2. Consider 12% USD/GBP dual-currency bonds that pay $1,800 at maturity per GBP1,000 of par value. If it sells at par, what is the implicit USD/GBP (USD for one unit of GBP) exchange rate at maturity?
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- Q1-14 Suppose the expected spot rate (after 1 year) for euros (in terms of dollars) is $1.50, the current interest rate on euro deposits is 4.5%, and the current interest rate on dollar deposits is 5.5%. What current spot rate would satisfy the uncovered interest parity (UIP) equation? a. $1.65 b. $1.50 c. $1.25 d. $1.485Consider 8.6 percent Swiss franc/U.S. dollar dual-currency bonds that pay $666.67 at maturity per SF1,000 of par value. It sells at par. In dollars, what is the implicit SF/$ exchange rate at maturity? Will the investor be better or worse off at maturity if the actual SF/$ exchange rate is SF1.36/$1.00? (Do not round intermediate calculations. Round your answer to 2 decimal places.) Implied bond price Investor's PositionConsider 10.0 percent Swiss franc/U.S. dollar dual-currency bonds that pay $666.67 at maturity per SF1,000 of par value. It sells at par. What is implied price of the bond based on the implicit SF/$ exchange rate at maturity? Will the investor be better or worse off at maturity if the actual SF/$ exchange rate is SF1.50/$1.00? (Do not round intermediate calculations. Round your answer to 2 decimal places.) Implied bond price Investors Position Worse Better Worse
- (c) If the one-year interest rate on a dollar denominated Treasury bill is 4.5% p.a. and that on a similar Euro-denominated security is 7.5% p.a. and the current spot rate is USD 1.08/EUR, what forward exchange rate will prevent covered interest arbitrage?Suppose the spot $/¥ exchange rate is 0.007, the I -year continuously compound dollar - denominated interest rate is 5% and the I - year continuously compounded yen - denominated interest rate is 1 % . What is the I - year forward exchange rate? Question 14 options: $0.0083265 $0.0072857 $0.0093673 $0.0083682 $0.0082850You observe the following quoted money market rates: Bid Ask Spot exchange rate AUD1.185/USD AUD1.189/USD 95-day Forward exchange rate AUD1.341/USD AUD1.349/USD 95-day USD interest rate 5.57% p.a. 6.38% p.a. 95-day AUD interest rate 7.71% p.a. 8.81% p.a. What will your profit (in USD) be 95 days from now if you borrow USD3 million today and invest in Australia and then convert back to USD? In your calculations assume 360 days per year. a. -USD 361,605.85 b. -USD 352,934.10 C. -USD 272,802.68 d. -USD322,300.31 e. None of the options in this question.
- D3 Suppose the 1-year domestic interest rate is 0.28, keeping in mind that means (100\times×0.28)%. Suppose also that the 1-year expected exchange rate is 59, and the current spot exchange rate is 50, both measured in domestic currency per foreign currency. What is the 1-year foreign interest rate according to uncovered interest parity?D6) The forward exchange rate of 55 days is 1.21 USD/Euro while the current exchange rate is 1.22 USD/Euro. The annual interest rate of USA is 1.13% and of Eurozone is 1.18%. Calculate and show me how you have solved it the cost of the term act and choose one of the following: a. -5.365% b. 5.365% c. -0.819% d. 8.2%D4) Finance If the foreign interest rate is 4%, the risk premium on domestic assets, ρ, is 18%, and the expected rate of depreciation of the domestic currency against the foreign currency is 3%, what is the domestic interest rate in percentage terms, given covered interest parity holds? [All variables have a 1-year time frame.]
- 2. Assume the following exchange rates: Currencies MXN/USD MXN/JPY JPY/USD Is triangular arbitrage possible? If so, how much is your profit in USD if you start with $1,000,000? Exchange Rate 0.0470 5.2300 0.0088The current USD/EUR exchange rate is [de] dollar per euro. The one-year forward exchange rate is [fe]. The one-year USD interest rate is [rus]% p.a. semiannually compounded. Estimate the one-year EUR interest rate (p.a. semiannually compounded, stated in percent). Inputs: de, fe, rus = 1.85, 1.75, 1.31 Tip: Use the CIP1. Assume in the US a $100,000 bond earns $10,000 a year. In Germany a €50,000 bond earns €7,000 a year. a) If the expected exchange rate a year from now is $1.44 $/€, what would the current exchange rate need to be to keep this market in equilibrium?e b) If the current exchange is $1.1 $/€, what would the expected exchange rate need to be to keep this market in equilibrium? Give both the direct and indirect exchange rate. +