(A)
To calculate:
Future price of the future contract that has maturity of 1 year
Introduction:
Future contract refers to the financial contract which is standardized in nature and is made between two parties wherein one party provide consent to sell or purchase the commodity at a particular date in the future and at a particular price to the other party which provide consent to purchase or sell the same. In the futures contract the physical delivery of the commodity does not take place.
(B)
To calculate:
Future price of the future contract that has maturity of 3 year
Introduction:
Future contract refers to the financial contract which is standardized in nature and is made between two parties wherein one party provide consent to sell or purchase the commodity at a particular date in the future and at a particular price to the other party which provide consent to purchase or sell the same. In the futures contract the physical delivery of the commodity does not take place.
(C)
To calculate:
Future price of the future contract that has a maturity of 3 years with a rate of interest of 5%
Introduction:
Future contract refers to the financial contract which is standardized in nature and is made between two parties wherein one party provide consent to sell or purchase the commodity at a particular date in the future and at a particular price to the other party which provide consent to purchase or sell the same. In the futures contract the physical delivery of the commodity does not take place.
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- Use the Black-Scholes formula to find the value of the following call option.i. Time to expiration 1 year.ii. Standard deviation 40% per year.iii. Exercise price $50.iv. Stock price $50.v. Interest rate 4% (effective annual yield).Now recalculate the value of this call option, but use the following parameter values.Each change should be considered independently.i. Time to expiration 2 years.ii. Standard deviation 50% per year.iii. Exercise price $60.iv. Stock price $60.v. Interest rate 6%.c. In which case did increasing the value of the input not increase your calculation of option value?arrow_forwardConsider the following data for a certain share. Current Price = S0 = Rs. 80 Exercise Price = E = Rs. 90 Standard deviation of continuously compounded annual return = \sigma = 0.5 Expiration period of the call option = 3 months Risk – free interest rate per annum = 6 percent a. What is the value of the call option? Use the normal distribution table. b. What is the value of a put option?arrow_forwarda. Use the Black-Scholes formula to find the value of the following call option. (Do not round intermediate calculations. Round your final answer to 2 decimal places.) i. Time to expiration 1 year. ii. Standard deviation 40% per year. iii. Exercise price $84. iv. Stock price $84. v. Interest rate 4% (effective annual yield). b. Now recalculate the value of this call option, but use the following parameter values. Each change should be considered independently. (Do not round intermediate calculations. Round your final answers to 2 decimal places.) i. Time to expiration 2 years. ii. Standard deviation 50% per year. iii. Exercise price $94. iv. Stock price $94. v. Interest rate 6%. c. In which case did increasing the value of the input not increase your calculation of option value? a. Call option value b-i. Call option value when time to expiration is 2 years. b-ii. Call option value when standard deviation is 50% per year. b-iii. Call option value when exercise price is $60. b-iv. b-v. C…arrow_forward
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- Please answer the following b-i, b-ii, b-iii, b-iv, b-v, and c.arrow_forwardWhich of the following statements is true? Select one of the options i. – iii.The future value of an investment (A) after two years with an annualcompound interest (i) isi. less than the future value of the investment (A) after two years withsimple interest (i)ii. equals to the future value of the investment (A) after two years withsimple interest (i)iii. greater than the future value of the investment (A) after two years withsimple interest (i).arrow_forwardConsider shorting a call option c on a stock S where S = 24 is the value of the stock, K = 30 is the strike price, T = ½ is the expiration date, r = 0.04 is the continuously compounded interest rate per year, and = 0.3 is the volatility of the price of the stock. Determine the delta ratio Δ .arrow_forward
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