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(2xy+3y^2)/(2xy+x^2)=dy/dx y(1)=1 private solution ?
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without trying to myself we could try y=vx which means y'=v'x+v this could help or this may not help --- if that doesn't work, maybe we can see if it is exact
actually first way seems to work
@rubcksy do you understand? @myininaya is correct because what you have is a homogenous equation of degree zero. Thus you can start with y = vx.
y=vx dy=xdv+vdx i applied this transform but i cannot get the answers.maybe i have some mistakes at the other steps
First if\[y =vx\]then differentiating with respect to x yields\[\frac{ dy }{ dx}= x \frac{ dv }{ dx }+v\]
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