Question

For `12i^12 + pi(i)` was if the imaginary and what is the real part?

Answer 1

Real: `1`
Imaginary: `pi`

Explanation:

Calculate the powers of `i`:
`i^1=i`
`i^2=-1`
`i^3=-i`
`i^4=1`

We see that this cycles around, with `i^(n+4)=i^n` for all `n`. So `i^(12)=1`.

Thus `12i^(12)+pi i=1+ipi`, with real part `1` and imaginary part `pi`.