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Solve the DiffEQ (y^2+xy^2)y'=1
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This equation is separable. Separate and integrate.
Tried to split don't know how to deal with y^2dy/dx+xy^2dy/dx
unless I can change the equation to y^2+xy^2= dx/dy...
Think for a minute. You want to write y^2 + xy^2 as the product of a function in y and a function in x. How can you factorize this expression in order to do so?
2y^2dy=dx/x?
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No, that simply can't be right by basic algebra. Factorize y^2 + xy^2 for me.
(x+1)y^2?
Yes ... hence .... now separating, you have ... what?
What do I do with the y'?
(x+1)y^2 dy/dx = 1. Therefore y^2 dy = dx / (x + 1)
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Oh I see.
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