Writing in Cartesian form and converting to polar form Question: Write $\frac{u+v}{w}$ in the form $re^{i\theta}$ when $u$=$1$, $v$=$\sqrt3i$, and $w$=$1+i$I added $u$ and $v$ for the Cartesian form because it is easier to do.After adding $u$ and $v$, I get $\frac{1+\sqrt3i}{1+i}$. Need help converting to polar form please

Actually divisions are easiest in polar form.
$$u + v = 1 + \sqrt 3  i = 2 * cis( atan(\sqrt3) ) $$
$$w = 1 + i = \sqrt2 * cis( atan(1) ) $$
$$\frac{u+v}{w} = \sqrt2 * cis( atan(\sqrt3) - atan(1) ) \approx 1.414 * cis(0.261) $$
