A currency futures price is currently $1.90 and has a volatility of 20%. The domestic and foreign risk-free interest rates are 6% and 3%, respectively. Use a two-step binomial tree to derive
a) the value of a three-month European call option on the currency futures with a strike price of $1.91
b) the currency futures position which will hedge a short position in the European call option today.
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Consider a European put option on a currency. The exchange rate is $1.20 per unit of the foreign currency, the strike price is $1.25, the time to maturity is one year, the domestic risk-free rate is 0% per annum, and the foreign risk-free rate is 5% per annum. The volatility of the exchange rate is 0.25. What is the value of this put option according to a one-step binomial tree?
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Q3) If you have a long position in a foreign currency, you can hedge with A) a short position in a currency forward contract. B) borrowing in the domestic and foreign money markets. C) a short position in an exchange-traded futures option. D) a short position in foreign currency warrants Q4) If you owe a foreign currency denominated debt, you can hedge with A) a long position in a currency forward contract, or buying the foreign currency today and investing...
Value of a stock is currently at $40. Volatility of that stock is 30% per year and risk-free interest rate with continuous compounding is at 5% per year. Suppose you are planning to value a 3-month European call option with strike price at $41 using a two-step binomial model. Answer the following using this information. (Binomial Tree Approach to Option Valuation describe how to solve this problem) What are the values of u, d and q?
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