Let us now bring in an asset market and a foreign exchange market. The asset market equilibrium (LM) is M=l1Y−l2r. The foreign exchange market equilibrium is the interest parity condition r=r∗+ε1(εe−ε), with r∗ the foreign interest rate and εe the expected future exchange rate. For given r∗ and εe, derive the level of output that clears both the asset market and the foreign exchange market as a function of the real exchange rate ε. Plotting Y against ε (with ε on the vertical axis), you will get
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Let us now bring in an asset market and a foreign exchange market. The asset market equilibrium (LM) is M̅=l₁Y-l₂r. The foreign exchange market equilibrium is the interest parity condition r=r*+1/ε(ε^e-ε), with r* the foreign interest rate and ε^e the expected future exchange rate. For given r* and ε^e, derive the level of output that clears both the asset market and the foreign exchange market as a function of the real exchange rate ε. Plotting Y against ε (with ε on the vertical axis), you will get (A) A positively sloped schedule if the Marshall-Lerner condition is satisfied (B) A negatively sloped schedule if the Marshall-Lerner condition is satisfied (C) A positively sloped schedule irrespective of the Marshall-Lerner condition (D) A negatively sloped schedule irrespective of the Marshall-Lerner condition
Also written as: Let us now bring in an asset market and a foreign exchange market. The asset market equilibrium (LM) is M_bar=l_1Y-l_2r. The foreign exchange market equilibrium is the interest parity condition r=r*+1/epsilon(epsilon^e-epsilon), with r* the foreign interest rate and epsilon^e the expected future exchange rate. For given r* and epsilon^e, derive the level of output that clears both the asset market and the foreign exchange market as a function of the real exchange rate epsilon. Plotting Y against epsilon (with epsilon on the vertical axis), you will get
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What this question tests
This question is on The Mundell-Fleming model: IS, LM and BP, part of Open-economy macroeconomics in International Economics.
The open-economy extension of IS-LM with a balance-of-payments schedule.
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