James Clark is a currency trader with Wachovia. He notices the following quotes:Spot exchange rateSFr1.2070 per $SFr1.1941 per $Six-month forward exchange rateSix-month Dollar interest rateSix-month Swiss franc interest rate2.5% per year2.0% per yearRequired:a. Is the interest rate parity holding? You may ignore transaction costs.b. What steps should be taken to make arbitrage profit? Assuming that James Clark is authorized to work with $1,000,000. Computethe arbitrage profit.

IRP theory holds that the interest rate difference between two countries is equal to the difference…

James Clark is a currency trader with Wachovia. He notices the following quotes: Spot exchange rate SFr1.2070 per $ SFr1.1941 per $ Six-month forward exchange rate Six-month Dollar interest rate 2.5% per year 2.0% per year Six-month Swiss franc interest rate Required: a. Is the interest rate parity holding? You may ignore transaction costs. b. What steps should be taken to make arbitrage profit? Assuming that James Clark is authorized to work with $1,000,000. Compute the arbitrage profit.

James Clark is a currency trader with Wachovia. He notices the following quotes: Spot exchange rate SFr1.2070 per $ SFr1.1941 per $ Six-month forward exchange rate Six-month Dollar interest rate 2.5% per year 2.0% per year Six-month Swiss franc interest rate Required: a. Is the interest rate parity holding? You may ignore transaction costs. b. What steps should be taken to make arbitrage profit? Assuming that James Clark is authorized to work with $1,000,000. Compute the arbitrage profit.

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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DO NOT USE AI TO COMPLETE An investor enters today into a one-year-long currency forward on 1000000 units of foreign currency. The current exchange rate is 1.05 dollars per Swiss franc. Interest rates in the US and Switzerland are 3% and 4% per annum, respectively, with continuous compounding. A. What should be the delivery price for this contract? B. Explain the transactions that will occur at maturity if the spot exchange rate at that moment is1.03 dollars per Swiss franc
Suppose that in the Moscow interbank market one ruble corresponds to 0.0135 euros and 1.5 yen, while in the Tokyo interbank market 100 yen equals 0.8 euros. Consider whether there is a possibility of Triangular Arbitrage.
please help me solve this. Explain to me step by step how to find the answer
Use the information below to answer the following questions. Currency per U.S. $ 1.2380 1.2353 Australia dollar 6-months forward Japan Yen 6-months forward U.K. Pound 6-months forward 100.3600 100.0200 .6789 .6784 Suppose interest rate parity holds, and the current six month risk-free rate in the United States is 5 percent. Use the approximate interest rate parity equation to answer the following questions. a. What must the six-month risk-free rate be in Australia? (Enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) b. What must the six-month risk-free rate be in Japan? (Enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) a. Australian risk-free rate b. Japanese risk-free rate c. Great Britain risk-free rate c. What must the six-month risk-free rate be in Great Britain? (Enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.) % % %
please help me figure out step by step how to ca;culate and find the answer
Currency content analysis technique indicates Risky cashflow = X SFR + Y USD, with currency risk in the SFR / USD exchange rate. If the spot exchange rate is 9.26 SFR / USD, the corresponding cashflow is USD 15.3 milion. If the spot exchange rate is 7.58 SFR / USD, the corresponding cashflow is USD 16.5 million. Solving the system of two equations in two unknowns, the values of X and Y will be 9.88 million SFR and 50.2 million SFR 50 million SFR and 10 million USD 10 million SFR and 50 million USD 50.2 million SFR and 9.88 million USD
From the following data provided, ascertain what would be the exchange rates that the Bank would quote for an FDI transaction amounting to USD 2 Mn for value cash basis, assuming a margin of 3 paise where., Spot USD/INR = 75.0900/75.1000 ., Cash/Spot : 4/5 paise. Arrive at the exchange rate up to 4 decimal places. Adhere to the steps involved in calculation.
Suppose a U.S. investor wishes to invest in a British firm currently selling for £64 per share. The investor has $12,800 to invest, and the current exchange rate is $2/£.Suppose now the investor also sells forward £6,400 at a forward exchange rate of $1.90/£. Required:a. Calculate the dollar-denominated returns for each scenario. (Round your percentage answers to 2 decimal places. Negative amounts should be indicated by a minus sign.)
Nikul
Peter Sheffield has Euros (€) amounting to €500,000 and is provided with the following quotes: Bank A: Euro/US dollar = €0.8418/$ Bank A: British pound /US dollar = £0.7538/S Bank B: British pound/Euro = £0.8863/€ Determine whether an arbitrage opportunity exists. Show your calculation in the space below and briefly explain (in one or two sentences) why the arbitrage opportunity exists or not. For example, show your calculation as follows (The currencies used in the example are not applicable to your calculation. It just provide you with information how you should show your calculation): Yen/ZAR = 11.7654/1.3954 = 8.4316 (Round your answer to 4 decimals) Reason why arbitrage opportunity exists/ does not exist:
Suppose the risk free rate in pounds is 5.12% and the risk free rate in US dollars is 7.71%. The current £ to $ exchange is 1.43. You and a broker want to agree an exchange rate now for a £ to $ conversion, but where the money will be exchanged in precisely 36 months time. What exchange rate (£ to $) should you and your broker use to ensure there is no arbitrage? Give your answer to 2 decimal places.
Suppose 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.

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