Question

A 9-month American put option on a non-dividend-paying stock has a strike price of $$\$ 49$$. The stock price is $$\$ 50$$, the risk-free rate is $5 \%$ per annum, and the volatility is $30 \%$ per annum. Use a three-step binomial tree to calculate the option price.

   A 9-month American put option on a non-dividend-paying stock has a strike price of $$\$ 49$$. The stock price is $$\$ 50$$, the risk-free rate is $5 \%$ per annum, and the volatility is $30 \%$ per annum. Use a three-step binomial tree to calculate the option price.
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Options, Futures, and Other Derivatives
Options, Futures, and Other Derivatives
John C. Hull 10th Edition
Chapter 21, Problem 10 ↓

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We have a 9-month option, which we will divide into 3 steps, so each step is 3 months or 0.25 years. The given parameters are: - Current stock price \( S_0 = 50 \) - Strike price \( K = 49 \) - Risk-free rate \( r = 0.05 \) per annum - Volatility \( \sigma  Show more…

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A 9-month American put option on a non-dividend-paying stock has a strike price of $$\$ 49$$. The stock price is $$\$ 50$$, the risk-free rate is $5 \%$ per annum, and the volatility is $30 \%$ per annum. Use a three-step binomial tree to calculate the option price.
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