+Lagrangian mechanics offers an elegant, generalized framework to describe motion. It defines a system's [Lagrangian](/wiki/lagrangian) from kinetic and potential energies, then seeks the path of [least action](/wiki/least_action) through configuration space. This powerful approach simplifies complex problems, often revealing symmetries and conservation laws.
+## See also
+- [Hamiltonian Mechanics](/wiki/hamiltonian_mechanics)
+- [Classical Mechanics](/wiki/classical_mechanics)
+- [Calculus of Variations](/wiki/calculus_of_variations)
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