SymPy Gamma

Did you mean: lcm %281 %2 C -1 %2 C zeta %2 C pi %29?

SymPy:

Y*l*m%281%2*C-1%2*C*theta%2*C*phi%29

$\left(C \left(Y l m\bmod{281}\bmod{2}\right)\right) - \left(C \phi \left(C \theta\bmod{2}\right)\bmod{29}\right)$

Evaluate with respect to…

Plot:

Roots:

solve(C*Mod(Mod(Y*l*m, 281), 2) - Mod(C*phi*Mod(C*theta, 2), 29), Y)

$Y =$

Derivative:

diff(C*Mod(Mod(Y*l*m, 281), 2) - Mod(C*phi*Mod(C*theta, 2), 29), Y)

$\frac{\partial}{\partial Y} \left(\left(C \left(Y l m\bmod{281}\bmod{2}\right)\right) - \left(C \phi \left(C \theta\bmod{2}\right)\bmod{29}\right)\right) =$

Antiderivative forms:

Series expansion around 0:

series(C*Mod(Mod(Y*l*m, 281), 2) - Mod(C*phi*Mod(C*theta, 2), 29), Y, 0, 10)

See what Wolfram|Alpha has to say.

Experiment with SymPy at SymPy Live.