A stock is selling for $32.70. The strike price on a put, maturing in one year, is $35. The possible stock prices in one year are $39.50 and $28.40. If interest rates are 6.0%, the stock's dividend yield is 1.0%, what is the option price by the Binomial Model? O $1.92 O $2.28 O $2.87 $4.20

Calculate the risk neutral probability

Consider the following information on AAPL. The current stock price is $326.72. The call option has a strike price of $320. The price of the call option is $68. The option has 1 year till expiration. Question: Suppose you purchase the option at the current price and hold it until expiration. If the stock price at expiration is $350, the return on your investment is: -55.88% 44.11% -100% None of the above

XYZ stock has a current market price of $47.60 a share. the one-year call on XYZ stock with a strike price of $45 is priced at $3.20 whole the one-year put with a strike price of $45 is priced at $0.15. What is the risk-free rate of return?

The current price of a stock is $33, and the annual risk-free rate is 6%. Acall option with a strike price of $32 and with 1 year until expiration has acurrent value of $6.56. What is the value of a put option written on the stockwith the same exercise price and expiration date as the call option?

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.

Please correct answer and step by step solution

The current price of a non-dividend-paying stock is $40. Over the next year it is expected to rise to $44 or fall to $36. An investor buys put options with a strike price of $41. What is the price of each option? The risk-free interest rate is 2% per annum (assume discrete compounding). a. $2.35 b. $1.76 c. $2.18 d. $1.96

A stock price is currently $52. Its volatility is 35% p.a. . The risk-free interest rate is 8% p.a. with continuous compounding. What is the value of a 2-year European call option with a strike price of $55, using a 2-step binomial tree? Without doing any calculations, explain what would happen to the value of the option if the stock volatility decreases

When the non-dividend paying stock price is $20, the strike price is $20, the risk-free rate is 5%, the volatility is 20% and the time to maturity is 3 months which of the following is the price of a European put option on the stock? N(.) denotes standard normal distribution values. O 20N(-0.1)-20N(-0.2) 20N(-0.2)-20N(-0.1) O 19.7N(-0.2)-20N(-0.1) O None of these O 19.7N(-0.1)-20N (-0.2)