Exam 14: The Black-Scholes Model
Exam 1: Overview20 Questions
Exam 2: Futures Markets20 Questions
Exam 3: Pricing Forwards and Futures I25 Questions
Exam 4: Pricing Forwards Futures II20 Questions
Exam 5: Hedging With Futures Forwards26 Questions
Exam 6: Interest-Rate Forwards Futures26 Questions
Exam 7: Options Markets26 Questions
Exam 8: Options: Payoffs Trading Strategies25 Questions
Exam 9: No-Arbitrage Restrictions19 Questions
Exam 10: Early-Exercise Put-Call Parity20 Questions
Exam 11: Option Pricing: an Introduction26 Questions
Exam 12: Binomial Option Pricing31 Questions
Exam 13: Implementing the Binomial Model18 Questions
Exam 14: The Black-Scholes Model32 Questions
Exam 15: Mathematics of Black-Scholes15 Questions
Exam 16: Beyond Black-Scholes27 Questions
Exam 17: The Option Greeks36 Questions
Exam 18: Path-Independent Exotic Options41 Questions
Exam 19: Exotic Options II: Path-Dependent Options33 Questions
Exam 20: Value at Risk34 Questions
Exam 21: Swaps and Floating Rate Products35 Questions
Exam 22: Equity Swaps24 Questions
Exam 23: Currency and Commodity Swaps25 Questions
Exam 24: Term Structure of Interest Rates: Concepts25 Questions
Exam 25: Estimating the Yield Curve19 Questions
Exam 26: Modeling Term Structure Movements14 Questions
Exam 27: Factor Models of the Term Structure24 Questions
Exam 28: The Heath-Jarrow-Morton HJM and Libor Market Model LMM20 Questions
Exam 29: Credit Derivative Products30 Questions
Exam 30: Structural Models of Default Risk26 Questions
Exam 31: Reduced-Form Models of Default Risk23 Questions
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A stock is currently trading at . It is not expected to pay dividends over the next year. You price a six-month put option on the stock with a strike of using the Black-Scholes model and find the following numbers: =2.115 =1.832 N =0.983 N =0.967 Given this information, the risk-neutral probability of the put finishing in the money is
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A call option can be replicated by holding a position in stock and shorting bonds, i.e., where is the delta of the call option. Comparing the replication formula to the Black-Scholes formula (assume a non-dividend-paying stock), what can you say about the delta of the option?
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A stock is currently trading at . It is not expected to pay dividends over the next year. You price a one-month call option on the stock with a strike of using the Black-Scholes model and find the following numbers: =0.717 =0.645 N =0.763 N =0.740 Given this information, the risk-neutral probability of the call finishing in the money is
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Consider a Black-Scholes setting. When a call option is deep in-the-money, an increase in volatility results in, ceteris paribus,
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Consider a Black-Scholes setting. When a call option is deep in-the-money, a decrease in interest rates results in, ceteris paribus,
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The Black-Scholes price of a three-month 50-strike put option is $0.75. The stock is trading at $49. Given an interest rate of 2%, and no dividends, what is the implied volatility of the stock extracted from this option?
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The three-month S&P 500 futures contract is trading at a level of 1250. The rate of interest is 2%. The average rate of dividends for stocks in the index is 3%. Index volatility is 20%. What is the Black-Scholes price of a one-year at-the-money put option on the futures?
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In the Black-Scholes setting, the prices of American options
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A variance swap is an option on the realized variance of a stock's return over a defined period of time. A variance swap may be replicated using
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The VIX is an implied volatility index for roughly what maturity?
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A stock is currently trading at . It is not expected to pay dividends over the next year. You price a six-month call option on the stock with a strike of using the Black-Scholes model and find the following numbers: =2.115 =1.832 N =0.983 N =0.967 Given this information, the delta of the call is
(Multiple Choice)
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