If a country can give up one unit of future consumption and as a result increase its current consumption by 0.85 units, its real rate of interest must be:
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- Let in and if represent the nominal 1-year interest rates for a home and foreign country, respectively. According to the international Fisher effect (IFE) theory, which of the following best represents the predicted change in the foreign currency ef? O ○ ef = ef = 1-in 1-i 1+if 1+i - - 1 1 ○ ef 1+in ○ ef = +1 1+i ○ ef = 1+in 1+if - 1Suppose you observe that 90-day interest rate across the eurozone is 5%, while the interest rate in the U.S. over the same time period is 1%. Further, the spot rate and the 90-day forward rate on the euro are both $1.60. You have $500,000 that you wish to use in order to engage in covered interest arbitrage. To start, you exchange your $500,000 for (for when you convert the euros back to dollars), you euros, and deposit the funds in a bank in the eurozone. To lock in the exchange rate euros forward at a forward rate of $1.60.Using the UIP equation, assume that the expected future rate (after one year) for euros (in terms of dollars) equals $1.20, while the current spot rate is 1.15. The current interest rate on euro deposits is 2%, and the interest rate on dollar deposits is 3%. Should you invest in the US or in Europe? Neither one In the US In Europe It is indifferent
- Assume the spot rate between the uk and the US is .€ .6789= $1 while the one year Foward rate is €.6782=$1. The risk free rate in the UK is 3.1 percent. The risk free rate in the U.S is 2.9 percent. How much profit can you earn for the year on a loan of $1,500 by utilizing covered interest abitrage?Suppose that the interest rates in the U.S. and Germany are equal to 5%, that the forward (one year) value of the € is F$/€ = 1$/€ and that the spot exchange rate is E$/€ = 0.75$/€. Please answer the following questions by explaining all steps of your analysis: Does the covered interest parity condition hold? Why or why not? How could you make a riskless profit without any money tied up assuming that there are no transaction costs in buying and or selling foreign exchange? PLEASE SHOW ALL STEPSNone
- Suppose that the current spot exchange rate is €1.50/₤ and the one-year forward exchange rate is €1.60/₤. The one-year interest rate is 5.4% in euros and 5.2% in pounds. You can borrow at most €1,000,000 or the equivalent pound amount, i.e., ₤666,667, at the current spot exchange rate. Show how you can realize a guaranteed profit from covered interest arbitrage. Assume that you are a euro-based investor. Also determine the size of the arbitrage profit.Assume that the U.S. interest rate is 7 percent and the euro’s interest rate is 4 percent. Assume that the euro’s forward rate has a premium of 2 percent. a. What is the effective financing rate from financing with euros? Should a U.S. firm finance with euros?Assume Switzerland has a one-year interest rate of 3% and that of Ghana is 16%. If the International Fisher Effect( IFE) holds, what would your forecast for Swiss franc exchange rate with respect to the cedi be for a one-year period? Assume that the initial exchange rate is 5000 cedis to a Swiss franc.
- Ay 1. Imagine you observe the following situation. Would you expect this situation to change? Why? i(euro zone)= 1% per annum i(Sweden)=0.9% per annum S(€/SEK)=0.1 F(1 year, €/SEK)=0.106Suppose that the current EUR/GBP rate is 0.6668 and the one-year forward exchange rate is 0.6742. The one-year interest rate is 1.8% in euros and 3.6% in pounds. You can borrow at most €1,000,000 or the equivalent pound amount. Suppose you are a pound-based investor. Determine the profit/loss (in GBP, no cents) if you borrow locally and invest in Euros.Suppose the current USD/EUR spot exchange rate is 1.20$/ €. At the same the euro interest rate amount to 10% per year while the dollar interest rate is 0% per year. a. What is the no-arbitrage one-year USD/EUR forward exchange? b. Suppose the one-year USD/EUR forward exchange was 1.25$/ €. How could you make money from this situation? 4