Understanding quantum mechanics (QM) can be approached without prior knowledge of Hamiltonian or Lagrangian mechanics, although familiarity with these concepts can enhance comprehension. While basic mathematical skills in calculus, linear algebra, differential equations, and statistics are essential, the Hamiltonian operator is often introduced during QM studies. Many undergraduate physics programs cover the Hamiltonian framework alongside QM, as it provides a foundation for understanding the formulation of quantum mechanics. However, rigorous knowledge of Hamiltonian mechanics is not strictly necessary for initial QM learning. Some students may find that having a background in these classical mechanics concepts helps clarify the connections between classical and quantum systems, particularly when dealing with advanced topics like quantization and the mathematical formulation of QM. Ultimately, a strong grasp of the relevant mathematics is sufficient to navigate QM effectively, even without extensive physics background.