Answer to Question #100353 in Macroeconomics for hidden author

Question

Assume that the real exchange rate is equal 4(US goods/CAN goods). Also, assume that P
US = 1 and P
C AN = 2
as well as that there are no transportation costs and all goods are tradable. Suppose that there is a
Canadian investor looking to invest C$1, 000 by buying goods in one market and selling them in
the other. What is the maximum profit the investor can make if she takes advantage of the arbitrage
opportunity (express profits in C$)?

Answer 1

Macroeconomics

We need to find the maximum profit.

Solution:

Given,

Real exchange rate = 4

Nominal exchange rate =

$$E =R \times \frac {P_{US}}{P_{CAN}}$$

$$E = 4 \times \frac {1}{2} = 2$$

An individual amount invested by Canadian investor = C$1, 000

This investment is equal to $2000

The price of the good in US is P_US = $1

So, the numbers of good that can be purchased is $=\frac {\$2000}{\$1} = 2000 \space units$

if these goods will be sold in Canada then the individual will get "C$2*2,000 = C$4,000”

So, here the maximum profit is = $4,000 – 1,000= 3000 >0$