(a) Show from Hamilton's principle that Lagrangians that differ only by a total time derivative of some...
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(a) Show from Hamilton's principle that Lagrangians that differ only by a total time derivative of some function of the coordinates and time are equivalent in the sense that they yield the same Euler-Lagrange equations of motion.
(b) Show explicitly that the gauge transformation Aα → Aα + ∂αA of the potentials in the charged-particle Lagrangian (12.12) merely generates another equivalent Lagrangian.
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