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evaluate the improper integral from (negative infinity to 0) of 1/(3-4x)dx
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\[\int\limits_{-\infty}^{0}\frac{1}{3-4x}dx\]
yes, thats it.
you can either integrate it (you will get a log function) or you can use a comparison test
i integrated it. I got 1/16Ln(3-4x)
why 16
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sorry, it souled be (-1/4)ln(3-4x)
that is better
im not sure what the new limits of integration are....is it from t to 0?
\[\int\limits_{-\infty}^{0}\frac{1}{3-4x}dx\] \[\lim_{t\to -\infty}\int\limits_{t}^{0}\frac{1}{3-4x}dx\] \[\lim_{t\to -\infty}\left.-\frac{1}{4}\ln(3-4x)\right|_{t}^{0}\]
ok that makes sense now. Thanks alot
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np
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