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Show that any equation of the form yf(xy...

Show that any equation of the form `yf(xy)dx+xg(xy)dy=0` can be converted to variable separable form by substitution `xy=v`.

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Solve that any equation of the fomr yf'(xy)dx+xf'(xy)dy=0

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Solve that any equation of the fomr yf'(xy)dx+xf'(xy)dy=0

Solve that any equation of the fomr yf'(xy)dx+xf'(xy)dy=0

The differential equation (dy)/(dx)=(x+y-1)/(x+y+1) reduces to variable separable form by making the substitution

The differential equation (dy)/(dx)=(x+y-1)/(x+y+1) reduces to variable separable form by making the substitution

(dy)/(dx)=x+xy

(3xy+y^(2))dx+(x^(2)+xy)dy=0

The solution of the ( dy )/(dx) = (xy+y)/(xy+x) is :

The solution of the ( dy )/(dx) = (xy+y)/(xy+x) is :