Question

A stock index’s value is 633, a European put on the index has two years until...

A stock index’s value is 633, a European put on the index has two years until expiration, and an exercise price of 625. The index’s volatility is 14% per year, its dividend yield is 1.7% per year, and the risk-free interest rate is 2.8% per year. According to a two-period binomial option pricing model, what is the option’s value?

1)

$36.88

2)

$35.22

3)

$29.82

4)

$40.14

5)

$31.06

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
An asset’s price is $41.14 and its volatility is 26% per year. A European call on...
An asset’s price is $41.14 and its volatility is 26% per year. A European call on the asset has nine months until expiration, a strike price of $40.00, and the risk-free interest rate is 2.6% per year. According to a two-period binomial option pricing model, what is the option’s value? 1) $3.88 2) $5.51 3) $3.47 4) $4.47 5) $4.89
For a European put option on an index, the index level is 1,000, the strike price...
For a European put option on an index, the index level is 1,000, the strike price is 1050, the time to maturity is six months, the risk-free rate is 4% per annum, and the dividend yield on the index is 2% per annum. How low can the option price be without there being an arbitrage opportunity?
A stock index currently stands at 300 and has a volatility of 20%. The risk-free interest...
A stock index currently stands at 300 and has a volatility of 20%. The risk-free interest rate is 8% and the dividend yield on the index is 3%. Use the Black-Scholes-Merton formula to calculate the price of a European call option with strike price 325 and the price of a European put option with strike price of 275. The options will expire in six months. What is the cost of the range forward created using options in Part (a)? Use...
You are to calculate a put option (European) that has 3 months left to expiration. The...
You are to calculate a put option (European) that has 3 months left to expiration. The underlying stock does NOT pay dividends and both the stock price and exercise price happen to be equal at $50. If the risk free rate is currently 10% per annum, and the volatility is assessed at 30% per annum, what is the price of the European put option?
A stock index is currently 1,500. Its volatility is 18%. The risk-free rate is 4% per...
A stock index is currently 1,500. Its volatility is 18%. The risk-free rate is 4% per annum for all maturities and the dividend yield on the index is 2.5% (both continuously compounded). Calculate values for u, d, and p when a 6-month time step is used. What is value of a 12-month European put option with a strike price of 1,480 given by a two-step binomial tree? In the question above, what is the value of a 12-month American put...
Use the Black-Scholes model to find the value for a European put option that has an...
Use the Black-Scholes model to find the value for a European put option that has an exercise price of $49.00 and 0.4167 years to expiration. The underlying stock is selling for $40.00 currently and pays an annual dividend yield of 0.01. The standard deviation of the stock’s returns is 0.4400 and risk-free interest rate is 0.06. (Round your final answer to 2 decimal places. Do not round intermediate calculations.) Put value            $ ?
The market index currently stands at 650 and has a volatility of 30 percent per annum....
The market index currently stands at 650 and has a volatility of 30 percent per annum. The risk- free rate of interest is 6 percent per annum and the index provides a divided yield of 3 percent per annum. Calculate the value of a three-month European put on that index with an exercise price of 650, using Merton’s index option pricing formula. (Show your interim results, such as d1, d2, N(d1) and N(d2))
The current price of a non-dividend paying stock is $50. Use a two-step tree to value...
The current price of a non-dividend paying stock is $50. Use a two-step tree to value a European put option on the stock with a strike price of $50 that expires in 12 months. Each step is 6 months, the risk free rate is 5% per annum, and the volatility is 50%. What is the value of the option according to the two-step binomial mode
An index currently stands at 736 and has a volatility of 27% per annum. The risk-free...
An index currently stands at 736 and has a volatility of 27% per annum. The risk-free rate of interest is 5.25% per annum and the index provides a dividend yield of 3.65% per annum. Calculate the value of a five-month European put with an exercise price of 730.
a stock index currently stands at 300 and has a volatility of 20% per year. the...
a stock index currently stands at 300 and has a volatility of 20% per year. the continuously compounded risk-free interest rate is 3% per year and the dividend yield on the index is 8%. a trader used a two-step binomial tree to value a six-month american call option on the index. what is the risk-neutral probability that the stock price moves up in 3 months?
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT