If tan A, tan B, tan C satisfy the equation 3tan3θ−4tan2θ+3tanθ+1=0, then A + B + C =
0
π/2
3π/4
2π
S1=tanA+tanB+tanC=4/3S2=∑tanAtanB=1,S3=tanAtanBtanC=−1/3tan(A+B+C)=S1−S31−S2→∞⇒A+B+C=π/2