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Put–call parity (S21-1) It is possible to buy three-month call options and three-month puts on stock Q. Both options have an exercise price of $60 and both are worth $10. If the interest rate is 5% a year, what is the stock price?
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- The current stock price of IBM is $64. A put option on IBM with an exercise price of $67 sells for $7 and expires in 1 month(s). If the risk-free rate is 1.1% per year, what is the price of a call option on IBM with the same exercise price and expiration date (keep two decimal places)?A put option and a call option with an exercise price of $55 and three months to expiration sell for $1.15 and $5.30, respectively. If the risk-free rate is 4.2 percent per year, compounded continuously, what is the current stock price? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) Current stock priceThe current price of a stock is $22, and at the end of one year its price will be either $27 or $17. The annual risk-free rate is 6.0%, based on daily compounding. A 1-year call option on the stock, with an exercise price of $22, is available. Based on the binomial model, what is the option's value? (Hint: Use daily compounding.) Group of answer choices $2.43 $2.70 $2.99 $3.29 $3.62
- The price of Bobco stock is currently $60. In one year, the price will either be s66 or $54. If the one-year risk free rate of interest is 6%, what is the price of a Bobco call option with an exercise price of $61? Recall, you will want to set 66N - 1.06B = 5 as one of the equations you need to solve this problem. You will need to figure out the other equation, then use both equations to solve for N and B. Then, you will price the portfolio of N shares less the amount borrowed. Round your answer to nearest cent. $6 $60 $54Please answer the five questions below. You may attach a spreadsheet or enter the answers in this box 1. A one year call option has a strike price of 50, expires in 6 months, and has a price of $4.74. if the risk free rate is 3%, and the current stock price is $45, what should the corresponding put be worth?Give typing answer with explanation and conclusion A call option has a strike price of $11, and a time to expiration of 0.8 in years. If the stock is trading for $20, N(d1) = 0.5, N(d2) = 0.12, and the risk free rate is 5.40%, what is the value of the call option?
- A stock price is currently $30. It is known that at the end of one year, it will be either $36 and $24. The exercise price of a one-year European call option is $32. The risk-free interest rate is 5% per annum. a. Construct a binomial tree to show the payoff of the call option at the expiration date. b. Based on the binomial tree model, what is the value of the call option?The current price of a stock is $50. In 1 year, the price will be either $65 or $35. The annual risk-free rate is 10%. Find the price of a call option on the stock that has an exercise price of $55 and that expires in 1 year. (Hint: Use daily compounding.)The current price of a stock is $20, and at the end of one year its price will be either $22 or $18. The annual risk-free rate is 2.0% (use daily compounding with 365 days/year), based on daily compounding. A 1-year call option on the stock, with an exercise price of $19, is available. Based on the binominal model, what is the option's value?(Please Show Work)
- 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 thestock that has a strike price of $21 and that expires in 1 year. (Hint: Use dailycompounding.)What is the price of an American CALL option that is expected to pay a dividend of $2 in three months with the following parameters? s0 = $40d = $2 in 3 monthsk = $43 r = 10%sigma = 20%T = 0.5 years (required precision 0.01 +/- 0.01)Give typing answer with explanation and conclusion You are considering purchasing a put on a stock with a current price of $33. The exercise price is $35, and the price of the corresponding call option is $3.25. According to the put-call parity theorem, if the risk-free rate of interest is 4% and there are 90 days until expiration, the value of the put should be: