An economy is described by a goods-market equilibrium Y=C(Y)+I(r)+G+NX(Y,e) and a money-market equilibrium M/P=L(Y,r), with C=Cˉ+σ(Y−T), T=τY, I=Iˉ−δr, NX=Xˉ−μY−γe, L=Lˉ+αY−βr, and r=rˉ, M=Mˉ, P=Pˉ fixed. Drawing IS and LM in the (Y,e) plane with Y horizontal and e vertical. In this case
(Same model.) If the government arbitrarily fixes the real exchange rate at some eˉ,
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Setup, from Q51 of the paper: An economy is described by a goods-market equilibrium Y=C(Y)+I(r)+G+NX(Y,e) and a money-market equilibrium M/P=L(Y,r), with C=C̄+σ(Y-T), T=τ Y, I=Ī-δ r, NX=X̄-μ Y-γ e, L=L̄+α Y-β r, and r=r̄, M=M̄, P=P̄ fixed. Drawing IS and LM in the (Y,e) plane with Y horizontal and e vertical. In this case (Same model.) If the government arbitrarily fixes the real exchange rate at some ē, (A) the two markets can be simultaneously in equilibrium only under special parametric restrictions (B) the two markets can be simultaneously in equilibrium if the government follows an accommodating interest rate policy (C) the two markets can be simultaneously in equilibrium if the government follows an accommodating money supply rule (D) all of the above
Also written as: Setup, from Q51 of the paper: An economy is described by a goods-market equilibrium Y=C(Y)+I(r)+G+NX(Y,e) and a money-market equilibrium M/P=L(Y,r), with C=C_bar+sigma(Y-T), T=tau Y, I=I_bar-delta r, NX=X_bar-mu Y-gamma e, L=L_bar+alpha Y-beta r, and r=r_bar, M=M_bar, P=P_bar fixed. Drawing IS and LM in the (Y,e) plane with Y horizontal and e vertical. In this case (Same model.) If the government arbitrarily fixes the real exchange rate at some e_bar,
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What this question tests
This question is on Policy under fixed exchange rates, part of Open-economy macroeconomics in International Economics.
What monetary and fiscal policy can do when the central bank holds the exchange rate.
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