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rickbags
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Hi all, I have one from a sample exam paper I don't know how to approach. I feel stupid for not knowing but I have tried a few things but am getting nowhere. Here it is: "The mass (m) hanging on an elastic band moves according to the equation [m*(d2s/dt2) =  mg/p(sL)],
where (s) is the displacement of the mass, (L) is the natural length of the band and (p) is the constant parameter (called reference elongation). Find s as a function of time subject to the initial conditions:
s = s(subnaught), ds/dt = 0 when t = 0.
Any help would be vastly appreciated.
Regards, Rick
 one year ago
 one year ago
rickbags Group Title
Hi all, I have one from a sample exam paper I don't know how to approach. I feel stupid for not knowing but I have tried a few things but am getting nowhere. Here it is: "The mass (m) hanging on an elastic band moves according to the equation [m*(d2s/dt2) =  mg/p(sL)], where (s) is the displacement of the mass, (L) is the natural length of the band and (p) is the constant parameter (called reference elongation). Find s as a function of time subject to the initial conditions: s = s(subnaught), ds/dt = 0 when t = 0. Any help would be vastly appreciated. Regards, Rick
 one year ago
 one year ago

This Question is Closed

Waynex Group TitleBest ResponseYou've already chosen the best response.0
You have a linear second order differential equation. Which of the usual techniques have you attempted to use to solve this? What is s=(subnaught)?
 one year ago
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