The complex numbers z and w are graphed below. The quotient \(\dfrac{z}{w}\) can be written in the form \(r(\cos\theta+i\sin\theta)\) where \(r\geq 0\) and \(\theta\in[0,2\pi)\). Find \(r\geq 0\).
Since z = 2e^(i*pi//6) and w = 5e^(i*2*pi/3), z/w = 2/5e^(-5*pi/6). Therefore, r = 2/5.
waits its supposed to be find \((r,\theta)\) not whetever it is above
