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AP® Physics 1: Algebra-Based · Unit 6 · Topic 6.5

Rolling: Topic Checklist (Physics 1 6.5)

Specific “I can…” statements for rolling with and without slipping, total kinetic energy and friction, each linked to the guide section and practice question that tests it.

Work through the list without notes. If you cannot do a statement, follow its link, then come back. Guide = study guide; Practice = practice questions.

Understanding

  • I can explain why a rolling object has both translational and rotational kinetic energy, and add them. (Guide: “Rolling is translation plus rotation”; Practice Q4)
  • I can explain why a wheel rolling without slipping moves forward one circumference per turn, giving Δx_cm = rΔθ, v_cm = rω and a_cm = rα. (Guide: “Rolling without slipping: the link between v and ω”)
  • I can show, by adding translation and rotation, that the contact point is at rest and the top moves at 2v_cm. (Guide: Figure 1; Practice Q1)
  • I can explain why static friction does no work on an object rolling without slipping, and what its torque does instead. (Guide: “Friction in ideal rolling does no work”; Practice Q3)

Calculation

  • I can find the speed, angular speed and energy split of an object that rolls down a ramp. (Guide: Worked example 1; Practice Q4)
  • I can derive v = √(2gh/(1 + β)) or a = g sin θ/(1 + β) and use them to compare objects. (Guide: “The ramp race”; Practice Q7)
  • I can derive how high a rolling object climbs, and check the result with a limiting case. (Guide: Worked example 2)
  • I can find the energy dissipated while an object slips, from measured values before and after. (Guide: Worked example 3; Practice Q6)

Reasoning and skills

  • I can explain, without calculating, why a hoop rolls more slowly than a solid sphere, and why mass and radius do not matter. (Guide: “The ramp race”; Practice Q2, Q7)
  • I can describe how v_cm and ω change while an object slips, and state the direction of kinetic friction. (Guide: “Rolling while slipping”; Practice Q6)
  • I can linearise ramp data (v² against h) and use the slope to identify the shape of a rolling object. (Practice Q5)
  • I can write a justification that explains where energy goes, not just the name of a law. (Guide: “Common misconceptions”; Practice Q7)

All ticked? Move on to Topic 6.6, Motion of Orbiting Satellites, or return to the course roadmap.

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