Prove the fundamental theorem of algebra:
Every polynomial of degree \(n(\ge 1)\) has exactly \(n\) zeros (each zero being counted according to its multiplicity).
Question
Math 6420 • PDE
Spring 2016 • Question 7
Question
Spring 2016 • Question 7
Prove the fundamental theorem of algebra:
Every polynomial of degree \(n(\ge 1)\) has exactly \(n\) zeros (each zero being counted according to its multiplicity).