SymPy Gamma

SymPy:

diff (ln (t)/(1-t),t)

$\frac{d}{d t} \frac{\log{\left(t \right)}}{1 - t}$

-log(t)/(t - 1)

$- \frac{\log{\left(t \right)}}{t - 1}$

diff(log(t)/(1 - t), t)

$\frac{d}{d t} \frac{\log{\left(t \right)}}{1 - t} =$

diff(log(t)/(1 - t), t)

Plot:

Roots:

solve(log(t)/(1 - t), t)

$t =$

series(log(t)/(1 - t), t, 0, 10)

See what Wolfram|Alpha has to say.

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