# How to determine viscous damping coefficient of spring?

I'm trying to determine the viscous damping coefficient of a spring $c$. Read about it on Wikipedia here.

The two equations which I have are: $f=-cv$ and $ma+cv = -kx$

I know the spring constant $k=5$, the mass is $50\text{ }\mathrm{g}$ and the initial amplitude of the spring is $10\text{ }\mathrm{cm}$.

• Dear @MathsStudent: Fortunately, I answered your question already: physics.stackexchange.com/questions/8495/… Greets Commented Apr 17, 2011 at 10:14
• Thanks Robert, but you didn't really. I can't use your equation (angular frequency = etc) as I don't know the angular frequency. It seems that the dampening coefficient is impossible to figure out, as not enough variables are ever known! Commented Apr 17, 2011 at 10:23
• This is the third nearly identical questiion from You on "springs"!The problem is that You did not understand the answers to both of Your earlier questions. One thing I'd recommend, is: change Your "nome de guerre". Vote to close Commented Apr 17, 2011 at 10:36
• @MathsStudent: I think we have a problem of misunderstanding here. I think I pretty much answered your question. Please be specific in what you don't understand and what you mean by determining (measuring, calculating). In addition it might be useful to know at which point of your study you are and what intention you have with these spring questions. Greets Commented Apr 17, 2011 at 10:40
• @MathsStudent: Ok, you really mean calculation not measurement. Given $m$ and $k$ and the initial amplitude, your question cannot be answered. Remember, this is a constant you put in your model, you cannot derive it from it. Greets Commented Apr 17, 2011 at 11:31

with the given $m$ and $k$ you indeed cannot calculate the damping coefficient $c$.
• @MathsStudent: As I said, in a mathematical model you just define $c$. Calculation is only possible if you have a relation between different variables of a model such that the one you are looking for is already determined by the others. Greets Commented Apr 18, 2011 at 17:33