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- Put–Call Parity The current price of a stock is $33, and the annual risk-free rate is 6%. A call option with a strike price of $32 and with 1 year until expiration has a current value of $6.56. What is the value of a put option written on the stock with the same exercise price and expiration date as the call option?Binomial Model The current price of a stock is 20. In 1 year, the price will be either 26 or 16. The annual risk-free rate is 5%. Find the price of a call option on the stock that has a strike price of 21 and that expires in 1 year. (Hint: Use daily compounding.). A European put option written on a non-dividend paying stock that is currently worth ₺100 in the stockmarket has a strike price of ₺100 and exactly five months left until its expiration date. If the continuouslycompounded annual risk-free rate is observed as 20% per year across all maturities and the put option iscurrently priced at ₺3.20 in the option market, what should be the theoretical price of a European call optionwritten on the same stock that has the same strike price and expiration date as the put option described?
- A 6-month European put option on a stock with a strike price $63 is selling for $2, the current stock price is $65, and the stock will pay a dividend of $0.51 in 3 months. The 3-month risk-free rate is 8% per annum with quarterly compounding, and the 6-month risk-free rate is 10% per annum with semiannual compounding. What is the price of a 6-month European call option on the stock with the same strike price?The price of a European call option on a stock with a strike price of $50.9 is $5.6. The stock price is $40.1, the continuously compounded risk-free rate (all maturities) is 5.2% and the time to maturity is one year. A dividend of $0.6 is expected in six months. What is the price of a one-year European put option on the stock with a strike price equal to the call's strike price? Please state the formula and steps, thanksWhat is the price of a European put option on a non-dividend paying stock when thestock price is K69, the strike price is K70, the risk-free rate is 5% per annum, thevolatility is 35% per annum, and the time to maturity is 6 months?
- The price of a European call option on a non-dividend-paying stock with a strike price of $48.25 is $4.75. The stock price is $51.05, the continuously compounded risk-free rate (all maturities) is 6.45% and the time to maturity is 6 months. What is the price of a 6 months European put option on the stock with a strike price of $48.25? Answer with three decimal digits accuracy.Compute the price of a European call option on a non‐dividend‐paying stock with the strike price is $70 when the stock price is $73, the risk‐free interest rate is 10% pa, the volatility is 40% pa, and the time to maturity is 6 months?Calculate the price of a three-month European put option on a non-dividend-paying stock with a strike price of $50 when the current stock price is $50, the risk-free interest rate is 10% per annum, and the volatility is 30% per annum.
- Calculate the price of a 6-month European call option on a non-dividend paying stock with a strike price of $50 when the current stock price is $50, the risk-free rate is 10% per annum, and the volatility is 30% per annum Give typing answer with explanation and conclusionWhat is the lower bound for the price of a 7-month European call option on a dividend-paying stock when the stock price is $38.3, the strike price is $40, the risk-free interest rate is 1.1% per annum, and the stock is expected to pay a dividend of $2.56 in three months? Report your answer in dollars and cents.A 4-month European call option on a stock (with dividend) is currently selling for RM5. The price of the stock is RM64 and the strike price is RM60. The risk-free interest rate is 12% p.a. A dividend of RM0.80 is expected one month from now. Is there any arbitrage opportunities? Show your working. How much is the profit/loss if at maturity the price of the stock is higher than the strike price? How much is the profit/loss if at maturity the price of the stock is lower than the strike price?