Questions

How do you find the equivalent stiffness of a spring?

How do you find the equivalent stiffness of a spring?

Starts here4:49Equivalent Stiffness of Springs in Parallel and Series – YouTubeYouTubeStart of suggested clipEnd of suggested clip60 second suggested clipSame displacement X. And their forces F 1 and F 2 are different.MoreSame displacement X. And their forces F 1 and F 2 are different.

How do you find the spring constant on an incline?

Starts here6:38Compression of a Spring Placed at the Bottom of an Incline | Work-energy …YouTubeStart of suggested clipEnd of suggested clip61 second suggested clipTimes the height. This potential energy will go into the work required to compress this spring. TheMoreTimes the height. This potential energy will go into the work required to compress this spring. The work required to compress the spring. Can be calculated.

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How do you calculate equivalent stiffness?

In many cases there are several stiffness paths which introduces the need to calculate the ‘equivalent’ stiffness. This is a single stiffness representing the sum of all individual stiffness’ in the appropriate way, taking into account the series/parallel configuration and possible movement amplifications/reductions.

How do you find K equivalent?

The value of k can be found from the formula that applies to capacitors connected in parallel in an electrical circuit.

  1. k=k1+k2.
  2. F=k1x1.
  3. F=k2x2.

How do you calculate stiffness?

Its stiffness is S = F/δ where F is the load and δ is the extension.

How do you find the stiffness of a structure?

Expression for the effective stiffness :

  1. The effective stiffness of cantilever beam is =K=48EI/L^3.
  2. The effective stiffness of simply supported beam is =K=3EI/L^3.
  3. The effective stiffness of 2 simply supported beam is =K=3EI/L^3+3EI/L^3.

How do you find the restoring force of a spring?

The simplest oscillations occur when the restoring force is directly proportional to displacement. In this case the force can be calculated as F=-kx, where F is the restoring force, k is the force constant, and x is the displacement.