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JEE MATHEMATICS MCQ: INDEFINITE INTEGRATION

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If fn(x)=log⁡log⁡…log⁡xf_n(x)=\log \log \ldots \log x (log is repeated nn times) then ∫[xf1(x)f2(x)…fn(x)]−1 dx\int\left[x f_1(x) f_2(x) \ldots f_n(x)\right]^{-1} \mathrm{~d} x is equal to
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Correct option: A
fn+1(x)+Cf_{n+1}(x)+C
Option A (fn+1(x)+Cf_{n+1}(x)+C) is correct because it is the result of applying the substitution method and integrating.

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