The position has these legs :
1 long call position with strike price $17.50
2 short call positions with strike price $20
The profit/loss on the position = profit/loss on 1 long call + profit/loss on 2 short calls
i]
break even point is where there is no profit or loss. This occurs at $24.00 stock price on expiry
ii]
Maximum profit = $4.00
Maximum loss = unlimited
ABC, a non-dividend paying stock Details of European option prices follows on are as Option type...
Question 7: Consider a European call option and a European put option on a non dividend-paying stock. The price of the stock is $100 and the strike price of both the call and the put is $103, set to expire in 1 year. Given that the price of the European call option is $10.57 and the risk-free rate is 5%, what is the price of the European put option via put-call parity? Question 8: Suppose a trader buys a call...
A six-month European call option on a non-dividend-paying stock is currently selling for $6. The stock price is$64, the strike price is S60. The risk-free interest rate is 12% per annum for all maturities. what opportunities are there for an arbitrageur? (2 points) 1. a. What should be the minimum price of the call option? Does an arbitrage opportunity exist? b. How would you form an arbitrage? What is the arbitrage profit at Time 0? Complete the following table. c....
The table below gives today’s prices of six-month European put and call options written on a share of ABC stock at different strike prices. The stock does not pay a dividend and the risk-free interest rate is 0% per annum. Call Price ($) Strike Price ($) Put Price ($) 13.1 105 8.2 9.7 110 9.7 7.9 115 12.9 Using call options with strike prices of 105 and 110, create a bear spread and show in a table the profit of the...
You purchase a 1-year European call option on ABC stock with strike price 100. The option premium is $10. The effective annual interest rate is 10%, so that 100 dollars lent for 1 year will return 110 dollars. What is the PROFIT if ABC stock is trading at 111 on the expiration day?
2. (a) State the Black-Scholes formulas for the prices at time 0 of a European call and put options on a non-dividend-paying stock ABC.(b) Consider an option on a non-dividend paying stock when the stock price is $30, the exercise price is $29, the risk-free interest rate is 5% per annum, the volatility is 20% per annum, and the time to maturity is 5 months. What is the price of the option if it is a European call?
5.8. The prices of European call and put options on a non-dividend-paying stock with 15 months to maturity, a strike price of $118, and an expiration date in 15 months are $21 and $5, respectively. The current stock price is $125. What is the implied risk-free rate?
Consider a European call option on a non-dividend-paying stock. The strike price is K, the time to expiration is T, and the price of one unit of a zero-coupon bond (with face value one) maturing at T is B(T). Denote the price of the call by C. Show that C > max{0, So – KB(T)}, where So is the current stock price.
Consider a European call option on a non-dividend-paying stock. The strike price is K, the time to expiration is T, and the price of one unit of a zero-coupon bond (with face value one) maturing at T is B(T). Denote the price of the call by C. Show that C2 max{0, So - KB(T)}, where So is the current stock price.
A European call option on a non-dividend payment stock with a strike price of$18 and an expiration date in one year costs $3. The stock price is $20 and the risk free rate is 10% per annum. Can you design an arbitrage scheme to exploit this situation?
The price of a European call option on a non-dividend-paying stock with a strike price of $50 is $6. The stock price is $51, the continuously compounded risk-free rate (all maturities) is 6% and the time to maturity is one year. What is the price of a one-year European put option on the stock with a strike price of $50? $2.09 $7.52 $3.58 $9.91