Question

Consider a spring-mass-damper system with mass $m$, spring constant $k$ and damping coefficient $gamma$. The differential equation describing the motion of the mass is $m frac{d^2x}{dt^2} + gamma frac{dx}{dt} + kx = 0$ where $x$ denotes the displacement of the mass from its rest position and $t$ denotes the time variable. Given $m = 1$ kg, $gamma = 1$ Ns/m and $k = 9.25$ N/m, $x(0) = 2$ m and $x'(0) = 8$ m/s,

          Consider a spring-mass-damper system with mass $m$, spring constant $k$ and damping coefficient $gamma$. The differential equation describing the motion of the mass is
$m frac{d^2x}{dt^2} + gamma frac{dx}{dt} + kx = 0$
where $x$ denotes the displacement of the mass from its rest position and $t$ denotes the time variable. Given $m = 1$ kg, $gamma = 1$ Ns/m and $k = 9.25$ N/m, $x(0) = 2$ m and $x'(0) = 8$ m/s,

$Consider a spring-mass-damper system with mass m, spring constant k and damping coefficient gamma. The differential equation describing the motion of the mass is m fracd^2xdt^2 + gamma fracdxdt + kx = 0 where x denotes the displacement of the mass from its rest position and t denotes the time variable. Given m = 1 kg, gamma = 1 Ns/m and k = 9.25 N/m, x(0) = 2 m and x'(0) = 8 m/s,$

Added by Kelly O.

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