8. The income-expenditure model Consider a small economy that is closed to trade, so its net exports are equal to zero. Suppose that the economy has the following consumption function, where C is consumption, Y is real GDP, I is investment, G is government purchases, and T stands for net taxes: c=15+0.75 x (Y-T) Suppose G = $90 billion, I $60 billion, and T - $20 billion. Given the consumption function and the fact that for a closed economy total expenditure can be calculated as Y=C+I+G, the equilibrium output level is equal to S billion. Suppose the government purchases are increased by $50 billion. The new equilibrium level of output will be equal to Based on the effect of the change in government purchases on equilibrium output, you can tell that this economy's spending multiplier is equal to
8. The income-expenditure model Consider a small economy that is closed to trade, so its net exports are equal to zero. Suppose that the economy has the following consumption function, where C is consumption, Y is real GDP, I is investment, G is government purchases, and T stands for net taxes: c=15+0.75 x (Y-T) Suppose G = $90 billion, I $60 billion, and T - $20 billion. Given the consumption function and the fact that for a closed economy total expenditure can be calculated as Y=C+I+G, the equilibrium output level is equal to S billion. Suppose the government purchases are increased by $50 billion. The new equilibrium level of output will be equal to Based on the effect of the change in government purchases on equilibrium output, you can tell that this economy's spending multiplier is equal to
Chapter11: Fiscal Policy
Section: Chapter Questions
Problem 1.6P
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![8. The income-expenditure model
Consider a small economy that is closed to trade, so its net exports are equal to zero. Suppose that the economy has the following consumption
function, where C is consumption, Y is real GDP, I is investment, G is government purchases, and T stands for net taxes:
C = 15+0.75 x (Y-T)
Suppose G = $90 billion, 1 = $60 billion, and T = $20 billion.
Given the consumption function and the fact that for a closed economy total expenditure can be calculated as Y=C+I+G, the equilibrium output
level is equal to 5
billion.
Suppose the government purchases are increased by $50 billion. The new equilibrium level of output will be equal to
Based on the effect of the change in government purchases on equilibrium output, you can tell that this economy's spending multiplier is equal to](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb6588464-7684-43f4-ab2f-25231373e98c%2Fcd449cc6-3031-4d34-bfa1-0c27c68c8dc9%2Fytzyxoq_processed.jpeg&w=3840&q=75)
Transcribed Image Text:8. The income-expenditure model
Consider a small economy that is closed to trade, so its net exports are equal to zero. Suppose that the economy has the following consumption
function, where C is consumption, Y is real GDP, I is investment, G is government purchases, and T stands for net taxes:
C = 15+0.75 x (Y-T)
Suppose G = $90 billion, 1 = $60 billion, and T = $20 billion.
Given the consumption function and the fact that for a closed economy total expenditure can be calculated as Y=C+I+G, the equilibrium output
level is equal to 5
billion.
Suppose the government purchases are increased by $50 billion. The new equilibrium level of output will be equal to
Based on the effect of the change in government purchases on equilibrium output, you can tell that this economy's spending multiplier is equal to
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