2. Calculate the put premium according to put-call parity which gives no arbitrage opportunity. Explain what transaction would you do if the put premium is below/above the put premium you calculated. European call option premium: c = $2 Stock price today: So= $30 Life of option: T=0.5 Risk-free rate for maturity T with continous compounding: r= 8% Strike price: K= Decide on the K value yourself (carefully). No dividends paid during life of option.

2. Calculate the put premium according to put-call parity which gives no arbitrage opportunity. Explain what transaction would you do if the put premium is below/above the put premium you calculated. European call option premium: c = $2 Stock price today: So= $30 Life of option: T=0.5 Risk-free rate for maturity T with continous compounding: r= 8% Strike price: K= Decide on the K value yourself (carefully). No dividends paid during life of option.

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Similar questions

What is the gamma of a European call option with the following parameters? As a reminder, gamma is defined as the first derivative of delta with respect to the stock price, or alternatively as the second derivative of the option price with respect to the stock price. s0 = $40k = $40 r = 10%sigma = 20%T = 0.75 years In order to avoid precision issues with Excel, please use an epsilon of 0.0001. (required precision 0.0001 +/- 0.0002) Greeks Reference Guide: Delta = ∂π/∂S Theta = ∂π/∂t Gamma = (∂2π)/(∂S2) Vega = ∂π/∂σ Rho = ∂π/∂r
Consider the model of Black and Scholes. Consider the cash=or-nothing put option V (T) = 1{S(T)<= K} It pays out one unit of cash if the spot is below the strike at maturity. Evaluate the price of the option.
You deposit $ 70,565 in your account today. You make another deposit at t = 1 of $ 51,167 . How much will there be in your account at the end of year 2 if the interest rate is 19 percent p.a.? (Record your answer without a dollar sign, without commas and round your answer to 2 decimal places; that is, record $3,245.847 as 3245.85). Your Answer:
D3(
Assume an interest rate of zero. A Call option and a Put option with the same exercise price, X = 100p are priced at 9p for the Call and 4p for the Put. By completing the table below (attached) show that the net position at expiry is zero.
5. Explain and give appropriate use of the following option trading strategies along with their Payoff.: a. Spreads b. Straddles c. Strangles d. Covered Call and Protective Put. State Put-Call Parity theorem for European options. European put and call options with a strike price of Rs. 24 and expiry in 6-months are trading at Rs. 5.09 and Rs. 7.78, respectively. The current stock price is Rs. 20.37 with a risk-free interest rate continuously compounding equal to 7.48%. Is there an arbitrage opportunity? How can it be exploited?
3. A bear spread payoff has the form g(ST) = max(K₂- ST, 0) - max(K₁ – ST, 0), where 0 < K₁ < K₂. (a) (b) Sketch the payoff diagram. Use the general formula for the European option pricing function to find the time-zero option price of a bear spread.
Use the binomal option pricing model to estimate the Call price. Stock price (S) $120.00 Stock price up (Su) $170.00 Stock price down (Sd) $50.00 Strike price (K) $120.00 rf 1.0% Call price up (Cu) Call price down (Cd) D PV(B) Call price (C)
Below is a chart with profit/loss on the vertical axis, and the $/£ exchange rate on the horizontal axis. The solid line shows the profit/loss schedule for a: Question 8 options: put option in isolation (e.g. used for speculating that the pound will depreciate) None of the above covered call option (a call option is used as a hedge) covered put option (a put option is used as a hedge)
Which one of the following statements is true? Multiple Choice O O O O A call with a strike price of $25 and a stock price of $23 has positive intrinsic value. A European style option is more valuable than an American style option. An American style out-of-the-money call option can have a positive value. A $40 put option has more intrinsic value than a $50 put option on the same underlying asset. The time value of an option is equal to the intrinsic value minus the option premium.
European plain vanilla call options with strikes 30 and 35 on the same non- dividend paying asset with spot price $ 35 are trading for $ 11.50 and $ 7, respectively. Does arbitrage exist, and if so, how do you take advantage of it?
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