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The value Vt of a portfolio at time t satisfies the following Stochastic Differential Equation, where (Wt)tzo is a standard Brownian Motion: dV =

 

The value Vt of a portfolio at time t satisfies the following Stochastic Differential Equation, where (Wt)tzo is a standard Brownian Motion: dV = 2dt + (V)/2dWt, with Vo = : 100. (i) Find E[V]. (ii) Compute d((Vt)). (iii) Compute Var(Vt).

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i Find EVi EVi ErVidt VidWt EVi rEVidt EVidWt EVi rEVidt ii Compute dV dV 2rVdV dV dV 2rVrVdt ... blur-text-image

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