If \[{{I}_{1}}=\int_{e}^{{{e}^{2}}}{\frac{dx}{\log x}}\] and \[{{I}_{2}}=\int_{1}^{2}{\frac{{{e}^{x}}}{x}\,dx,}\] then [Karnataka CET 2000]

If \[{{I}_{1}}=\int_{e}^{{{e}^{2}}}{\frac{dx}{\log x}}\] and \[{{I}_{2

1.	If \[{{I}_{1}}=\int_{e}^{{{e}^{2}}}{\frac{dx}{\log x}}\] and \[{{I}_{2}}=\int_{1}^{2}{\frac{{{e}^{x}}}{x}\,dx,}\] then [Karnataka CET 2000]
A.	\[{{I}_{1}}={{I}_{2}}\]
B.	\[{{I}_{1}}>{{I}_{2}}\]
C.	\[{{I}_{1}}<{{I}_{2}}\]
D.	None of these
Answer» B. \[{{I}_{1}}>{{I}_{2}}\]

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If \[{{I}_{1}}=\int_{e}^{{{e}^{2}}}{\frac{dx}{\log x}}\] and \[{{I}_{2}}=\int_{1}^{2}{\frac{{{e}^{x}}}{x}\,dx,}\] then [Karnataka CET 2000]

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