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JEE MATHEMATICS MCQ: INDEFINITE INTEGRATION

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Application +4 | -1
∫x2(a+bx)2dx\int \frac{x^2}{(a+b x)^2} d x equals to:
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Correct option: B
1b3(a+bx−2aln⁡∣a+bx∣−a2a+bx)+C\frac{1}{b^3}\left(a+b x-2 a \ln |a+b x|-\frac{a^2}{a+b x}\right)+C
Option B (1b3(a+bx−2aln⁡∣a+bx∣−a2a+bx)+C\frac{1}{b^3}\left(a+b x-2 a \ln |a+b x|-\frac{a^2}{a+b x}\right)+C) is correct because it is the result of correctly integrating the given expression using substitution and partial fractions.

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