If \[y=\frac{x}{\log \left| cx \right|}\] (where c is an arbitrary constant) I the general solution of the differential equation \[dy/dx=y/x+\phi (x/y)\] then the function \[\phi (x/y)\]is

If \[y=\frac{x}{\log \left| cx \right|}\] (where c is an arbitrary con

1.	If \[y=\frac{x}{\log \left\| cx \right\|}\] (where c is an arbitrary constant) I the general solution of the differential equation \[dy/dx=y/x+\phi (x/y)\] then the function \[\phi (x/y)\]is
A.	\[{{x}^{2}}/{{y}^{2}}\]
B.	\[-{{x}^{2}}/{{y}^{2}}\]
C.	\[{{y}^{2}}/{{x}^{2}}\]
D.	\[-{{y}^{2}}/{{x}^{2}}\]
Answer» E.

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If \[y=\frac{x}{\log \left| cx \right|}\] (where c is an arbitrary constant) I the general solution of the differential equation \[dy/dx=y/x+\phi (x/y)\] then the function \[\phi (x/y)\]is

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