Topic Summaries

Extending springs

Previous Module
Next Module

Charge, current, and electric fields

Pressure

Light, colour, and ray diagrams

  • The force required to stretch a spring is given by \(\text{force}=\text{spring constant}\times\text{extension}\).
  • The spring constant, or stiffness of a spring, determines how difficult it is to stretch. It is the force required to stretch the spring by 1 m, given in N/m. This equation can also be written as \(F=ke\) where:
    • \(F\) is the force causing the extension in N
    • \(k\) is the spring constant in N/m
    • \(e\) is the extension in m
  • This equation can also be applied when e instead represents the distance the spring has been compressed.
  • This equation will only apply to springs that have not been stretched beyond their limit of proportionality.
    • This is the extension after which force is no longer proportional to extension.
    • Inelastic deformation starts after this point.

Unlock Extending springs

Subscribe to SnapRevise+ to get immediate access to the rest of this resource.

Premium accounts get immediate access to this resource.

Previous Module
Next Module