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Please answer both parts, i'll give good rating Let the stock price S(t) follow geometric Brownian motion with drift u and volatility o. Let 0

Please answer both parts, i'll give good rating

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Let the stock price S(t) follow geometric Brownian motion with drift u and volatility o. Let 0 b. b) Given S(t1) > a, find the probability that S(t2) > b. Your result should be expressed in terms of integrals and elementary func- tions of u, o, S(0), t2, t1. Hint: take logarithms

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