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

Using put-call parity, if the price of an At-the-Money Call option maturing in 1 day is $3.14, what is the price of an of an At-the-Money Put option maturing in 1 day (give an approximation)? A. $0.95 B. $2.86 C. $3.14 D.$3.26
Q2: Given the following inputs for YMMV: Interest rate 3.25 Dividend rate 3.00 Spot Price Volatility (%) 30.21 12.00 Strike Price 30.00 Expiry (months) T Option type 12 European Put a) Compute u, d, Pup; Pdn, Construct a 3 step tree and price the option.
2. These options are traded in the market: call option with an Exercise (Strike) Price of 1.15 $/€ and premium (option cost) of 0.03 $ per euro. (a) If the Spot exchange rate is 1.17 $/ €, is the option ITM, ATM or OTM? (b) Calculate Intrinsec value and Time value of the option. (c) If put options are traded with same Exercise Price at same cost of 0.03 $ per euro and Fwd for the same maturity is traded at 1.17 $/ €, how can an astute tradem arbitrage? Explain. (d) Calculate Intrinsec value and Time value of the put option mentioned above.
If put options on USD with a strike price of AUD6.9/USD have a premium of AUD4.3, what is the break- even price (BEP) for a buyer or a seller of these options? Assume that there are no brokerage fees. Question Answer a. The buyer's BEP is AUD 2.6000 and the seller's BEP is AUD 11.2000 b. The buyer's BEP is AUD 2.6000 and the seller's BEP is AUD 2.6000 c. The buyer's BEP is AUD 11.2000 and the seller's BEP is AUD 11.2000 d. The buyer's BEP is AUD 11.2000 and the seller's BEP is AUD 2.6000 e. The buyer's BEP is AUD 6.9000 and the seller's BEP is AUD 11.2000
How to solve this problem? plz solve it step by step with formulas, thank u! (which one is the risk-free rate? 1% or 2%) Options on Indexes and Currencies Example Suppose that the current exchange rate of AUD to CAD is 1.2 AUD/CAD and o = 0.4463. Find the price of American put option to sell CAD for AUD at K = $1.1 AUD/CAD before or at half a year from now. Assume that the risk-free rates in Canada and Australia are 2% and 1%, respectively. Find the price of the American call option today by using the two period binomial model.
A put option has a strike (exercise) price of $0.82. If the spot exchange rate is $0.79, the put option would be ________. A. out of the money B. in the money C. at the money D. at a discount
Consider a two-factor Arbitrage Pricing Theory (APT) model, T; = a; + b1,ifı + b2.i f2 + €i, with the following information Asset i Asset 1 0.07 0.50 0.25 Asset 2 0.15 1.10 0.75 Asset 3 0.20 b1,3 Hi b1i b2i 1.0 and the risk-free rate rp is 0.025. (a) Find the value of b13 to preclude arbitrage opportunity. (b) is an Asset 4 with 4 = 0.13, b14 = 0.8, and b2.4 = 0.4. Explain how you would exploit an arbitrage opportunity if there
Suppose that a European call option to buy a share for $ 90.00 costs a . Under what circumstances will the SELLER of the option make a profit ? \$4.00 and is held until maturity . ( DRAW the GRAPH to show ALL answers ) b . when will the option be exercised ( at what price , show on graph ) ? c . What is the Maximum profit for SELLER and at what stock price ? d . What is the Maximum loss for SELLER and at what stock price ? e . What will be profit / loss for SELLER if St is 150 ?
Topic: Option Pricing When computing, please do not round off. Only final answers must be rounded off to two decimal places Based on the Black-Scholes model, the price of a put option should be P2,800. If the underlying asset has a strike price of P60,000 and a market price of P58,500, how much is the extrinsic value of the option?
The continuously compounded interest rate on 5-year default-free Australian dollar-denominated bonds is 0.5% per annum. The continuously compounded interest rate on 5-year default-free Euro- denominated bonds is 0.2% per annum. There are no transactions costs. The current exchange rate is $1.50 Australian for 1 Euro. There will be arbitrage opportunities unless a 5-year European-style put option on 50,000 Euro with an exercise price of $90,000 is worth at least O $13,528.88 O $12,777.89 O 557.413.10 O $16,524.60 O $13,524.15
1. An investeor buys a ratio spread of 1-year European calls. He buys 1 call option with strike price 40 and sell 2 call options with strike price 50. Option prices are (Strike price, Call option premium) = (40, 10), (50, 5) (a) Draw its profit plot. Formulas and explains regarding your plot are required. (b) 45, 55, 65. Determine the investor's profit if the end price of the underlying stock is
Let C be the price of a call option that enables its holder to buy one share of a stock at an exercise price K at time t; also, let P be the price of a European put option that enables its holder to sale one share or the stock for the amount K at time t. Let S be the price of the stock at time 0. Then, assuming that interest is continuously discounted at a nominal rate r, either S+P-C=Ke-rt or there is an arbitrage opportunity. Question: How do I verify that the strategy of selling one share of stock, selling one put option, and buying one call option always results in a positive win if S+P-C>Ke-rt ?

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