So I don't really understand how to find the polar form of a complex number. Especially when it has a numerator and denominator.
The complex number in question is $\dfrac{\sqrt{3} + i}{1 + i}$.
I know that when I want to find the $\operatorname{Im}{(z)}$ I would multiply everything by the conjugate, but I honestly have no idea where to even start for polar form.
edit: I need to put the answer in the form of something along the lines of sqrt(2)(cos(pie/integer) + isin(pie/integer)) I have no idea how they got there.