What is the price of a $25 strike call? Assume S = $23.50, σ = 0.24, r = 0.055, the stock pays a 2.5% continuous dividend and the option expires in 45 days

Consider a call option on one share of BP with a strike price of $70 and exercise time 1 quarter (3 months). Suppose the current stock price for BP is S(0) = $65 per share. Suppose further that A(0) = $100, A(1) = $102 and two possible prices for S(1) are S $74 with probability 0.5, S(1) = $66 with probability 0.5. Evaluate the expected returns E(Ks) and E(Kc) for the stock and the option.

Assume a stock trades at $109, the volatility of the stock is 21%, and the risk - free interest rate is 4.4%. What is the Gamma of a $107 strike call option expiring in 120 days if the spot price of the stock increases by $1? Please answer to 2 decimal places. answer is.03 please

Assume that a stock trading for $30 today will be worth either $25 or $35 in two years. A risk-free asset offers an annualized 3% return (continuously compounded) over that time period. • What is the price today of a two-year put option on this stock with a strike price of $32? The maximum error is 0.1. O a. 1.52 O b. 2.47 O c. 1.82 O d. None of these answers O e. 2.07

D3)

A non-dividend-paying stock is currently selling for $50, and the risk-free rate of interest is 8% per annum with continuous compounding for all maturities. An investor has just taken a short position in a six-month forward contract on the stock. a. What is the forward price？ (sample answer: $25.45) b. What is the initial value of the forward contract? (sample answer: $25.45) c. Three months later, the price of the stock is $48 and the risk-free rate is still 8% per annum. What is the forward price now? (sample answer: $25.45) What is the value of the short position in the forward contract? (sample answer: $25.45 or -$25.45

The current price of a non-dividend paying stock is $30. Use a two-step tree to value a European put 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 896, and u = 1.1 and d = 0.9. O $2.24 $2.44 $2.64 $2.84

Use the Black-Scholes formula for the following stock: Time to expiration 6 months Standard deviation Exercise price Stock price 41% per year $42 $41 Annual interest rate 7% Dividend Calculate the value of a call option. (Do not round intermediate calculations. Round your answer to 2 decimal places.) Value of a call option