Determine the value of a put option on the JPY that has the following characteristics: (a) is a European type, (b) matures in six months, and (c) has the strike price of USD 0.010. In the spot market, the JPY is trading at USD 0.009. The U. S. and Japanese interest rates are 4 percent and 1 percent, respectively (continuous compounding). The JPY has an annual standard deviation of 11 percent. (use x.xxxxx)
The put option can be valued using the Black Scholes Method as per formula below:
Please see the snapshot from my excel file. Please see the table below. The last row highlighted in yellow is your answer. Figures in parenthesis, if any, mean negative values. All financials are in $. Adjacent cells in blue contain the formula in excel I have used to get the final output.
Hence, please enter $ 0.00090 in the answer box.
Determine the value of a put option on the JPY that has the following characteristics: (a)...
You write a put option on JPY with a strike price of USD0.008/JPY (JPY125.00/USD) at a premium of USD0.008 per JPY and with an expiration date six months from now. The option is for JPY12,500,000. What is your profit or loss at maturity if the ending spot rates are: JPY110.00/USD JPY122.00/USD JPY135.00/USD JPY140.00/USD
You write a put option on JPY with a strike price of USD0.008/JPY (JPY125.00/USD) at a premium of USD0.008 per JPY and with an expiration date six months from now. The option is for JPY12,500,000. What is your profit or loss at maturity if the ending spot rates are: JPY110.00/USD JPY122.00/USD JPY135.00/USD JPY140.00/USD
The U. S- based MNC Conte has receivables of JPY 5 million in three months. The spot JPYUSD is 0.0085. The firm’s economist forecasts that the JPYUSD could end the period with a value of either 0.00825 (probability of 45 percent) or 0.00875 (55 percent). The firm is concerned about its currency risk. It has also assessed some hedging alternatives. Three- month JPY forward contracts are traded at USD 0.00855. The three- month interest rates (annual compounding) in the United...
Skeeter Corporation wishes to purchase JPY in the forward market. Assume that contract maturity is two years. USDJPY spot equals 103 and interest rates (annual compounding) in USD and JPY are 1 percent and 0.5 percent, respectively. Calculate forward price. (use x.xxxxxx) SHOW STEPS
HW4 2) You just bought a European call option with a strike of $25 for BAC stock that matures in 3 months. You paid a premium of $2.40. BAC standard deviation is current 20% and the stock is currently selling for $23.16. The current risk-free rate for the next three months is 1.25% per annum with continuous compounding. What is the price of a European put option on BAC with the same maturity and strike price as the call you...
There is a European put option in two months. The stock price is 58,u=0.2239 ,d=-0.183.The option has a strike price of 65, and the risk-free interest rate is a 5 percent annual percentage rate. What is the price of the put option today using one month steps?
Peleh writes a put option on the Australian dollar (A$) with a strike price of $0.9100/A$ at a premium of $0.0245/A$ and with an expiration date six months from now. The option is for A$100,000. What is Peleh’s profit or loss at maturity if the ending spot rates are $0.8500/A$, $0.8800/A$, $0.9100/A$, $0.9400/A$, and $0.9700/A$?
Given the following parameters use put-call parity to determine the price of a put option with the same exercise price. Current stock price: $48.00 Call option exercise price: $50.00 Sales price of call options: $3.80 Months until expiration of call options: 3 Risk free rate: 2.6 percent Compounding: Continuous A) Price of put option = $5.48 B) Price of put option = $4.52 C) Price of put option = $6.13
Given the following parameters use put-call parity to determine the price of a put option with the same exercise price. Show your work. Current stock price: $48.00 Call option exercise price: $50.00 Sales price of call options: $3.80 Months until expiration of call options: 3 Risk free rate: 2.6 percent Compounding: Continuous A) Price of put option = $5.48 B) Price of put option = $4.52 C) Price of put option = $6.13
Consider a European put option on the stock of XYZ, with a strike price of $30 and two months to expiration. The stock pays continuous dividends at the annual continuously com- pounded yield rate of 5%. The annual continuously compounded risk free interst rate is 11%. The stock currently trades for $23 per share. Suppose that in two months, the stock will trade for either $18 per share or $29 per share. Use the one-period binomial option pricing to find...