\[\int{\frac{{{e}^{\sqrt{x}}}}{\sqrt{x}}dx}=\] [DCE 1999]

1.	\[\int{\frac{{{e}^{\sqrt{x}}}}{\sqrt{x}}dx}=\] [DCE 1999]
A.	\[{{e}^{\sqrt{x}}}\]
B.	\[\frac{{{e}^{\sqrt{x}}}}{2}\]
C.	\[2\,{{e}^{\sqrt{x}}}\]
D.	\[\sqrt{x}\,.\,{{e}^{\sqrt{x}}}\]
Answer» D. \[\sqrt{x}\,.\,{{e}^{\sqrt{x}}}\]

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\[\int{\frac{{{e}^{\sqrt{x}}}}{\sqrt{x}}dx}=\] [DCE 1999]

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