Complex numbers

Combine like terms: ${1 - i \over 8i -2}$

Multiply by ${8i + 2 \over 8i + 2}$: ${(1 -i)(8i + 2) \over {(8i - 2)(8i + 2)}}$

Expand: ${-8i^2 + 6i + 2 \over 64i^2 - 4}$

Substitute $i^2 = -1$: ${8 + 6i + 2 \over -64 - 4}$

Combine like terms: ${10 + 6i \over -68}$

Simplify: $\color{brown}\boxed{- 5 - 3i \over 34}$

BuilderBoi, your answer is correct, however I'm pretty sure to express that answer as a complex number you would write it as 

$\frac{-5}{34}-\frac{3}{34}i$