The differential equation corresponding to primitive \[y={{e}^{cx}}\]is or The elimination of the arbitrary constant m from the equation \[y={{e}^{mx}}\]gives the differential equation [MP PET 1995, 2000; Pb. CET 2000]

\[\frac{dy}{dx}=\left( \frac{x}{y} \right)\log x\]

\[\frac{dy}{dx}=\left( \frac{y}{x} \right)\log x\]

\[\frac{dy}{dx}=\left( \frac{x}{y} \right)\log y\]

\[\frac{dy}{dx}=\left( \frac{y}{x} \right)\log y\]

The differential equation corresponding to primitive \[y={{e}^{cx}}\]i

1.	The differential equation corresponding to primitive \[y={{e}^{cx}}\]is or The elimination of the arbitrary constant m from the equation \[y={{e}^{mx}}\]gives the differential equation [MP PET 1995, 2000; Pb. CET 2000]
A.	\[\frac{dy}{dx}=\left( \frac{y}{x} \right)\log x\]
B.	\[\frac{dy}{dx}=\left( \frac{x}{y} \right)\log y\]
C.	\[\frac{dy}{dx}=\left( \frac{y}{x} \right)\log y\]
D.	\[\frac{dy}{dx}=\left( \frac{x}{y} \right)\log x\]
Answer» D. \[\frac{dy}{dx}=\left( \frac{x}{y} \right)\log x\]

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The differential equation corresponding to primitive \[y={{e}^{cx}}\]is or The elimination of the arbitrary constant m from the equation \[y={{e}^{mx}}\]gives the differential equation [MP PET 1995, 2000; Pb. CET 2000]

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