Exam 21: Basic Numerical Procedures
Exam 1: Introduction20 Questions
Exam 2: Mechanics of Futures Markets20 Questions
Exam 3: Hedging Strategies Using Futures20 Questions
Exam 4: Interest Rates20 Questions
Exam 5: Determination of Forward and Futures Prices20 Questions
Exam 6: Interest Rate Futures20 Questions
Exam 7: Swaps20 Questions
Exam 8: Securitization and the Credit Crisis of 200720 Questions
Exam 9: OIS Discounting, Credit Issues, and Funding Costs20 Questions
Exam 10: Mechanics of Options Markets20 Questions
Exam 11: Properties of Stock Options20 Questions
Exam 12: Trading Strategies Involving Options20 Questions
Exam 13: Binomial Trees20 Questions
Exam 14: Wiener Processes and Ito’s Lemma20 Questions
Exam 15: The Black-Scholes-Merton Model20 Questions
Exam 16: Employee Stock Options20 Questions
Exam 17: Options on Stock Indices and Currencies20 Questions
Exam 18: Futures Options20 Questions
Exam 19: The Greek Letters20 Questions
Exam 20: Volatility Smiles20 Questions
Exam 21: Basic Numerical Procedures20 Questions
Exam 22: Value at Risk20 Questions
Exam 23: Estimating Volatilities and Correlations20 Questions
Exam 24: Credit Risk20 Questions
Exam 25: Credit Derivatives20 Questions
Exam 26: Exotic Options20 Questions
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The standard deviation of the values of an option calculated using 10,000 Monte Carlo trials is 4.5.The average of the values is 20.What is the standard error of this as an estimate of the option price?
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A binomial tree prices an American option at $3.12 and the corresponding European option at $3.04.The Black-Scholes price of the European option is $2.98.What is the control variate price of the American option?
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Which of the following is possible in a modified Cox,Ross,Rubinstein binomial tree?
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What is the difference between valuing an American and a European option using a tree?
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Which of the following cannot be valued by Monte Carlo simulation
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A European option on a stock with a known dollar dividend is valued by setting the stock price variable equal to the stock price minus the present value of the dividend in the Black-Scholes-Merton formula.A second price can be obtained using the tree building procedure in the chapter.Which of the following is true when a very large number of time steps are used in the tree?
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Which of the following can be valued without using a numerical procedure such as a binomial tree?
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How many different paths are there through a Cox-Ross-Rubinstein tree with four-steps?
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When the stock price is 20 and the present value of dividends is 2,which of the following is the recommended way of constructing a tree?
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Which of the following is true for u in a Cox-Ross-Rubinstein binomial tree?
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What is the recommended way of making interest rates a function of time in a Cox,Ross,Rubinstein tree?
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When we move from assuming no dividends to assuming a constant dividend yield,which of the following is true for a Cox,Ross,Rubinstein tree?
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What is the recommended way of making volatility a function of time in a Cox,Ross,Rubinstein tree?
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The values of a stock price at the end of the second time step are $80,$100,$125.The corresponding values of an option are $0,$5,and $20 respectively.What is an estimate of gamma?
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The chapter discusses an alternative to the Cox,Ross,Rubinstein tree.In this alternative,which of the following are true:
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Which of the following describes the way that the parameters in a binomial tree are chosen?
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Which of the following cannot be estimated from a single binomial tree?
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How many nodes are there at the end of a Cox-Ross-Rubinstein five-step binomial tree?
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