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55 ideas · 9 connections
Spring force and elastic energy Work transfers energy into a spring Work, energy and power3.3 Work and conservation of energy3.3.1 Kinetic and potential energies3.3.2 Power3.3.3 Springs3.4.1 Elastic potential energy
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Physics connection

Work transfers energy into a spring

OCR A AS Physics · Two ideas, one explanation

Work is an energy transfer. Loading a spring transfers energy mechanically, which can later become kinetic energy or be dissipated.

Work input = stored energy + dissipated energy

Follow the reasoning

  1. Define the system and its initial and final states.
  2. Calculate the work transferred to the spring.
  3. Account for friction or other losses before equating stored energy to kinetic energy.
Specification outcomes (4)
  • 3.3.1(a) Define work done by a force and the unit joule.
  • 3.3.1(b) Use W = F x cos θ for work done by a force.
  • 3.4.2(a) Interpret force–extension (or compression) graphs; calculate work done as area under graph.
  • 3.4.2(b) Calculate elastic potential energy using E = ½Fx or E = ½kx².
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H156 v2.0 · May 2026

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PhysicsUK QWC6 marks

A technician compares two spring bumpers for a horizontal trolley. Spring A has a straight force-extension loading graph through the origin. Spring B has a curved loading graph but returns fully to its original length when unloaded. Both are used within a range where no permanent deformation occurs. Assume there are no internal energy losses within either spring on loading or unloading. A pupil makes two claims: “Elastic always means force is proportional to extension, so 0.5kx² gives the stored energy for both springs” and “The trolley accelerates at a constant rate until it leaves either spring.” Evaluate both claims. Explain how the force-extension graph gives the work done loading each spring, how this relates to energy transferred on release, and the effect of a constant resistive force on the trolley's motion. Assume the spring masses are negligible. [6]

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