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The price process S(t) of a traded security satisfies the following stochastic differential equation d(S(t)) =(u-)S(t)d(t) +S(t)dW(t) 1)Show that W(t)+t is a Brownian motion under
The price process S(t) of a traded security satisfies the following stochastic differential equation d(S(t)) =(u-)S(t)d(t) +S(t)dW(t)
1)Show that W(t)+t is a Brownian motion under the risk neutral probabilty measure if =(u-r)/
2)Calculate the value of in the case in which u=0.04+r and =0.4
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