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A classical 1D harmonic oscillator of mass moving in a potential: We need to show that the energy is conserved. V(22) = -mwa x 2

A classical 1D harmonic oscillator of mass moving in a potential:

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We need to show that the energy is conserved.

V(22) = -mwa x 2 x(t)= x(0)cos(ot)- = - P(0) p p(t)=-mox(0)sin(mt) + p(0)cos(ot) + mo sin(wt) ot

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