Question
1a) Exchange Rate Interest Rate APR S 0 ($/) $ 1.45 = 1.00 i $ 4 % F 360 ($/) $ 1.48 = 1.00 i
1a)
Exchange Rate | Interest Rate | APR | ||||||||||||
S0($/) | $ | 1.45 | = | 1.00 | i$ | 4 | % | |||||||
F360($/) | $ | 1.48 | = | 1.00 | i | 3 | % | |||||||
If you borrowed 1,000,000 for one year, how much money would you owe at maturity in USD ? Round you answer to the nearest dollar.
$702,703
$695,946
$717,241
$710,345
1b) Assume that you are a retail customer. Use the information below to answer the following question.
Bid | Ask | Borrowing | Lending | ||||||
S0($/) | $1.40 = 1.00 | $1.43 = 1.00 | i$ | 4.20% APR | 4.10% APR | ||||
F360($/) | $1.44 = 1.00 | $1.49 = 1.00 | i | 3.65% APR | 3.50% APR | ||||
In which of these cases your gain is higher in Euros? How much is the actual gain?
(i) If you had 1,000,000, traded them for USD at S0, invested the dollars in the U.S. for one year, and exchanged your dollars for EUR at F360.
(ii) If you had 1,000,000, invested your euros in the eurozone.
Both options yield35,000.
Option (ii) has a higher yield, gain = 35,000.
Option (i) has a higher yield, gain = 22,369.
Option (i) has a higher yield, gain = 33,771.
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