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The emphasis of FE & RM Part II will be on the use of simple stochastic models to (i) solve portfolio optimization problems (ii) price derivative securities in various asset classes including equities and credit and (iii) consider some advanced applications of financial engineering including algorithmic trading and the pricing of real options.

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The emphasis of FE & RM Part II will be on the use of simple stochastic models to (i) solve portfolio optimization problems (ii) price derivative securities in various asset classes including equities and credit and (iii) consider some advanced applications of financial engineering including algorithmic trading and the pricing of real options.

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Options (Part I) Pricing/Valuation of Options; Factors impacting option prices (pricing model inputs) Delta, gamma, theta, vega (kappa) and rho; Derivation and interpretation of option Greeks; Insights regarding risks of option positions/trading strategies Options (Part II) Option Trading Strategies; Covered call writing and protective

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The Greeks of European options (calls and puts) under the Black–Scholes model are calculated as follows, where (phi) is the standard normal probability density function and is the standard normal cumulative distribution function. Note that the gamma and vega formulas are the same for calls and puts.

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