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SymPy:

23*pi %2*B*20%21%2*F%283**5%29-2

$\left(F \left(20 B \left(-72 + 23 \pi\right)\bmod{21}\bmod{2}\right)\bmod{1815232161643}\bmod{29}\right) - 2$

Evaluate with respect to…

Simplification:

Mod(Mod(F*Mod(Mod(B*(72 - 23*pi), 21), 2), 1815232161643), 29) - 2

$\left(F \left(B \left(72 - 23 \pi\right)\bmod{21}\bmod{2}\right)\bmod{1815232161643}\bmod{29}\right) - 2$

Plot:

Roots:

solve(Mod(Mod(F*Mod(Mod(20*B*(-72 + 23*pi), 21), 2), 1815232161643), 29) - 2, B)

$B =$

Derivative:

diff(Mod(Mod(F*Mod(Mod(20*B*(-72 + 23*pi), 21), 2), 1815232161643), 29) - 2, B)

$\frac{\partial}{\partial B} \left(\left(F \left(20 B \left(-72 + 23 \pi\right)\bmod{21}\bmod{2}\right)\bmod{1815232161643}\bmod{29}\right) - 2\right) =$

Antiderivative forms:

Series expansion around 0:

series(Mod(Mod(F*Mod(Mod(20*B*(-72 + 23*pi), 21), 2), 1815232161643), 29) - 2, B, 0, 10)

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