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The Lagrangian method uses the Kinetic Energy and Potential Energy to give us the equation of motion, that's well and good.

But it seems too random to define a quantity called $L$ (action).

The expression for $L$ is $T-V$ (T- Kinetic Energy; V - Potential Energy ).

The major constraint is that $L$ must be minimized, why is that?

Why should the difference of kinetic energy and potential energy of a system be minimized. Is there any way to make sense of this?

Connor Behan
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