Exam 21: The Black-Scholes-Merton Equation
Exam 1: Introduction to Derivatives19 Questions
Exam 2: An Introduction to Forwards and Options19 Questions
Exam 3: Insurance, collars, and Other Strategies20 Questions
Exam 4: Introduction to Risk Management21 Questions
Exam 5: Financial Forwards and Futures21 Questions
Exam 6: Commodity Forwards and Futures19 Questions
Exam 7: Interest Rate Forwards and Futures24 Questions
Exam 8: Swaps20 Questions
Exam 9: Parity and Other Option Relationships19 Questions
Exam 10: Binomial Option Pricing: Basic Concepts21 Questions
Exam 11: Binomial Option Pricing: Selected Topics19 Questions
Exam 12: The Black-Scholes Formula24 Questions
Exam 13: Market-Making and Delta-Hedging19 Questions
Exam 14: Exotic Options: I24 Questions
Exam 15: Financial Engineering and Security Design20 Questions
Exam 16: Corporate Applications20 Questions
Exam 17: Real Options22 Questions
Exam 18: The Lognormal Distribution20 Questions
Exam 19: Monte Carlo Valuation20 Questions
Exam 20: Brownian Motion and Itos Lemma19 Questions
Exam 21: The Black-Scholes-Merton Equation19 Questions
Exam 22: Risk-Neutral and Martingale Pricing19 Questions
Exam 23: Exotic Options: 220 Questions
Exam 24: Volatility18 Questions
Exam 25: Interest Rate and Bond Derivatives21 Questions
Exam 26: Value at Risk21 Questions
Exam 27: Credit Risk18 Questions
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What is the boundary condition for a European put option?
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Lapel Inc.stock price is $32.00.Joe bets Sarah that the price will be above $35.00 in 6 months (180 days).The standard deviation of the stock is 0.25 and the risk free interest rate is 5.0%.If Joe wins the bet,he wishes to be paid with one share of stock.At approximately what stock price will the wager be of equal value to both Joe and Sarah?
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Correct Answer:
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Give an example of currency translation that is a change in numeraire.
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A firm has income in yen from overseas operations that may be valued in dollars.
Assume S = $48.35,K = 45,σ = 0.23,r = 0.04,T - t = 60 days,div = 0,and a jump probability = 0.005.What is the increase in the value of a call over a no-jump call?
(Multiple Choice)
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Assume S = $60,K = $65,σ = 0.15,r = 0.05,T - t = 122 days,div = 0.015,and a jump probability = 0.003.What is the value of a call?
(Multiple Choice)
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Lapel Inc.stock price is $32.00.Joe bets Sarah that the price will be above $35.00 in 6 months (180 days).The standard deviation of the stock is 0.25 and the risk free interest rate is 5.0%.If Joe wins the bet,he wishes to be paid with one share of stock.What is the value of the wager to Joe?
(Multiple Choice)
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Mary wagers to pay one share of stock to Matt if the price at expiration in 1 year is above $75.00.Assume S(0)= 60.00,σ = 0.15,r = 0.04,and dividend rate = 0.01.What is the value of Mary's bet?
(Multiple Choice)
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Explain the relationship between strike prices and implied volatilities under a price jump scenario.
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What do we call an option in which the holder has a claim that pays one share of stock if S(T)> K,and nothing otherwise?
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What term is sometimes used to describe the price at a particular point in time,say maturity,that is necessary to calculate today's price?
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Which of the following equations represents a call power option?
(Multiple Choice)
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Assume S = $52.50,K = $55,σ = 0.20,r = 0.045,T - t = 130 days,div = 0.01,and a jump probability = 0.007.What is the value of a put option?
(Multiple Choice)
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Which of the following examples does not involve different numeraire?
(Multiple Choice)
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Lapel Inc.stock price is $32.00.Joe bets Sarah that the price will be above $35.00 in 6 months (180 days).The standard deviation of the stock is 0.25 and the risk free interest rate is 5.0%.If Joe wins the bet,he wishes to be paid with one share of stock.If Sarah agrees to the bet,what is the value of her wager?
(Multiple Choice)
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How does the Black-Scholes equation explain the pricing of derivatives? Ask the class to explain the variety of ways in which the Black-Scholes model can be modified in order to price various derivatives.
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