The delta and gamma of the portfolio held by an option dealer are + 178 and -322, respectively. The gamma of both calls and puts with strike price of $21 and with three months to maturity is 0.046. The current market price of the underlying non- dividend paying share is $25. The implied volatility of the share is 30% p.a. and three-month risk-free interest rate 3.83% p.a. What would be the most cost-efficient way to make the portfolio delta- gamma -neutral based on transactions on either of the options and the underlying shares?
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- Suppose a non-dividend paying stock is trading at $175 per share and has a volatility of 45%. What is the "up rate" (uu) equal to if the strike price is $190 per share, the option has a time to maturity of 3 months and there is 1 binomial period? Assume a risk-free rate of 1%. Round to the nearest 0.0001.In two-months the price of stock will be either $23 or $27. The risk-free interest rate is 10%. The current price of the stock is $25. Suppose the price of the stock will be ST at the end of the two-months and the derivative on the stock will pays off Sr?. Find the value of the derivative. (A) $621.39 (B) $729.39 (C) $529.39 (D) $639.26In two-months the price of stock will be either $23 or $27. The risk-free interest rate is 10%. The current price of the stock is $25. Suppose the price of the stock will be ST at the end of the two-months and the derivative on the stock will pays off St². Find the value of the derivative. (A) $621.39 (B) $729.39 (C) $529.39 (D) $639.26
- A stock is currently priced at $40. The risk-free rate of interest is 8% p.a. compounded continuously and an 18-month maturity forward contract on the stock is currently traded in the market at $38. You suspect an arbitrage opportunity exists. Which one of the following transactions do you need to undertake at time t = 0 to arbitrage based on the given information? Long the forward, short-sell the share and invest at risk-free rate Long the forward, borrow money and buy the share Short the forward, borrow money and buy the share Short the forward, short-sell the share and invest at risk-free rateThe one-year futures price on a particular stock - index portfolio is 1,124.91, the stock index currently is 1, 116, the one-year risk-free interest rate is 2.61%, and the year-end dividend that will be paid on a $1,116 investment in the index portfolio is $13.73. By how much is the contract mispriced? future price - parity priceThe Black-Scholes model is used by Blue Co. to value call options of the stock of Gold Inc. The following information was determined:· The share price is P40.· The option matures in 1 year· Risk-free rate is 2.50%.· d1 = 0.70· d2 = 0.30The variance of the rate of return of the share is(in decimal)
- Two shares X and Y are currently trading for $100 and $50. They are expected to pay dividends of $1 and $0.5 respectively for the next year. The expectations about the price of those two securities for three possible scenarios are summarized below. The market’s standard deviation is 0.10 and correlation between market and share X is 0.5 and correlation between market and share Y is 0.10. Scenarios Prices of share X Prices of share Y Probability Pessimistic $79 $45.5 0.2 Most likely $104 $54.5 0.5 Optimistic $124 $59.5 0.3 Find the expected return and standard deviation of a portfolio consisting of 30% invested in share X and 70% invested in share Y. Find the beta coefficient of the portfolioConsider a 4-month forward contract for which the underlying asset is a stock index with value of 3, 825.97 and a continuous dividend yield of 0.5% Assume the continuous risk-free annual interest rate is 4.5%, a. Determine the no arbitrage forward price. $ Round your answer to the nearest cent b. Calculate the value of a long position if 2 month(s) later the index changes to 3, 825.97 and the risk-free rate is still 4.5% $ Round your answer to the nearest centA non-dividend-paying stock is currently priced at $16.40. The risk-free rate is 3 percent and a futures contract on the stock matures in six months. What price should the futures be?
- A stock has a price of $37 and an annual return volatility of 59 percent. The risk-free rate is 3.13 percent. Perform calculations in Excel. a. Calculate the European call and European put option prices with a strike price of $38.00 and a 90-day expiration. (Use 365 days in a year. Do not round Intermediate calculations. Round your answers to 2 decimal places.) Call premium Put premium b. Calculate the deltas of the European call and European put. (Use 365 days In a year. A negative value should be Indicated by a minus sign. Do not round Intermediate calculations. Round your answers to 4 decimal places.) Call delta Put deltaA stock has a market price of $25 and a standard deviation of returns of 24 percent. The $25 call option matures in 4 months and the risk-free rate is 2.89 percent. N(d1) is .555198 and N(d2) is .500096. What is the value of the call option per share of stock? $1.71 $2.16 $1.86 $1.50 $1.62The stock price of Top Gloves Bhd today is RM3.00. The call option on this stock with a strike price of RM2.00 and a 60 days maturity has an option premium of RM1.50. The put option with a strike price of RM2.00 and 60 days expiry possess a premium of RM1.20. The risk-free rate per annum is 5%. Required: (a) Prove that there is mispricing. (b) Suggest a suitable arbitrage strategy for this mispricing.