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- A call option is currently selling for $4.60. It has a strike price of $60 and three months to maturity. A put option with the same strike price sells for $7.20. The risk-free rate is 6 percent and the stock will pay a dividend of $2.10 in three months. What is the current stock price?Consider a European call option on a stock with current price $100 and volatility 25%. The stock pays a $1 dividend in 1 month. Assume that the strike price is $100 and the time to expiration is 3 months. The risk free rate is 5%. Calculate the price of the the call option.A stock is currently selling for $39. Over the next two periods, the stock will move up by a factor of 1.29 or move down by a factor of 0.53 each period. A call option with a strick price of $50 is available. If the risk-free rate of interest is 3.2 percent per period, what is the value of the call option?
- The current price of a non-dividend paying stock is $30. Use a two-step tree to value a put option on the stock with a strike price of $32 that expires in 6 months. Each step is 3 months, and in each step the stock price either moves up by 10% or moves down by 10%. Suppose that the risk free rate is 8% per annum with continuous compounding. 1) What should be the EUROPEAN put option price today? 2) If the option was an AMERICAN put option, what should be the price today? 3) If the volatility was given as 30%, how would the AMERICAN put option price change? Volatility is 30%,A call option is currently selling for $5.00. It has a strike price of $85 and ten months to maturity. A put option with the same strike price sells for $8.10. The risk-free rate is 4.6 percent and the stock will pay a dividend of $2.60 in three months. What is the current stock price? (Do not round intermediate calculations. Round your answer to 2 decimal places.)A stock is currently selling for $60. Over the next two periods, the stock will move up by a factor of 1.15 or down by a factor of .87 each period. A call option with a strike price of $60 is available. If the risk-free rate of interest is 3.2 percent per period, what is the value of the call option?
- Suppose that shares of FC Inc. are trading at $100. Consider an American put option withstrike price 110. The option matures two periods from now and it pays no dividends. The price can go upby 15% or down by 10% in each period. What is the price of the option today? The risk-free rate is 7%.Consider a stock with a current price of P = $27.Suppose that over the next 6 months the stockprice will either go up by a factor of 1.41 or downby a factor of 0.71. Consider a call option on thestock with a strike price of $25 that expires in6 months. The risk-free rate is 6%.(1) Using the binomial model, what are the endingvalues of the stock price? What are the payoffsof the call option?Suppose a zero dividend payment stock is selling for K48 per share.The standard deviation of the return on this stock is 25%.The risk free rate is 8%.The option has a strike price of K50.For a 6 month call option on this stock,find; D1 and D2 N(d1) and N(d2) Value of the call option and Value of the put option
- A stock is selling today for $110. The stock has an annual volatility of 64 percent and the annual risk-free rate is 7 percent. c. Calculate the fair price for a 1 year European put option with an exercise price of $95. d. Calculate how much the current stock price would need to change for the purchaser of the put option to break even in one year. e. Calculate the level of volatility that would make a $95 call option sell for $30. (Use Goal Seek or Solver). f. Calculate the level of volatility that would make a $95 put option sell for $8. (Use Goal Seek or Solver). Please show work using excelSuppose that a stock price is currently 51 dollars, and it is known that one month from now, the price will be either 6 percent higher or 6 percent lower. Find the value of an American call option on the stock that expires one month from now, and has a strike price of 49 dollars. Assume that no arbitrage opportunities exist, and a risk free interest rate of 10 percentThe current price of a non-dividend paying stock is $30. Use a two -step tree to value a European call option on the stock with a strike price of $32 that expires in 6 months. Each step is 3 months, the risk free rate is 8% per annum with continuous compounding. What is the option price when the volatility is 20%? (Hint: Calculate u and d using the CRR approach.) A. $1.48 B. $1.08 C. $1.68 D. $1.28