SymPy Gamma

SymPy:

14+((367*t**2)/(t**2+100))

$\frac{367 t^{2}}{t^{2} + 100} + 14$

(381*t**2 + 1400)/(t**2 + 100)

$\frac{381 t^{2} + 1400}{t^{2} + 100}$

Plot:

Roots:

solve(367*t**2/(t**2 + 100) + 14, t)

$t =$

diff(367*t**2/(t**2 + 100) + 14, t)

$\frac{d}{d t} \left(\frac{367 t^{2}}{t^{2} + 100} + 14\right) =$

series(367*t**2/(t**2 + 100) + 14, t, 0, 10)

See what Wolfram|Alpha has to say.

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