$($we start by assuming that L is regular. According to the Pumping Lemma, there must exist a pumping length p such that any string s in L$,$ with a length of at least p$,$ can be divided into three parts, x y z$,$ that satisfy specific conditions. Demonstrating that these conditions lead to a contradiction will prove that L is not regular.

Explanation: The Pumping Lemma is a method used to show that certain languages are not regular. By assuming a language is regular and proving that it violates the Pumping Lemma's conditions, we can conclude the language is not regular$)$

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