For a steady state vibration with damping under a harmonic force, show that the mechanical energy dissipated per cycle by the dashpot is E cx2mf, where c is the coefficient of damping, xm is the amplitude of the motion, and f is the circular frequency of the harmonic force ...

Energy is dissipated by the dashpot From Equation 1948 the deflection of th ...

For a steady-state vibration with damping under a harmonic force, show that the mechanical energy dissipated per

Question:

For a steady-state vibration with damping under a harmonic force, show that the mechanical energy dissipated per cycle by the dashpot is E = πcx2mωf, where c is the coefficient of damping, xm is the amplitude of the motion, and ωf is the circular frequency of the harmonic force.