
Explanation:
Correct answer: D. 13.50%
Using the hedged cash flows:
$1{,}000{,}000 \times \left(1 + \frac{0.025}{2}\right) = $1,012,500$$1{,}000{,}000 / 0.1140 = 8,771,929.82$ SEK$8,771,929.82 \times \left(1 + \frac{0.035}{2}\right) = 8,925,438.60$ SEK$8,925,438.60 \times 0.1210 = $1,079,978.07$Net spread for six months:
$1,079,978.07 - 1,012,500.00 = 67,478.07$ in favor of the investment$1,000,000: 0.06748$ for six monthsUltimate access to all questions.
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Question 1.1. A bank purchases a six-month, $1.0 million Eurodollar deposit at an interest rate of 2.5% per annum with semiannual compounding. It invests the funds in a six-month Swedish krone AA-rated foreign bond paying 3.5% per annum. The current SEKUSD spot rate is $0.1140 per 1.0 krone (kr, https://en.wikipedia.org/wiki/Swedish_krona). The six-month forward rate on the Swedish krone is being quoted at SEKUSD $0.1210. If the bank covers its foreign exchange exposure using the FX forward market, which is nearest to the net spread earned on this investment per annum with semiannual compounding? (Note: variation on Saunders’ Question #22)
A
2.38%
B
4.75%
C
7.93%
D
13.50%