- Desired increase in GDP = [tex]$90 million To find the required increase in government spending, we use the relationship between the desired GDP increase and the spending multiplier: \[ \text{Increase in GDP} = \text{Increase in Government Spending} \times \text{Spending Multiplier} \] We can rearrange this formula to solve for the increase in government spending: \[ \text{Increase in Government Spending} = \frac{\text{Increase in GDP}}{\text{Spending Multiplier}} \] Substituting the given values: \[ \text{Increase in Government Spending} = \frac{90\ \text{million dollars}}{3} \] \[ \text{Increase in Government Spending} = 30\ \text{million dollars} \] Therefore, the government would need to increase its spending by $[/tex]30 million to achieve the desired increase in real GDP of [tex]$90 million. The correct answer is: d. $[/tex]30 million.
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