∫ \frac{x^5dx}{(x^2+x+x1)(x^6+1)(x^4-x^3+x-1)} =

Correct Answer is : 112loge|x6−1x6+1| + c

\log_e |\frac{x^6-1}{x^6+1}| + c

1/{12} \log_e |\frac{x^6-1}{x^6+1}| + c

1/{12} \log_e |\frac{x^4+1}{x^4-1}| + c

\log_e |\frac{x^8+4}{x^6-1}| + c

AP EAMCET Engineering 20 Apr 2019 Shift 1 Paper

Section: Mathematics

Question : 74 of 160

Marks: +1, -0

∫

x5dx

(x2+x+x1)(x6+1)(x4−x3+x−1)

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