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Problem 5(10pt). Consider the stochastic process Xt which satisfies the stochastic differential equation dXt=(Xt)dt+dBt where ,, and are constants and Bt is the usual Brownian
Problem 5(10pt). Consider the stochastic process Xt which satisfies the stochastic differential equation dXt=(Xt)dt+dBt where ,, and are constants and Bt is the usual Brownian motion process. Consider the stochastic process Y define as Yt=Xt2. Apply It's rule to derive the stochastic differential equation followed by the process Yt. Problem 5(10pt). Consider the stochastic process Xt which satisfies the stochastic differential equation dXt=(Xt)dt+dBt where ,, and are constants and Bt is the usual Brownian motion process. Consider the stochastic process Y define as Yt=Xt2. Apply It's rule to derive the stochastic differential equation followed by the process Yt
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