The value of ∫loge⁡x+x2+1×2+1dx, is

The value of logex+x2+1x2+1dx, is

  1. A

    2logex+x2+1+C

  2. B

    logex+x2+12+C

  3. C

    logx+x2+1+C

  4. D

    none of these

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    Solution:

    We have.

    I=logcx+x2+1x2+1dx l=logcx+x2+1dlogex+x2+1 I=12logpx+x2+12+C

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