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I need help with letter d please 9.2. Assume the Black-Scholes framework. Let S be a...
Assume the Black-Scholes framework for options pricing. You are a portfolio manager and already have a long position in Apple (ticker: AAPL). You want to protect your long position against losses and decide to buy a European put option on AAPL with a strike price of $180.15 and an expiration date of 1-year from today. The continuously compounded risk free interest rate is 8% and the stock pays no dividends. The current stock price for AAPL is $200 and its...
Calculate the Black and Scholes price of a European Call option, with a strike of $120 and a time to expiry of 6 months. The underlying currentely trades at $100 and has a (future) volatility of 23% p.a. Assume a risk free rate of 1% p.a. 0.07 0.08 O 1.20 O 1.24
Which of the following inputs into the Black-Scholes model is least likely to have opposite effects on put and call prices? Volatility. Strike price. Risk-free rate.
We are in a Black and Scholes world. A stock today has a price of 100 with a return volatility of 0.2. The discretely compounded one-year risk-free interest rate is 0.05. What is the price of a European put with a strike price of 110, which expires in one year? Report in two digits behind the comma, i.e. 0.345 = 0.35.
Use the Black-Scholes formula to price a call option for a stock whose share price today is $16 when the interest rate is 4%, the maturity date is 6 month, the strike price is $17.5 and the volatility is 20%. Find the price of the same option half way to maturity if the share price at that time is $17.
14. Note that the Black-Scholes formula gives the price of European call c given the time to expiration T, the strike price K, the stock’s spot price S0, the stock’s volatility σ, and the risk-free rate of return r : c = c(T, K, S0, σ, r). All the variables but one are “observable,” because an investor can quickly observe T, K, S0, r. The stock volatility, however, is not observable. Rather it relies on the choice of models the...
Problem 1: - Using the Black/Scholes formula and put/call parity, value a European put option on the equity in Amgen, which has the following characteristics. Expiration: Current stock price of Amgen: Strike Price: Volatility of Amgen Stock price: Risk-free rate (continuously compounded): Dividends: 3 months (i.e., 60 trade days) $53.00 $50.00 26% per year 2% None If the market price of the Amgen put is actually $2.00 per share, is the above estimate of volatility higher or lower than the...
We are in a Black and Scholes world. A stock today has a price of 100. The discretely compounded one-year risk-free interest rate is 0.05. A European put on this stock with a strike price of 100 that expires in one year has a price of 8.893. What is the price of a European call on this stock with a strike price of 110, which expires in one year? Report in two digits behind the comma, i.e. 0.345 +0.35.
Black Scholes Option Pricing Model Stock Price = 75 Strike price = 70 Risk Free rate - 4% Standard deviation = 15% 5 months remaining Calculate call & Put and show work please
(8-3) Black-Scholes Model INTERMEDIATE PROBLEMS 3-4 Assume that you have been given the following information on Purcell Corporation's call options: Strike price of option = $15 Risk-free rate 6% Current stock price = $15 Time to maturity of option = 6 months Variance of stock return = 0.12 d = 0.24495 d. = 0.00000 N(d) = 0.59675 N(d) = 0.50000 According to the Black-Scholes option pricing model, what is the option's value?