The general solution of the differential equation \(\rm x\cos \frac{y}{x}\left( {y\,dx + x\,dy} \right) = y\sin \frac{y}{x}\left( {x\,dy - y\,dx} \right) \) is

1
\(\log(xy)=\log\cos\frac{x}{y}+C\)
2
\(\cos \left( {\frac{y}{x}} \right) = \frac{C}{{xy}} \)
3
\(\log(xy)=\log\sec\frac{x}{y}+C\)
4
x + y + C = 0

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