This article explores the concept of parking functions in mathematics, specifically focusing on prime parking functions. It discusses the conditions under which all cars can park in a one-way street with labeled parking spaces. The article also discusses the relationship between prime parking functions and hyperplane arrangements in R^n. It presents a theorem relating parking functions and prime parking functions and aims to prove it in a simple and original manner. The article concludes by discussing the uniqueness of prime parking functions and presents a mathematical proof demonstrating the contradiction in the proof. Examples and graphs are provided throughout the article to illustrate the concepts. The authors acknowledge support from funding sources.