Consider the equation $$z^{2018} = 2018^{2018} + i$$ where $i = \sqrt{-1}$. (a) How many complex solutions does this equation have? (b) How many solutions lie in the first quadrant? (c) How many solutions lie in the second quadrant?
Consider the equation
$$z^{2018} = 2018^{2018} + i$$
where $i = \sqrt{-1}$.
(a) How many complex solutions does this equation have?
(b) How many solutions lie in the first quadrant?
(c) How many solutions lie in the second quadrant?