Consider the non-dividend paying asset with a current value of 100 kr that is described by themultistep Binomial model depicted below. Assume that the continuously compounded risk freeinterest rate is 20% per annum for all maturities. Consider a European call option on this stock withmaturity date in six months with strike price 110 kr. Calculate today's value of the option.195.3125156.2500125.0000125.0000100.0000100.000080.000080.000064.000051.2000months24

Option holder will purchase the stock, if stock spot price greater than strike price. Or else option…

Answered: Consider the non-dividend paying asset…

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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2.2. The price of a commodity is £45. Its volatility is 20% and the risk-free rate of interest is 3% per annum with continuous compounding (for all maturities). Use a three-step binomial tree to value (i) a nine-month European call option with strike £45 and (ii) a nine-month American put option with strike £48. Up and down movement can be calculated using volatility and expiration date (9 month call option).
The spot price of a non-dividend paying stock is recorded as ₺100 at the close of the day. You estimate that this price is equally likely to go up by 11.1% or go down by 10% every two months and observe that the continuously compounded annual risk-free rate is 20% per year across all maturities. Use a multistep binomial tree together with the risk-neutral valuation approach to compute the theoretical price of a European put option written on this stock with a strike price of ₺80 and exactly six months until expiration
A European put option written on a non- dividend paying stock that is currently worth ₺100 in the stock market has a strike price of ₺100 and exactly five months left until its expiration date. If the continuously compounded annual risk-free rate is observed as 20% per year across all maturities and the put option is currently priced at ₺3.20 in the option market, what should be the theoretical price of a European call option written on the same stock that has the same strike price and expiration date as the put option described?
What is the implied volatility of a European call option with the following parameters? c = $3 s0 = $40 k = 41 r = 10% T = 0.5 years (Enter 11.51% as 0.1151. Required precision +/- 0.0002)
Paragraph Styles a) If your firm has a payment of 100 million euros due one year from now, how would you hedge the FX risk in this payment with 125 000 euros futures contracts? I
The following 1-year European call options are available on the stock of Vega International, whose stock is trading at €72.50: Strike Price Call Price (€) (€) 60 8.00 75 3.00 90 2.00 What is the maximum profit realised at maturity from a long butterfly spread created from these call options? Assume a risk-free rate of 5%.
Determine the risk-neutral value of a eight-month European put option to sell a FLB (First Local Bank) share for a price of R400 when the current price is R420, the interest rate is 10%, and the volatility of the security is 0.28?
An asset has a current price of $10 and has volatility of 0.35. The exercise price in 9 months is $13. The US continuous risk free rate (r^f ) is 5.5% while the Philippine continuous risk-free rate (r^d ) is 6.5%. The value of the call option and put option would be?
What is the value of d, of a European call option on a non-dividend-paying stock when the stock price is $60, the strike price is $59, the risk-free interest rate is 5% per annum the volatility (Standard Deviation) is 30% per annum, and the time to maturity is three months? c=SN(d,)-Ke-N(₂) where and O√T OA02704 OB0.2167 *√T OC.0.3561 OD.0.1204
You use a forward binominal tree to price options on a futures contract. You are given: i) The period is 1 year ii) The volatility of the futures price is 30% iii) The initial futures price is 100 iv) The continuously compounded risk-free rate is 3% Calculate the price of a one-year 110-strike European call option on the futures contract. A. 8.68 B 9.13 C 10.32 D 11.54 E 12.06
What is the rho of a European put option with the following parameters? As a reminder, rho is defined as the first derivative of the option price with respect to the risk free rate. s0 = $40k = $39 r = 10%sigma = 20%T = 0.75 years (required precision 0.01 +/- 0.01) Greeks Reference Guide: Delta = ∂π/∂S Theta = ∂π/∂t Gamma = (∂2π)/(∂S2) Vega = ∂π/∂σ Rho = ∂π/∂r
C. Draw a graph of the SML and locate the projects (A) and (B) on the graph. 5. Effective Annual Yield (EAY) and Effective Annual Rate (EAR) A. You plan to invest $1,000 for one year and you have the opportunity to invest it at a 12 percent APR, compounded monthly. Alternatively, you could invest the funds at an annual rate of 12.3 percent compounded semiannually. What is the EAY of each alternative? (Hint: You need to carry your answer to at least the fourth decimal place.) Which investment should be chosen? 2

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