Black-Scholes Call 1
Under Black-Scholes with spot 100, strike 100, risk-free rate 0.03, dividend yield 0, volatility 0.2, and maturity 1, what is the European call price?
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中文题目Under Black-Scholes with spot 100, strike 100, risk-free rate 0.03, dividend yield 0, volatility 0.2, and maturity 1, what is the European call price?
打开 →Under Black-Scholes with spot 95, strike 100, risk-free rate 0.04, dividend yield 0.01, volatility 0.25, and maturity 0.5, what is the European call price?
打开 →Under Black-Scholes with spot 120, strike 110, risk-free rate 0.02, dividend yield 0, volatility 0.18, and maturity 1.5, what is the European call price?
打开 →Under Black-Scholes with spot 100, strike 100, risk-free rate 0.03, dividend yield 0, volatility 0.2, and maturity 1, what is the European put price?
打开 →Under Black-Scholes with spot 95, strike 90, risk-free rate 0.04, dividend yield 0.02, volatility 0.22, and maturity 0.5, what is the European put price?
打开 →Under Black-Scholes with spot 120, strike 130, risk-free rate 0.02, dividend yield 0, volatility 0.18, and maturity 1.5, what is the European put price?
打开 →A one-step CRR binomial tree prices an at-the-money one-year European call at 9.95, while the Black-Scholes value with the same spot, strike, rate and volatility is 8.43. By how much does the coarse tree overprice the option, and what single change to the tree would most directly
打开 →If jump risk becomes larger while diffusive volatility is unchanged, what happens to the credibility of a pure Black-Scholes delta hedge?
打开 →If vol-of-vol rises materially, what usually happens to the plausibility of a single constant-volatility Black-Scholes description?
打开 →If market liquidity deteriorates sharply, which Black-Scholes assumption becomes more dangerous to ignore?
打开 →Why can longer-dated options expose Black-Scholes assumption failures more visibly than very short-dated options?
打开 →Observed index options suddenly show a much steeper downside skew after crash fear rises. Which Black-Scholes assumption is being stressed most directly?
打开 →Why do jumps create a particularly sharp failure mode for Black-Scholes delta hedging?
打开 →Why is 'we hedge daily' not a small implementation detail relative to Black-Scholes continuous hedging?
打开 →Why can funding spreads and stock-borrow costs break the clean Black-Scholes replication logic even if volatility were truly constant?
打开 →For a European call with spot 100, strike 100, rate 0.03, dividend yield 0, volatility 0.2, and maturity 1, what are Black-Scholes delta and gamma?
打开 →For a European put with spot 95, strike 100, rate 0.04, dividend yield 0.01, volatility 0.25, and maturity 0.5, what are Black-Scholes delta and gamma?
打开 →For a European call with spot 120, strike 110, rate 0.02, dividend yield 0, volatility 0.18, and maturity 1.5, what are Black-Scholes delta and gamma?
打开 →For a European call with spot 150, strike 140, rate 0.03, dividend yield 0.01, volatility 0.22, and maturity 1.25, what are Black-Scholes delta and gamma?
打开 →A stock has spot 100, strike 100, rate 0.03, dividend yield 0.01, volatility 0.2, and maturity 1. Under Black-Scholes, what are the forward price F_0,T and the risk-neutral probability that the call finishes in the money?
打开 →A stock has spot 95, strike 100, rate 0.04, dividend yield 0.02, volatility 0.25, and maturity 0.5. Under Black-Scholes, what are the forward price F_0,T and the risk-neutral probability that the call finishes in the money?
打开 →A stock has spot 120, strike 110, rate 0.02, dividend yield 0, volatility 0.18, and maturity 1.5. Under Black-Scholes, what are the forward price F_0,T and the risk-neutral probability that the call finishes in the money?
打开 →Under the common Black-Scholes Crank-Nicolson convention alpha_i = 0.25*Delta_t*(sigma^2*i^2 - r*i) and gamma_i = 0.25*Delta_t*(sigma^2*i^2 + r*i). A grid dump reports i=2, Delta_t=0.5, alpha_i=0.0125, and gamma_i=0.0275. What risk-free rate r is implied?
打开 →Why can a Black-Scholes delta hedge look fine most days and still fail violently under jump risk?
打开 →Why do d1 and d2 appear as two different normal arguments in the martingale derivation of a Black-Scholes call?
打开 →Why should the martingale route and the PDE route give the same Black-Scholes price?
打开 →In a candidate Black-Scholes PDE, the coefficient on V is -0.06. What risk-free rate r is implied?
打开 →In a candidate Black-Scholes PDE, the coefficient on S V_S is 0.015 and the risk-free rate is 0.04. What continuous dividend yield q is implied?
打开 →In a candidate Black-Scholes PDE, the coefficient on S^2 V_SS is 0.03125. What volatility sigma is implied?
打开 →In a Black-Scholes PDE, the coefficient on S V_S is 0.02 and the dividend yield is 0.01. What risk-free rate r is implied?
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