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Differential Equationshard
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Consider the differential equation y′=x2+y2y' = x^2 + y^2y′=x2+y2. If we attempt to solve this by seeking a transformation y=u′g(x)uy = \frac{u'}{g(x)u}y=g(x)uu′​, what function g(x)g(x)g(x) is required to reduce the equation to a second-order linear ODE?