1. The problem statement, all variables and given/known data Good day, I've been have having difficulties finding the roots of this: Find the roots of 3ix^2 + 6x - i = 0 where i = complex number i = sqrt(-1) 2. Relevant equations quadratic formula (apologies for the large image) 3. The attempt at a solution using the quadratic formula [-6 (+-) sqrt (36 - 4(3i)i)] / 6i = (-6/6i) + (sqrt(24)/6i) multiplying by conjugate I get: =i (+-) ((-6i * sqrt(24))/ 36) I'm stuck here. apparently the roots should have both real and imaginary parts, but I have 2 imaginary parts. ie x = Re + i Im what exactly do I have to do next? Thank you.