A stock has a beginning market value of $70. It can either increase in value 30% each year or decrease in value by 30%. A 3-year European call option written on the stock has an exercise price of $70. The risk-free rate of return is 5% per year. What is the current equilibrium price of the call option if you maintain a riskless portfolio by readjusting your relative positions in stocks and puts t the end of each year? Please operate with 2 decimals, show all work, and choose the closest answer. MAKE SURE TO WORKOUT CLEARLY THE STEPS TO AVOID S0% PENALTY.
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- A stock price is currently $30. It is known that at the end of one year, it will be either $36 and $24. The exercise price of a one-year European call option is $32. The risk-free interest rate is 5% per annum. a. Construct a binomial tree to show the payoff of the call option at the expiration date. b. Based on the binomial tree model, what is the value of the call option?The market price of a one-year European call option is $9.243, written on a stock that is currently selling for $70. The stock is expected to go ex‑dividend in 6 months on a declared dividend of $5. The exercise price of the call is $80 and the current riskless rate of return is 3% per annum. What is the volatility (standard deviation) implied by the market price of this call option and an appropriate option pricing model allowing for dividends? Your answer should be within 2% of the correct solution (i.e., the correct σ ± .02).A stock price is currently $60. Over each of the next two six-month periods, it is expected to go up by 6% or down by 6%. The risk-free interest rate is 5% per year with semi-annual compounding. Part I. Use the two-step binomial tree model to calculate the value of a one-year European put option with an exercise price of $61. Part II. Discuss how you can hedge risk when you initially write the put option? Part III. Assume six months have passed, discuss how you can hedge risk when you realize that the stock price is $63.6?
- A stock price is currently $100. Over each of the next two six-month periods it is expected to go up by 10% or down by 10%. The risk-free interest rate is 8% per annum with continuous compounding. What is the value of a one-year European call option with a strike price of $100? What is the value of a one-year European put option with a strike price of $100? Verify that the European call and European put prices satisfy put–call parity.A stock price is currently $ 100. Over the next two six-month periods it is expected to go up by 10% or go down by 10%. The risk-free interest rate is 8% per annum with continuous compounding. (i) What is the value of a one-year European call option with a strike price of $ 100. (ii) What is the value of a one-year European put option with a strike price of $ 100. (iii) Verify that the European call and the European put satisfy put-call parity.A stock price is currently $30. It is known that at the end of one year, it will be either $36 and $24. The exercise price of a one-year European call option is $32. The risk-free interest rate is 5% per annum. Construct a binomial tree to show the payoff of the call option at the expiration date.
- 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%,Suppose we have both a European call option and put option with an exercise price of $53 and the underlying stock is currently priced at $50. We are to note also that both options will expiry in six months. Further, market surveys suggest that the price of the stock can either go up by 20% or decrease by 25%. The current risk-free rate of interest is 2% per annum. (a) What is the expected price of the underlying asset at expiry date? (b) What is the value of the call option, using the binomial model? (c) If the put option is selling for $4.80, what should be the price of the call option to avoidarbitrage?The stock price is currently $100. Over each of the next two six-month periods, it is expected to go up by 20% or down by 20%. The risk-free interest rate is 5% per annum with continuous compounding. What is the value of a one-year European call option with a strike price of $100? What is the value of a one-year European put option with a strike price of $100? Verify that the European call and European put prices satisfy put-call parity.
- A European put option written on a non- dividend paying stock that is currently worth ₺100 in the stock market has a strike price of ₺100 and exactly five months left until its expiration date. If the continuously compounded annual risk-free rate is observed as 20% per year across all maturities and the put option is currently priced at ₺3.20 in the option market, what should be the theoretical price of a European call option written on the same stock that has the same strike price and expiration date as the put option described?A stock has a current price of $67. An option on this stock that expires in six months has an exercise price of $65. The stock will pay a dividend of $5 in three months. Assume an annualized volatility of 30% and a continuously compounded risk - free rate of 5% per annum. Use the Black - Sholes - Merton model to price this option. 1) Suppose the option is a European put. Calculate the value of the put. 2) Suppose this option is an American call. Use Black's approximation to calculate the value of this call.A stock price is currently $50. Over each of the next two three-month periods it is expected to go up by 10% with a probability of 50% or down by 5% with a probability of 50%. The risk-free interest rate is 4% per annum with continuous compounding. What is the value of a six-month European call option with a strike price of $50? Use binomial tree method to solve this problem