MathematicsMedium210×since 2002Q3336If f(x)=ex1+ex,I1=∫f(−a)f(a)xg{x(1−x)}dxf\left( x \right) = {{{e^x}} \over {1 + {e^x}}},{I_1} = \int\limits_{f\left( { - a} \right)}^{f\left( a \right)} {xg\left\{ {x\left( {1 - x} \right)} \right\}dx}f(x)=1+exex,I1=f(−a)∫f(a)xg{x(1−x)}dx and I2=∫f(−a)f(a)g{x(1−x)}dx,{I_2} = \int\limits_{f\left( { - a} \right)}^{f\left( a \right)} {g\left\{ {x\left( {1 - x} \right)} \right\}dx} ,I2=f(−a)∫f(a)g{x(1−x)}dx, then the value of I2I1{{{I_2}} \over {{I_1}}}I1I2 isA111B−3-3−3C−1-1−1D222Check answerSkip