In a two-dimensional space, a particle of mass m, located by its Cartesian coordinates x, y, is subject to a potential of the form V (x − 2y). when x increases by the arbitrary quantity s, y increase by s/2 (a) Use Noether’s theorem to deduce the constant of the motion.
In a two-dimensional space, a particle of mass m, located by its Cartesian coordinates x, y, is subject to a potential of the form V (x − 2y). when x increases by the arbitrary quantity s, y increase by s/2 (a) Use Noether’s theorem to deduce the constant of the motion.
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In a two-dimensional space, a particle of mass m, located by its Cartesian coordinates x, y, is subject to a potential of the form V (x − 2y).
when x increases by the arbitrary quantity s, y increase by s/2
(a) Use Noether’s theorem to deduce the constant of the motion.
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