Solution: Consider the following long run model of a small, open economy with perfectly mobile capital: - N C F=S-1 - N X=N C F - C=150+0.75(Y-T) - I=2000-20,000
Question: Consider the following long run model of a small, open economy with perfectly mobile capital:
- \(\quad N C F=S-1\)
- \(\quad N X=N C F\)
- \(\quad C=150+0.75(Y-T)\)
- \(\quad I=2000-20,000 r\)
- \(\quad N X=1000-1000 \varepsilon\)
- \(r=r_{w}^{*}\)
- \(G=800 ; T=500\)
- \(\quad Y=3500\)
-
If the equilibrium interest rate in the world's market for loanable funds is \(6 \%\left(\mathrm{r}_{\mathrm{w}}^{*}=0.06\right)\), what will domestic national saving ( \(\mathrm{S}\) ) and investment (I) be in equilibrium? What will be the equilibrium value of net exports (NX) and the real exchange rate ( \(\varepsilon\) )?
c. If goods cost $2 per unit in this economy and £ 3 per unit in the rest of the world, what is this economy's equilibrium nominal exchange rate against the euro (i.e. - e(/$))? Hint: you will need to use the real exchange rate you found in part b to calculate it.
Price: $2.99
Solution: The downloadable solution consists of 2 pages
Deliverable: Word Document