ࡱ> oqnt_ 9bjbj 7jA\jA\ W~ ~     T^L 5h6 """"###4444444$ 79V5E#####5""_5'''#R""4'#4''|1hp4"3%8!$34u5053|:&^: p4:p4p##'#####55'###5####:#########~ > :  CHAPTER 15 Options on Stock Indices and Currencies Practice Questions Problem 15.8. Show that the formula in equation (15.9) for a put option to sell one unit of currency A for currency B at strike price  EMBED Equation.DSMT4  gives the same value as equation (15.8) for a call option to buy  EMBED Equation.DSMT4  units of currency B for currency A at a strike price of  EMBED Equation.DSMT4 . A put option to sell one unit of currency A for  EMBED Equation.DSMT4  units of currency B is worth  EMBED Equation.DSMT4  where  EMBED Equation.DSMT4   EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  are the risk-free rates in currencies A and B, respectively. The value of the option is measured in units of currency B. Defining  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  The put price is therefore  EMBED Equation.DSMT4  where  EMBED Equation.DSMT4   EMBED Equation.DSMT4  This shows that put option is equivalent to  EMBED Equation.DSMT4  call options to buy 1 unit of currency A for  EMBED Equation.DSMT4  units of currency B. In this case the value of the option is measured in units of currency A. To obtain the call option value in units of currency B (the same units as the value of the put option was measured in) we must divide by  EMBED Equation.DSMT4 . This proves the result. Problem 15.9. A foreign currency is currently worth $1.50. The domestic and foreign risk-free interest rates are 5% and 9%, respectively. Calculate a lower bound for the value of a six-month call option on the currency with a strike price of $1.40 if it is (a) European and (b) American. Lower bound for European option is  EMBED Equation.DSMT4  Lower bound for American option is  EMBED Equation.DSMT4  Problem 15.10. Consider a stock index currently standing at 250. The dividend yield on the index is 4% per annum, and the risk-free rate is 6% per annum. A three-month European call option on the index with a strike price of 245 is currently worth $10. What is the value of a three-month put option on the index with a strike price of 245? In this case  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 , and  EMBED Equation.DSMT4 . Using putcall parity  EMBED Equation.DSMT4  or  EMBED Equation.DSMT4  Substituting:  EMBED Equation.DSMT4  The put price is 3.84. Problem 15.11. An index currently stands at 696 and has a volatility of 30% per annum. The risk-free rate of interest is 7% per annum and the index provides a dividend yield of 4% per annum. Calculate the value of a three-month European put with an exercise price of 700. In this case  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4 . The option can be valued using equation (15.5).  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  The value of the put,  EMBED Equation.DSMT4 , is given by:  EMBED Equation.DSMT4  i.e., it is $40.6. Problem 15.12. Show that if  EMBED Equation.DSMT4  is the price of an American call with exercise price  EMBED Equation.DSMT4  and maturity  EMBED Equation.DSMT4  on a stock paying a dividend yield of  EMBED Equation.DSMT4 , and  EMBED Equation.DSMT4  is the price of an American put on the same stock with the same strike price and exercise date,  EMBED Equation.DSMT4  where  EMBED Equation.DSMT4  is the stock price,  EMBED Equation.DSMT4  is the risk-free rate, and  EMBED Equation.DSMT4 . (Hint: To obtain the first half of the inequality, consider possible values of: Portfolio A; a European call option plus an amount  EMBED Equation.DSMT4  invested at the risk-free rate Portfolio B: an American put option plus  EMBED Equation.DSMT4  of stock with dividends being reinvested in the stock To obtain the second half of the inequality, consider possible values of: Portfolio C: an American call option plus an amount  EMBED Equation.DSMT4  invested at the risk-free rate Portfolio D: a European put option plus one stock with dividends being reinvested in the stock) Following the hint, we first consider Portfolio A: A European call option plus an amount  EMBED Equation.DSMT4  invested at the risk-free rate Portfolio B: An American put option plus  EMBED Equation.DSMT4  of stock with dividends being reinvested in the stock. Portfolio A is worth  EMBED Equation.DSMT4  while portfolio B is worth  EMBED Equation.DSMT4 . If the put option is exercised at time  EMBED Equation.DSMT4 , portfolio B becomes:  EMBED Equation.DSMT4  where  EMBED Equation.DSMT4  is the stock price at time  EMBED Equation.DSMT4 . Portfolio A is worth  EMBED Equation.DSMT4  Hence, portfolio A is worth at least as much as portfolio B. If both portfolios are held to maturity (time  EMBED Equation.DSMT4 ), portfolio A is worth  EMBED Equation.DSMT4  Portfolio B is worth  EMBED Equation.DSMT4 . Hence portfolio A is worth more than portfolio B. Because portfolio A is worth at least as much as portfolio B in all circumstances  EMBED Equation.DSMT4  Because  EMBED Equation.DSMT4 :  EMBED Equation.DSMT4  or  EMBED Equation.DSMT4  This proves the first part of the inequality. For the second part consider: Portfolio C: An American call option plus an amount  EMBED Equation.DSMT4  invested at the risk-free rate Portfolio D: A European put option plus one stock with dividends being reinvested in the stock. Portfolio C is worth  EMBED Equation.DSMT4  while portfolio D is worth  EMBED Equation.DSMT4 . If the call option is exercised at time  EMBED Equation.DSMT4  portfolio C becomes:  EMBED Equation.DSMT4  while portfolio D is worth  EMBED Equation.DSMT4  Hence portfolio D is worth more than portfolio C. If both portfolios are held to maturity (time T), portfolio C is worth  EMBED Equation.DSMT4  while portfolio D is worth  EMBED Equation.3  Hence portfolio D is worth at least as much as portfolio C. Since portfolio D is worth at least as much as portfolio C in all circumstances:  EMBED Equation.DSMT4  Since  EMBED Equation.DSMT4 :  EMBED Equation.DSMT4  or  EMBED Equation.DSMT4  This proves the second part of the inequality. Hence:  EMBED Equation.DSMT4  Problem 15.13. Show that a European call option on a currency has the same price as the corresponding European put option on the currency when the forward price equals the strike price. This follows from putcall parity and the relationship between the forward price,  EMBED Equation.DSMT4 , and the spot price,  EMBED Equation.DSMT4   EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  so that  EMBED Equation.DSMT4  If  EMBED Equation.DSMT4  this reduces to  EMBED Equation.DSMT4 . The result that  EMBED Equation.DSMT4  when  EMBED Equation.DSMT4  is true for options on all underlying assets, not just options on currencies. An at-the-money option is sometimes defined as one where  EMBED Equation.DSMT4  (or  EMBED Equation.DSMT4 ) rather than one where  EMBED Equation.DSMT4 . Problem 15.14. Would you expect the volatility of a stock index to be greater or less than the volatility of a typical stock? Explain your answer. The volatility of a stock index can be expected to be less than the volatility of a typical stock. This is because some risk (i.e., return uncertainty) is diversified away when a portfolio of stocks is created. In capital asset pricing model terminology, there exists systematic and unsystematic risk in the returns from an individual stock. However, in a stock index, unsystematic risk has been diversified away and only the systematic risk contributes to volatility. Problem 15.15. Does the cost of portfolio insurance increase or decrease as the beta of a portfolio increases? Explain your answer. The cost of portfolio insurance increases as the beta of the portfolio increases. This is because portfolio insurance involves the purchase of a put option on the portfolio. As beta increases, the volatility of the portfolio increases causing the cost of the put option to increase. When index options are used to provide portfolio insurance, both the number of options required and the strike price increase as beta increases. Problem 15.16. Suppose that a portfolio is worth $60 million and the S&P 500 is at 1200. If the value of the portfolio mirrors the value of the index, what options should be purchased to provide protection against the value of the portfolio falling below $54 million in one years time? If the value of the portfolio mirrors the value of the index, the index can be expected to have dropped by 10% when the value of the portfolio drops by 10%. Hence when the value of the portfolio drops to $54 million the value of the index can be expected to be 1080. This indicates that put options with an exercise price of 1080 should be purchased. The options should be on:  EMBED Equation.DSMT4  times the index. Each option contract is for $100 times the index. Hence 500 contracts should be purchased. Problem 15.17. Consider again the situation in Problem 15.16. Suppose that the portfolio has a beta of 2.0, the risk-free interest rate is 5% per annum, and the dividend yield on both the portfolio and the index is 3% per annum. What options should be purchased to provide protection against the value of the portfolio falling below $54 million in one years time? When the value of the portfolio falls to $54 million the holder of the portfolio makes a capital loss of 10%. After dividends are taken into account the loss is 7% during the year. This is 12% below the risk-free interest rate. According to the capital asset pricing model, the expected excess return of the portfolio above the risk-free rate equals beta times the expected excess return of the market above the risk-free rate. Therefore, when the portfolio provides a return 12% below the risk-free interest rate, the markets expected return is 6% below the risk-free interest rate. As the index can be assumed to have a beta of 1.0, this is also the excess expected return (including dividends) from the index. The expected return from the index is therefore  EMBED Equation.DSMT4 1% per annum. Since the index provides a 3% per annum dividend yield, the expected movement in the index is  EMBED Equation.DSMT4 4%. Thus when the portfolios value is $54 million the expected value of the index is 0.961,200 = 1,152. Hence European put options should be purchased with an exercise price of 1,152. Their maturity date should be in one year. The number of options required is twice the number required in Problem 15.16. This is because we wish to protect a portfolio which is twice as sensitive to changes in market conditions as the portfolio in Problem 15.16. Hence options on $100,000 (or 1,000 contracts) should be purchased. To check that the answer is correct consider what happens when the value of the portfolio declines by 20% to $48 million. The return including dividends is  EMBED Equation.DSMT4 17%. This is 22% less than the risk-free interest rate. The index can be expected to provide a return (including dividends) which is 11% less than the risk-free interest rate, i.e. a return of  EMBED Equation.DSMT4 6%. The index can therefore be expected to drop by 9% to 1,092. The payoff from the put options is (1,152-1,092)100,000 = $6 million. This is exactly what is required to restore the value of the portfolio to $54 million. Problem 15.18. An index currently stands at 1,500. European call and put options with a strike price of 1,400 and time to maturity of six months have market prices of 154.00 and 34.25, respectively. The six-month risk-free rate is 5%.What is the implied dividend yield? The implied dividend yield is the value of  EMBED Equation.DSMT4  that satisfies the putcall parity equation. It is the value of  EMBED Equation.DSMT4  that solves  EMBED Equation.DSMT4  This is 1.99%. Problem 15.19. A total return index tracks the return, including dividends, on a certain portfolio. Explain how you would value (a) forward contracts and (b) European options on the index. A total return index behaves like a stock paying no dividends. In a risk-neutral world it can be expected to grow on average at the risk-free rate. Forward contracts and options on total return indices should be valued in the same way as forward contracts and options on non-dividend-paying stocks. Problem 15.20. What is the putcall parity relationship for European currency options The putcall parity relationship for European currency options is  EMBED Equation.DSMT4  To prove this result, the two portfolios to consider are: Portfolio A: one call option plus one zero-coupon domestic bond which will be worth  EMBED Equation.DSMT4  at time T. Portfolio B: one put option plus one foreign currency bond that will be worth one unit of the foreign currency at time T. Both portfolios are worth  EMBED Equation.DSMT4  at time T. They must therefore be worth the same today. The result follows. Problem 15.21. Can an option on the yen-euro exchange rate be created from two options, one on the dollar-euro exchange rate, and the other on the dollar-yen exchange rate? Explain your answer. There is no way of doing this. A natural idea is to create an option to exchange  EMBED Equation.DSMT4  euros for one yen from an option to exchange  EMBED Equation.DSMT4  dollars for 1 yen and an option to exchange  EMBED Equation.DSMT4  euros for  EMBED Equation.DSMT4  dollars. The problem with this is that it assumes that either both options are exercised or that neither option is exercised. There are always some circumstances where the first option is in-the-money at expiration while the second is not and vice versa. Problem 15.22. Prove the results in equation (15.1), (15.2), and (15.3) using the portfolios indicated. In portfolio A, the cash, if it is invested at the risk-free interest rate, will grow to  EMBED Equation.DSMT4  at time  EMBED Equation.DSMT4 . If  EMBED Equation.DSMT4 , the call option is exercised at time  EMBED Equation.DSMT4  and portfolio A is worth  EMBED Equation.DSMT4 . If  EMBED Equation.DSMT4  the call option expires worthless and the portfolio is worth  EMBED Equation.DSMT4 . Hence, at time  EMBED Equation.DSMT4 , portfolio A is worth  EMBED Equation.DSMT4  Because of the reinvestment of dividends, portfolio B becomes one share at time T. It is, therefore, worth  EMBED Equation.DSMT4  at this time. It follows that portfolio A is always worth as much as, and is sometimes worth more than, portfolio B at time T. In the absence of arbitrage opportunities, this must also be true today. Hence,  EMBED Equation.DSMT4  or  EMBED Equation.DSMT4  This proves equation (15.1) In portfolio C, the reinvestment of dividends means that the portfolio is one put option plus one share at time T. If  EMBED Equation.DSMT4 , the put option is exercised at time  EMBED Equation.DSMT4  and portfolio C is worth  EMBED Equation.DSMT4 . If  EMBED Equation.DSMT4  the put option expires worthless and the portfolio is worth  EMBED Equation.DSMT4 . Hence, at time T, portfolio C is worth  EMBED Equation.DSMT4  Portfolio D is worth  EMBED Equation.DSMT4  at time T. It follows that portfolio C is always worth as much as, and is sometimes worth more than, portfolio D at time T. In the absence of arbitrage opportunities, this must also be true today. Hence,  EMBED Equation.DSMT4  or  EMBED Equation.DSMT4  This proves equation (15.2) Portfolios A and C are both worth  EMBED Equation.DSMT4  at time T. They must, therefore, be worth the same today, and the putcall parity result in equation (15.3) follows. Further Questions Problem 15.23. The Dow Jones Industrial Average on January 12, 2007 was 12,556 and the price of the March 126 call was $2.25. Use the DerivaGem software to calculate the implied volatility of this option. Assume that the risk-free rate was 5.3% and the dividend yield was 3%. The option expires on March 20, 2007. Estimate the price of a March 126 put. What is the volatility implied by the price you estimate for this option? (Note that options are on the Dow Jones index divided by 100. Options on the DJIA are European. There are 47 trading days between January 12, 2007 and March 20, 2007. Setting the time to maturity equal to 47/252 = 0.1865, DerivaGem gives the implied volatility as 10.23%. (If instead we use calendar days the time to maturity is 67/365=0.1836 and the implied volatility is 10.33%.) From put call parity (equation 15.3) the price of the put,  EMBED Equation.DSMT4 , (using trading time) is given by  EMBED Equation.DSMT4  so that  EMBED Equation.DSMT4 . DerivaGem shows that the implied volatility is 10.23% (as for the call). (If calendar time is used the price of the put is 2.1597 and the implied volatility is 10.33% as for the call.) A European call has the same implied volatility as a European put when both have the same strike price and time to maturity. This is formally proved in the appendix to Chapter 19. Problem 15.24 A stock index currently stands at 300 and has a volatility of 20%. The risk-free interest rate is 8% and the dividend yield on the index is 3%. Use a three-step binomial tree to value a six-month put option on the index with a strike price of 300 if it is (a) European and (b) American? (a) The price is 14.39 as indicated by the tree in Figure S15.1. (b) The price is 14.97 as indicated by the tree in Figure S15.2  Figure S15.1 Tree for valuing the European option in Problem 15.24  Figure S15.2 Tree for valuing the American option in Problem 15.24 Problem 15.25. Suppose that the spot price of the Canadian dollar is U.S. $0.95 and that the Canadian dollar/U.S. dollar exchange rate has a volatility of 8% per annum. The risk-free rates of interest in Canada and the United States are 4% and 5% per annum, respectively. Calculate the value of a European call option to buy one Canadian dollar for U.S. $0.95 in nine months. Use put-call parity to calculate the price of a European put option to sell one Canadian dollar for U.S. $0.95 in nine months. What is the price of a call option to buy U.S. $0.95 with one Canadian dollar in nine months? In this case  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4 ,  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4 . The option can be valued using equation (15.8)  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  The value of the call,  EMBED Equation.DSMT4 , is given by c = 0.95e-0.040.750.5558"0.95e-0.050.750.5293 = 0.0290 i.e., it is 2.90 cents. From putcall parity  EMBED Equation.DSMT4  so that  EMBED Equation.DSMT4  The option to buy US$0.95 with C$1.00 is the same as the same as an option to sell one Canadian dollar for US$0.95. This means that it is a put option on the Canadian dollar and its price is US$0.0221. Problem 15.26 The spot price of an index is 1,000 and the risk-free rate is 4%. The prices of three month European call and put options when the strike price is 950 are 78 and 26. Estimate (a) the dividend yield and (b) the implied volatility. From the formula at the end of Section 15.4  EMBED Equation.3  The dividend yield is 2.99% We can calculate the implied volatility using either the call or the put. The answer (given by DerivaGem) is 24.68% in both cases. Problem 15.27 The USD/euro exchange rate is 1.3000. The exchange rate volatility is 15%. A US company will have to pay 1 million euros in three months. The euro and USD risk-free rates are 5% and 4%, respectively. The company decides to use a range forward contract with the lower strike equal to 1.2500. What should the higher strike be to create a zero-cost contract? What position in calls and puts should the company take? Show that your answer to (a) does not depend on interest rates provided that the interest rate differential between the two currencies, r rf , remains the same. (a) A put with a strike price of 1.25 is worth $0.019. By trial and error DerivaGem can be used to show that the strike price of a call that leads to a call having a price of $0.019 is 1.3477. This is the higher strike price to create a zero cost contract. (b) The company should sell a put with strike price 1.25 and buy a call with strike price 1.3477. This ensures that the exchange rate it pays for the euros is between 1.2500 and 1.3477. (c) If the interest rates change so that the spread between the dollar and euro interest rates remains the same, forward prices remain the same. From equations (15.10) and (15.11). changes to r have the same proportional effect on both c and p. If the relationship c = p holds for one value of r, it holds for all values of r . as a result the answer to (a) is unchanged when the spread between the two rates is held the same. Problem 15.28 In Business Snapshot 15.1 what is the cost of a guarantee that the return on the fund will not be negative over the next 10 years? In this case the guarantee is valued as a put option with S0 = 1000, K = 1000, r = 5%, q = 1%, s = 15%, and T=10. The value of the guarantee is given by equation (15.5) as 38.46 or 3.8% of the value of the portfolio. Problem 15.29 The one-year forward price of the Mexican peso is $0.0750 per MXN. The U.S. risk-free rate is 1.25%. The exchange rate  3456IJX, - . 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