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Hi, I may be wrong and correct me if i am. Work is the force applied over a distance: F x d. So to calculate the work of a spiral spring it would be the spring coefficient (usually denoted as "k") times the distance. But you have to remember that the spring force is kxd, so you have to integrate the force over the distance, which will yield the following equation: work is equal to 1/2 the spring constant times the distance squared. W=(1/2) k d2
distance b/w 2 supports is clear span. then c/c dis b/w 2 supports is eff span
Assuming the pulleys are frictionless, which they are pretty close to: You have a mechanical advantage of 2, hence your hands move double the distance that the load moves. So you only need half the force, 8N / 2 = 4N.
displacement (s)=initial velosity(u)*time(t) + 1/2 acceleration (a)*(t^2) from a stationary start this simplifies to s=1/2a(t^2) this arises from the fact that a is the second integral of s with respect to time eg. d/dt=s: x=st+u (velosity v=distance*time +initial velosity) (d^2)/d(t^2)= s(t^2)/2+ut+d=a as we are measuring displacement and not position, the constant of integration d drops, leaving a=s(t^2)/2+ut : s=ut+1/2a(t^2)