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Post Closed as "too localized" by Andres Caicedo, Bruce Westbury, Bill Johnson, Deane Yang, Tony Huynh
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a an ordinary differential equationa Does the ordinary differential equation like this $$\frac{dy}{dx}=1+\frac{log(1+x)-log(x)}{log(1+x+y)-log(x+y)}$$. here $\frac{dy}{dx}=1+\frac{log(1+x)-log(x)}{log(1+x+y)-log(x+y)}$$ have a problems about this equation whether the solution of this equation that can be given by finite termsin closed form? |
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a ordinary differential equation like this \ $\frac{dy}{dx}=1+\frac{log(1+x)-log(x)}{log(1+x+y)-log(x+y)}$. \ $\frac{dy}{dx}=1+\frac{log(1+x)-log(x)}{log(1+x+y)-log(x+y)}$$. here a problems about this equation\ whether the solution of this equation can be given by finite terms?\terms? |
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