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sure, I can't spell.  Almost linear equations in which the form of

 

dy/dx + p(x)y = f(x)y^n  where n is any integer >1 and then you make the substitution of  u = y^1-n and then you supply the rest of the subsutitions and you should have a linear equation that you can solve by applying an Integrating factor to it that makes the left side of it be d/dy[i.F(P(x))y] and the right side can easily be solved via parts and or any other technique of integration.

 

No not delaying specifically with fluids, but in general as a technique of solving almost linear first order equations.

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