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a hint to find integral factor of SDE equation
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\[dX _{t}=(1-X _{t})X _{t}dB _{t}\\\] with B Brownian motion
my example Given the Differential Equation (DE) (pxy2+qy)dx+(qx2y+px)dy=0, a) Show that DE is exact if p=q. b) Hence or otherwise, solve the DE if p=q=2. c) If p≠q, find an integrating factor in the form of xrys, where r=f1(p,q) , s=f2(p,q). In other words, r and s are functions that can be expressed in terms of p and q. d) Hence or otherwise, solve the DE if p=2, q=3. Express your answer in the form of xayb−xcyd=w where a,b,c,d∈Q and w is an arbitrary constant.
thank u but it works for ode but it is an unusual stochastic diff equation !
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