The general solution the differential equation\[\frac{dy}{dx}-\frac{\t

1.	The general solution the differential equation\[\frac{dy}{dx}-\frac{\tan \,\,y}{1+x}={{(1+x\,\,e)}^{x}}\sec \,\,y\] is
A.	\[\sin (1+x)=y({{e}^{x}}+c)\]
B.	\[y\sin (1+x)=c{{e}^{x}}\]
C.	\[(1+x)\sin \,\,y={{e}^{x}}+c\]
D.	\[\sin \,\,y=(1+x)({{e}^{x}}+c)\]
Answer» E.

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The general solution the differential equation\[\frac{dy}{dx}-\frac{\tan \,\,y}{1+x}={{(1+x\,\,e)}^{x}}\sec \,\,y\] is

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