Consider the following stochastic differential equation(SDE) given by dY (t) = (1+Y(t))dt + e'W (t)dW (t) where Y (0) = 0. %3D a. Find Y(t), the solution of the stochastic differential equation. (Hint: You may find it useful to consider d(e-tY (t))] b. Find the mean and variance of Y (t).

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A: given  Area =A=a2-12a+32width=W=2a2-13a-24 we know that  Area =A=length*width         A=LW

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A:

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