Complex Analysis: Find all functions f which are meromorphic in a neighborhood of {|z| <= 1} and such that |f(z)| = 1 for |z| = 1, f has a double pole at z = 1/2, a triple zero at z = -1/3, and no other zeros or poles in {|z| < 1 }

#### Top Answer

Dear student, please... View the full answer