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JEE MATHEMATICS MCQ: DEFINITE INTEGRATION

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Analyzing +4 | -1
Let ff be a positive valued function. Let I1=∫1−kkxf[x(1−x)]dxI_1=\int\limits_{{1-k}}^k x f[x(1-x)] d x and
I2=∫1−kkf[x(1−x)]dxI_2=\int\limits_{{1-k}}^k f[x(1-x)] d x then I1/I2I_1 / I_2 is
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Correct option: C
12\frac{1}{2}
Option C (12\frac{{1}}{{2}}) is correct because by applying the property of definite integrals, I1I_1 can be expressed in terms of I2I_2, leading to the ratio I1I2=12\frac{{I_1}}{{I_2}} = \frac{{1}}{{2}}.

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