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    6.2: Spring-Mass Problems (with Damping) - Mathematics …

    • In this section we consider the motion of an object in a spring–mass system with damping. We start with unforced motion, so the equation of motion is my ′′ + cy ′ + ky = 0. Now suppose the object is displaced fro… See more

    Underdamped Motion

    We say the motion is underdamped if c < √4mk. In this case r1 and r2 in Equation 6.2.2 are … See more

    Mathematics LibreTexts
    Critically Damped Motion

    We say the motion is critically damped if c = √4mk. In this case r1 = r2 = − c / 2m and the general solution of Equation 6.2.1 is y = e − ct / 2m(c1 + c2t). Again limt → ∞y(t) = 0 and the mo… See more

    Mathematics LibreTexts
    Overdamped Motion

    We say the motion is overdamped if c > √4mk. In this case the zeros r1 and r2 of the characteristic polynomial are real, with r1 < r2 < 0, and the general solution of Equation 6.2.1 is y = … See more

    Mathematics LibreTexts
    Forced Vibrations with Damping

    Now we consider the motion of an object in a spring-mass system with damping, under the influence of a periodic forcing function F(t) = F0cosωt, so that the equation of motion is m… See more

    Mathematics LibreTexts
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