Suppose you are attempting to value a 1-year expiration option on astock with volatility (i.e., annualized standard deviation) of σ = 0.34.What would be the appropriate values for u and d if your binomialmodel is set up using:a. 1 period of 1 year.b. 4 subperiods, each 3 months.c. 12 subperiods, each 1 month.Note: Do not round intermediate calculations. Round your answers to4 decimal places.SubperiodsAt = T/nu = exp(σ√ At)d = exp(-σ√ At)a.11/1 = 1b.41/4 = 0.25C.121/12 0.0833

a. 1 period of 1 year:In this case, the option will expire in exactly 1 year, so there is only 1…

Answered: Suppose you are attempting to value a…

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Calculate a one-year holding period return (HPR) for the following two investment alternatives: Which investment would you prefer, assuming they are of equal risk? Explain. The HPR for investment X is %. (Enter as a percentage and round to two decimal places.)
You are evaluating a put option based on the following information: P = Ke-H•N(-d,) – S-N(-d,) Stock price, So Exercise price, k = RM 11 = RM 10 = 0.10 Maturity, T= 90 days = 0.25 Standard deviation, o = 0.5 Interest rate, r Calculate the fair value of the put based on Black-Scholes pricing model. Cumulative normal distribution table is provided at the back.
Consider the following data for a certain share. Current Price = S0 = Rs. 80 Exercise Price = E = Rs. 90 Standard deviation of continuously compounded annual return = \sigma = 0.5 Expiration period of the call option = 3 months Risk – free interest rate per annum = 6 percent a. What is the value of the call option? Use the normal distribution table. b. What is the value of a put option?
Consider the following data for a certain share. Current Price = So = Rs. 80 Exercise Price = E = Rs. 90 Standard deviation of continuously compounded annual return = 0 = 0.5 Expiration period of the call option 3 months Risk – free interest rate per annum = 6 percent a. What is the value of the call option? Use the normal distribution table. b. What is the value of a put option?
Assume that K=61, St =65, t = 0.25 (i.e. time to expiry is 3 months), and the risk-free rate is 0.04. The current price of the put option is p = 4. If the price of the call option is 7.17, describe the arbitrage that would be possible, and calculate the profit that would result.
Assume that K=61, St =65, t = 0.25 (i.e. time to expiry is 3 months), and the risk-free rate is 0.04. The current price of the put option is p = 4. What would the price of the call option ‘c’ need to be for put-call parity to hold?
2. Derive the single - period binomial model for a put option. Include a single - period example where: u = 1.10, d = 0.95, Rf = 0.05, SO = $100, X = $100. 3. Assume ABC stock's price follows a binomial process, is trading at SO = $100, has u 1.10, d = 0.95, and probability of its price increasing in one period is 0.5 (q = 0.5). a. Show with a binomial tree ABC's possible stock prices, logarithmic returns, and probabilities after one period and two periods. . b. What are the stock's expected logarithmic return and variance for 2 periods and 3 periods? c. Define the properties of a binomial distribution.
Assume that the risk free rate is currently 3% and that the market retunr is currently 11%. Calculate the market risk premium Give the previous datea, calculate the required retun on asset A having a beta of 0.3 and asset B having a beta of 1.5.
1) Draw the binomial tree listing only the option prices at each node. Assume the following data on a 6-month call option, using 3-month intervals as the time period. K = $40, S = $37.90, r = 5.0%, σ = 0.35 2) Draw the binomial tree listing only the stock prices at each node. Assume the following data on a 6-month call option, using 3-month intervals as the time period. K = $70, S = $68.50, r = 6.0%, σ = 0.32 3) Draw the binomial tree listing only the option prices at each node. Assume the following data on a 6-month put option, using 3-month intervals as the time period. K = $40.00, S = $37.90, r = 5.0%, σ = 0.35 4) Using a binomial tree explanation, explain the situation in which an American option would alter the pricing of an option.
3. Consider a one-period binomial model with h = 1, S = 100, r = 0.08, u = 1.5, d = 0.8 and 8 = 0. Calculate the price of an American put option on this stock with strike price K = 100. Does early exercise occur?
Consider a two-period binomial model for the stock price with both periods of length one year.Let the initial stock price be S(0) =GH¢100 and assume that the stock pays no dividends.Let the up and down factors be u = 1.25 and d = 0.75, respectively. Let the continuouslycompounded interest rate be r = 0.05 per annum. Oliver is interested in purchasing a chooseroption with the provision that he can choose if the option is a put or a call after one year. Thestrike for this option is GH¢100 and the expiry date is two years. Find the price of the chooseroption.
Which of the following statements is true? Select one of the options i. – iii.The future value of an investment (A) after two years with an annualcompound interest (i) isi. less than the future value of the investment (A) after two years withsimple interest (i)ii. equals to the future value of the investment (A) after two years withsimple interest (i)iii. greater than the future value of the investment (A) after two years withsimple interest (i).

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