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Consider the following differential equation:

$$x(y\:dx +x\:dy) \cos \dfrac{y}{x}=y(x\:dy-y\:dx) \sin \dfrac{y}{x}$$

Which of the following is the solution of the above equation ($c$ is an arbitrary constant)?

  1. $\dfrac{x}{y} \cos \dfrac{y}{x} = c \\$
  2. $\dfrac{x}{y} \sin \dfrac{y}{x} = c \\$
  3. $xy \cos \dfrac{y}{x} = c \\$
  4. $xy \sin \dfrac{y}{x} = c$
in Ordinary Differential Equation (ODE) retagged by
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