Question

A 3-month call option on a stock is modeled as a binomial tree. You are given:...

A 3-month call option on a stock is modeled as a binomial tree. You are given:

(1) The stock price is 50.

(2) The strike price is 55.

(3) r=0.08r=0.08.

(4) δ=0.05δ=0.05.

(5) σ=0.4σ=0.4.

Determine the premium of the call option.

Homework Answers

Answer #1

Solution.>

The value of the call option is $2.79

I have solved it in Excel. If you still have any doubt, kindly ask in the comment section.

The formula used are:

Note: Give it a thumbs up if it helps! Thanks in advance!

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
For A 6-month European call option on a stock, you are given: (1) The stock price...
For A 6-month European call option on a stock, you are given: (1) The stock price is 150. (2) The strike price is 130. (3) u=1.3u=1.3 and d=0.7d=0.7. (4) The continuously compounded risk-free rate is 6%. (5) There are no dividends. The option is modeled with a 2-period binomial tree. Determine the option premium.
For a European 3-month call option, you are given: (1) The price of the underlying stock...
For a European 3-month call option, you are given: (1) The price of the underlying stock is 50. (2) The strike price is 48. (3) The stock pays no dividends. (4) σ=0.25σ=0.25. (5) r=0.06r=0.06. Calculate the elasticity of the call option.
Price a European call option on non-dividend paying stock by using a binomial tree. Stock price...
Price a European call option on non-dividend paying stock by using a binomial tree. Stock price is €50, volatility is 26% (p.a.), the risk-free interest rate is 5% (p.a. continuously compounded), strike is € 55, and time to expiry is 6 months. How large is the difference between the Black-Scholes price and the price given by the binomial tree?
Price a European call option on non-dividend paying stock by using a binomial tree. Stock price...
Price a European call option on non-dividend paying stock by using a binomial tree. Stock price is €50, volatility is 26% (p.a.), the risk-free interest rate is 5% (p.a. continuously compounded), strike is € 55, and time to expiry is 6 months. How large is the difference between the Black-Scholes price and the price given by the binomial tree?
A 3-month American call option on a stock has a strike price of $20. The stock...
A 3-month American call option on a stock has a strike price of $20. The stock price is $20, the risk-free rate is 3% per annum, and the volatility is 25% per annum. A dividend of $1 per share is expected at the end of the second month. Use a three-step binomial tree to calculate the option price.
. A stock is currently selling for $20.65. A 3-month call option with a strike price...
. A stock is currently selling for $20.65. A 3-month call option with a strike price of $20 has an option premium of $1.3. The risk-free rate is 2 percent and the market rate is 8 percent. What is the option premium on a 3-month put with a $20 strike price? Assume the options are European style.
A stock is currently selling for $40.85. A 3-month call option with a strike price of...
A stock is currently selling for $40.85. A 3-month call option with a strike price of $40 has an option premium of $1.30. The risk-free rate is 2 percent and the market rate is 9.5 percent. What is the option premium on a 3-month put with a $40 strike price? Assume the options are European style.
please draw a one step binomial tree to price a European call option with the following...
please draw a one step binomial tree to price a European call option with the following parameters: the time t =1 refers to one year Inputs: s = 50, k = 50, t = 1, v = 0.5, r = 0.05, y = 0, n = 1 please show how the answer is 13.17 using the Cox Ross & Rubinstein binomial tree model
You bought a call option on July 27, 2020 at the exercise price of $65. It...
You bought a call option on July 27, 2020 at the exercise price of $65. It expires on October 26, 2020. The stock currently sells for $66., while the call option sells for $6. A stock that is currently selling for $47 has the following six-month options outstanding: Strike Price Market Price Call Option $45 $4 Call Option $50 $1 Which option(s) is (are) in the money? Which option(s) is (are) at the money? Which option(s) is (are) out of...
a) A stock currently sells for $33.75. A 6-month call option with a strike price of...
a) A stock currently sells for $33.75. A 6-month call option with a strike price of $33 has a premium of $5.3. Let the continuously compounded risk-free rate be 6%. What is the price of the associated 6-month put option with the same strike (to the nearest penny)?    Price = $ ------------------- b) A stock currently sells for $34.3. A 6-month call option with a strike price of $30.9 has a premium of $2.11, and a 6-month put with...