Part of ME-05 — Rotational Motion

Previous Year Pattern Analysis

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NEET Question Distribution for ME-05

TopicFrequency (per year)Typical Marks
Moment of inertia (standard bodies + theorems)1–2 questions4–8 marks
Rolling on incline (acceleration/speed)1 question4 marks
Angular momentum conservation1 question4 marks
Centre of mass0–1 question0–4 marks

Most Common Question Types

Type 1: Axis Theorem Application "Find I of a disc/sphere about a tangent/diameter." Strategy: Apply perpendicular axis theorem (for disc) then parallel axis theorem. Common result: Idisc,tangent,inplane=5MR2/4I_{disc,tangent,in-plane} = 5MR^2/4; Isphere,tangent=7MR2/5I_{sphere,tangent} = 7MR^2/5.

Type 2: Rolling Race "Which body reaches the bottom of the incline first?" Strategy: Compare K2/R2K^2/R^2 values. Smallest wins. Answer: solid sphere.

Type 3: Angular Momentum Conservation (Skater-type) "Moment of inertia changes, find new ω\omega or KE ratio." Strategy: Iiωi=IfωfI_i\omega_i = I_f\omega_f; KEf/KEi=Ii/IfKE_f/KE_i = I_i/I_f.

Type 4: Rolling Energy Problems "Find speed of a rolling body after descending height h." Strategy: v=2gh/(1+K2/R2)v = \sqrt{2gh/(1 + K^2/R^2)}. Substitute the appropriate K2/R2K^2/R^2.

Red Flags (Common Mistakes)

  1. Using the perpendicular axis theorem for a sphere or cylinder — INVALID
  2. Forgetting to add Md2Md^2 when applying the parallel axis theorem
  3. Thinking the rolling race result depends on mass or radius — it does NOT
  4. Concluding that angular momentum conservation implies kinetic energy conservation — WRONG
  5. Confusing Idiameter=MR2/4I_{diameter} = MR^2/4 (disc) with Iaxis=MR2/2I_{axis} = MR^2/2 (disc)

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