Introduction to Classical Mechanics · Problem 4.29

Conservation of energy and momentum — Morin

Physics — Mechanics · driven-harmonic-motion

Problem

Resonance Given ω\omega and γ\gamma, show that the RR in Eq. (4.33) is minimum when ωd=ω2−2γ2\omega_d = \sqrt{\omega^2 - 2\gamma^2} (unless this is imaginary, in which case the minimum occurs at ωd=0\omega_d = 0).

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