Updated By Lam Vijaykanth on 21 Nov, 2025 17:30
The JEE Main Rotational Motion Practice Test is a very important topic from the Physics section of the JEE Main entrance exam. It is one of the high scoring topics of the Physics syllabus for the entrance test. The JEE Main Rotational Motion Practice Questions with Solutions are a reliable and helpful practice test set to increase the students’ knowledge of this chapter. This chapter mainly comprises questions or problems related to object in a rotating motion. The ability of candidates to analyse and solve numerical problems is tested in this part. Around 2 to 3 questions will be asked from the rotational motion chapter in the JEE Main question paper. The question types that will appear in the JEE Main entrance exam from this part will be multiple choice questions, numerical value problems, and assertion-reason types problems. Attempting these practice tests regularly will allow students to remember the formulas and the key concepts from this chapter clearly, which will be required to solve the challenging problems in the exam.
The important topics from the rotational motion chapter include the following: Rotational Kinetic Energy, Moment of Inertia, Rolling Motion, Torque & Rotational Equilibrium, Angular Momentum & Its Conservation, Angular Velocity & Acceleration, Radius of Gyration, and Advanced Applications. The JEE Main Rotational Motion Practice Questions with Solutions are a set of mock tests that contain questions from these important topics for students to practice and develop a solid grasp regarding objects in a rotational motion. Practising at least 10 to 15 problems from this chapter every week will prove to be highly beneficial in regard to the JEE Main exam preparation. Attempting JEE Main Rotational Motion Practice Test will improve the accuracy of students, and they will be able to manage their time better. These practice tests are a valuable resource that will boost the chances of success for student’s in the JEE Main entrance exam.
A thin circular disc of mass
Ratio of radius of gyration of a hollow sphere to that of a solid cylinder of equal mass, for moment of Inertia about their diameter axis


A particle of mass
A heavy iron bar of weight
A disc is rolling without slipping on a surface. The radius of the disc is

Given below are two statements: one is labelled as Assertion
Assertion A : An electric fan continues to rotate for some time after the current is switched off.
Reason R : Fan continues to rotate due to inertia of motion.
In the light of above statements, choose the most appropriate answer from the options given below.
An object of mass 8 kg is hanging from one end of a uniform rod CD of mass 2 kg and length 1 m pivoted at its end C on a vertical wall as shown in figure. It is supported by a cable AB such that the system is in equilibrium. The tension in the cable is (Take g = 10 m/s

The torque of a force
A solid cylinder and a solid sphere, having same mass
A spherical shell of 1 kg mass and radius R is rolling with angular speed

A ball is spun with angular acceleration
A
(Use g = 10 m/s2.)

Match List-I with List-II
| List-I | List-II | ||
|---|---|---|---|
| (A) | Moment of inertia of solid sphere of radius R about any tangent. | (I) | |
| (B) | Moment of inertia of hollow sphere of radius (R) about any tangent. | (II) | |
| (C) | Moment of inertia of circular ring of radius (R) about its diameter. | (III) | |
| (D) | Moment of inertia of circular disc of radius (R) about any diameter. | (IV) |
Choose the correct answer from the options given below :
One end of a massless spring of spring constant k and natural length l0 is fixed while the other end is connected to a small object of mass m lying on a frictionless table. The spring remains horizontal on the table. If the object is made to rotate at an angular velocity
A solid spherical ball is rolling on a frictionless horizontal plane surface about its axis of symmetry. The ratio of rotational kinetic energy of the ball to its total kinetic energy is
A thin circular ring of mass M and radius R is rotating with a constant angular velocity 2 rads
If force
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