Ricardian equivalence In the following questions, make the following assumptions u(c) = log(c), R = 0, y₁ = 100, y2 = 200, f₁ = 50. (a) Suppose government spending in periods 1 and 2 are given by g₁ and 92. Write the government's intertemporal budget constraint. (b) State the Ricardian equivalence hypothesis. (c) Suppose g₁ = 10,92 = 10, and to finance these spending, the government imposes taxes t₁ = 10, t₂ = 10. Find the values of C1, C2 and f₂. (d) In an effort to increase today's consumption, suppose the government lowers t₁to 0. Will this change the values of c₁ and c₂? How about f₂? If any of these changes, compute their values. (e) In words, explain the behavior of the consumers in (c) and (d).

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Chapter11: Managing Aggregate Demand: Fiscal Policy
Section11.B: Algebraic Treatment Of Taxes And Fiscal Policy
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Ricardian equivalence
In the following questions, make the following assumptions
u(c) = log(c), R = 0, y₁ = 100, y2
=
200, f₁ = 50.
(a) Suppose government spending in periods 1 and 2 are given by g₁ and 92. Write the
government's intertemporal budget constraint.
(b) State the Ricardian equivalence hypothesis.
(c) Suppose g₁ = 10,92 = 10, and to finance these spending, the government imposes taxes t₁ =
10, t₂ = 10. Find the values of C1, C2 and f₂.
(d) In an effort to increase today's consumption, suppose the government lowers t₁to 0. Will this
change the values of c₁ and c₂? How about f₂? If any of these changes, compute their values.
(e) In words, explain the behavior of the consumers in (c) and (d).
Transcribed Image Text:Ricardian equivalence In the following questions, make the following assumptions u(c) = log(c), R = 0, y₁ = 100, y2 = 200, f₁ = 50. (a) Suppose government spending in periods 1 and 2 are given by g₁ and 92. Write the government's intertemporal budget constraint. (b) State the Ricardian equivalence hypothesis. (c) Suppose g₁ = 10,92 = 10, and to finance these spending, the government imposes taxes t₁ = 10, t₂ = 10. Find the values of C1, C2 and f₂. (d) In an effort to increase today's consumption, suppose the government lowers t₁to 0. Will this change the values of c₁ and c₂? How about f₂? If any of these changes, compute their values. (e) In words, explain the behavior of the consumers in (c) and (d).
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