Rotational Motion – Phase 2 (Page 10)
Previous IIT / JEE Objective Questions + Final Strategy
This page contains authentic previous-year style objective questions from IIT-JEE & JEE Advanced, with short, sharp explanations and examiner logic.
PYQ-1 (IIT-JEE)
A disc and a ring of same mass and radius roll down an incline. Which statement is correct?
Method:
Acceleration a = g sinθ / (1 + I/MR²)
Disc: I/MR² = 1/2
Ring: I/MR² = 1
Answer: Disc reaches first
Examiner View: Checks understanding of I/MR².
PYQ-2 (JEE Advanced)
A rotating disc has angular momentum L. If moment of inertia is doubled suddenly, rotational KE becomes:
Logic:
K = L² / (2I)
Answer: Half of original
PYQ-3 (IIT-JEE)
In pure rolling motion on a rough surface, work done by friction is:
Key Idea:
Point of contact has zero displacement.
Answer: Zero
PYQ-4 (JEE Advanced)
A particle moving in straight line can have angular momentum about a point. True or False?
Reason:
Angular momentum depends on reference point.
Answer: True
PYQ-5 (IIT-JEE)
A body rotating with constant angular momentum has:
A) Constant angular speed
B) Constant KE
C) Constant I
D) None of these
Concept:
L = Iω → product constant only
Answer: D) None
PYQ-6 (JEE Advanced)
A disc slides on a rough surface and then rolls. Which statement is correct initially?
Physics:
Friction reduces v but increases ω.
Answer: Translational KE decreases, rotational KE increases
FINAL STRATEGY – EXAM HALL RULES
✔ First decide: Energy or Angular Momentum
✔ Fix reference axis clearly
✔ Write I/MR² immediately
✔ Check friction role (work or torque?)
✔ Eliminate options before calculation
LAST-MINUTE CHECKLIST (ROTATIONAL)
✔ Sudden event → Angular momentum
✔ Rolling ≠ slipping
✔ Angular momentum depends on axis
✔ KE may increase due to internal work
✔ Never mix linear & angular blindly
WHAT YOU HAVE MASTERED
✔ Intermediate concepts
✔ Board exam answers
✔ IIT basic → extreme problems
✔ Objective elimination
✔ Topper-level thinking
PHASE-2 COMPLETED SUCCESSFULLY ✅
Next: Phase 3 – Exam Mastery & Rank Boosting
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🔄 Rotational Motion – Phase 3 (Exam Mastery Series)
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