Consider the simple system, (m ddot{x}+k x=F(t)), where (F(t)) and steady-state solution (x_{s}(t)) are known and (m)

Question:

Consider the simple system, $m \ddot{x}+k x=F(t)$, where $F(t)$ and steady-state solution $x_{s}(t)$ are known and $m$ and $k$ are unknown. Suppose the initial conditions are both equal to zero. What can we determine about the values of $m$ and $k$ ?

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