Dividing complex numbers can be pretty simple once you learn how. Here’s an easy way to do it:

1. Reciprocal: Let’s say you have a complex number, like ( z = a + bi ). When you want to divide ( w ) by ( z ), it might seem hard at first. But, you can make it easier by multiplying both the top (numerator) and the bottom (denominator) by the conjugate of ( z ), which is ( a - bi ).

2. Multiply: If you want to divide ( w = c + di ) by ( z = a + bi ), here’s what you do:
   $\frac{w}{z} = \frac{(c + di)(a - bi)}{(a + bi)(a - bi)}$

3. Simplify: Now you'll get:
   $= \frac{(ca + db) + (da - cb)i}{a^2 + b^2}$
   Just split the result into the real part and the imaginary part, and you’re finished!

With a little practice, it’ll feel super easy!