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integral of 7/(8x + 1) from 0 to 6
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\[\int\limits_{0}^{6} \frac{7}{8x+1}\]
u = 8x + 1 du = 8dx 1/8 du = dx \[7/8 \int\limits_{0}^{6} \frac{du}{u}\]
\[\ln|u| \] for 0 to 6
now the issue I'm having is that 7/8[ln(6) - ln(0)] should be infinity, however when I plug it into wolfman It gives me a different answer... http://www.wolframalpha.com/input/?i=integral+of+7%2F%288x+%2B+1%29+from+0+to+6
what am i doing wrong?
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all you did wrong is to forget to change your limits of integration... it's not from 0 to 6 anymore
oh yeah I forgot, I usually turn it back into x :P.
:)
(ln((8 * 6) + 1) - (ln(1)) which is log(49)
* 7/8 = 7log(49)/8
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or 2ln(7)
stupid mistake thanks :).
yw...:)
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