The basic method of calculating the binomial option model is to use the same probability each period for success and failure until the option expires. However, a trader can incorporate different probabilities for each period based on new information obtained as time passes.
Question I: Suppose that the exchange rate is $0.92/€. Let rs = 4%, and re =...
Question I: Suppose that the exchange rate is $0.92/€. Let rs = 4%, and re = 3%, u = 1.2, d = 0.9, T = 0.75, number of binomial periods = 3, and K = $0.85. Use Binomial Option pricing to answer the following two questions. (a) What is the price of a 9-month European call? (b) What is the price of a 9-month American call?
4 pts Question 21 The current spot exchange rate is $1.65 = €1.00 and the three-month forward rate is $1.50 = €1.00. Consider a three-month American put option on €62,500 with a strike price of $1.65 1.00. If you pay an option premium of $5,000 to buy this put, at what exchange rate will you break-even? $1.57-1.00 $1.42 = 1.00 $1.47-1.00 $1.65 1.00
This question is related to foreign
exchange.
Question 4 1 pts Questions 3-7 are based on the following information: Assume the six-month European call option has a striking price of $0.95/CHF. Assume the option premium is $0.02/CHF If at the due date, the value of the Swiss Franc has risen to $1.00, the option is option is e in the money; $0.05/CHF The net profit/loss of the buyer of the in the money; $0.03/CHF out of the money; $0.03/CHF o...
Suppose the current exchange rate is $ 1.77 divided by pound $1.77/£, the interest rate in the United States is 5.41 % 5.41%, the interest rate in the United Kingdom is 4.12 % 4.12%, and the volatility of the $/£ exchange rate is 10.3 % 10.3%. Use the Black-Scholes formula to determine the price of a six-month European call option on the British pound with a strike price of $ 1.77 divided by pound $1.77/£. The corresponding forward exchange rate...
Suppose the exchange rate is $1.95/£. Let r $ = 7%, r £ = 4%, u = 1.14, d = 0.89, and T = 0.5. Using a 2-step binomial tree, calculate the value of a $2.05-strike European put option on the British pound? Please do NOT answer with Excel. Answer Choices: A. $0.1639 B. $0.1775 C. $0.1745 D. $0.1714 E. $0.1810 EDIT: This question does not need anymore information, everything I have written is all that was provided in the...
Problem1 A stock is currently trading at S $40, during next 6 months stock price will increase to $44 or decrease to $32-6-month risk-free rate is rf-2%. a. [4pts) What positions in stock and T-bills will you put to replicate the pay off of a European call option with K = $38 and maturing in 6 months. b. 1pt What is the value of this European call option? Problem 2 Suppose that stock price will increase 5% and decrease 5%...
6. Use binomial option pricing model for this question. Suppose the current spot rate for USD/CHF is 0.7000. You need to find the one-year call option price of USD/CHF with the exercise price of 0.6800 USD/CHF. Assume that our future states will be either 0.7739 USD/CHF or 0.6332 USD/CHF. 1) what are the payoffs of the call option (for both states)? 2) what is the hedge ratio of the call option?
Question 3 - (30 Points) (a) Assume that So = 10 EUR and r = 3% continuously compounded. The price of a 9-months European put option with strike K = 8 EUR is 2 EUR. Compute the price of a 9-months European call option with same strike and same underlying. Which relation did you use? (b) A 6-month European call option on a non-dividend-paying stock is cur- rently selling for $3. The stock price is $50, the strike price is...
Question 3 (30 Points) (a) Assume that So 10 EUR and r price of a 9-months European put option with strike K 8 EUR is 2 EUR Compute the price of a 9-months European call option with same strike and same underlying. Which relation did you use? (b) A 6-month European call option on a non-dividend-paying stock is cur- rently selling for $3. The stock price is $50, the strike price is $55, and the risk-free interest rate is 6...
6. Use binomial option pricing model for this question. Suppose the current spot rate for USD/CHF is 0.7000. You need to find the one-year call option price of USD/CHF with the exercise price of 0.6800 USD/CHF. Assume that our future states will be either 0.7739 USD/CHF or 0.6332 USD/CHF 1) what are the payoffs of the call option (for both states)? 2) what is the hedge ratio of the call option? 3) Assume you can trade CHF denominated risk-free bond...