
The Rotational Motion Class 11 covers the understanding of the motion of extended bodies, defined as a system of particles. The motion of the system is considered as a whole. The key concept of the Class 11 Physics System of Particles and Rotational Motion is the centre of mass of a system of particles. System of Particles and Rotational Motion discusses the usefulness of this concept and the motion of the centre of mass of a system of particles. When the extended body is considered as a rigid body, i.e., with a perfectly defined and unchanging shape, the distance between such pairs of particles does not change.
The system of particles and rotational motion class 11 NCERT solutions has been created to help students understand the concepts properly to get good marks in the Class 11 exams, CBSE Board exam, and other competitive exams like NEET and JEE Mains.
If you are looking for the Class 11 Physics important topics, PDFs of each chapter, and weightage information, check here - Class 11 Physics Notes.
- Class 11 Physics Chapter 6 System of Particles and Rotational Motion: Key Topics, Weightage
- NCERT Physics Class11th Solution PDF for System of Particles and Rotational Motion Chapter
- NCERT Physics Class11th Systems of Particles and Rotational Motion Solutions
Class 11 Physics Chapter 6 System of Particles and Rotational Motion: Key Topics, Weightage
While preparing for System of Particles and Rotational motion, students must focus on Moment of inertia, Torque, basic concepts of rotational motion, rotational kinetic energy, angular momentum, parallel and perpendicular axis theorems, and understanding the relationship between translational motion and rotational motion. See below the topics covered in this chapter:
Exercise | Topics Covered |
---|---|
6.1 | Introduction |
6.2 | Centre of Mass |
6.3 | Motion of Centre of Mass |
6.4 | Linear Momentum of a system of particles |
6.5 | Vector Product of Two Vectors |
6.6 | Angular Velocity and its Relation with Linear Velocity |
6.7 | Torque and Angular Momentum |
6.8 | Equilibrium of a Rigid Body |
6.9 | Moment of Inertia |
6.10 | Kinematics of Rotational Motion about a Fixed Axis |
6.11 | Dynamics of Rotational Motion About a Fixed Axis |
6.12 | Angular Momentum in case of Rotation About a Fixed Axis |
System of Particles and Rotational Motion Class 11 Weightage in JEE Mains, NEET
Exam | Number of Questions | Weightage |
---|---|---|
NEET | 1-2 questions | 4-8% |
JEE Main | 2-3 questions | 4-6% |
NCERT Physics Class11th Solution PDF for System of Particles and Rotational Motion Chapter
Find below the link to download the free System of Particles and Rotational Motion Class 11 PDF. Once the students download the PDF, they can access it anytime from anywhere without the need for an internet connection. It is an effective study material for exam preparation.
Download Here: NCERT Solution for Class XI Physics Chapter System of Particles and Rotational Motion PDF
More Links
NCERT Notes for Class 11 & 12 | NCERT Solutions Physics Class 11th | NCERT Solutions Class 11 and 12 |
NCERT Physics Class11th Systems of Particles and Rotational Motion Solutions
Q.7.1 Give the location of the centre of mass of a (i) Sphere (ii) Cylinder (iii) Ring and (iv) Cube each of uniform mass density. Does the centre of mass of a body necessarily lie inside the body? |
Ans.7.1 All the structures specified are symmetric bodies with uniform mass density. For all these bodies, their centre of mass will lie in their geometric centres. Not necessarily, the centre of gravity of a circular ring is at the imaginary centre of the ring. |
Q.7.2 In the HCl molecule, the separation between the nuclei of the two atoms is about 1.27 Å (1 Å = 10-10 m). Find the approximate location of the CM of the molecule, given that a chlorine atom is about 35.5 times as massive as a hydrogen atom and nearly all the mass of an atom is concentrated in its nucleus. |
Ans.7.2 If mass of the H atom = m, mass of the Cl atom = 35.5m Given x + y = 1,27 À Let us assume that the centre of mass of the given molecule lies at the origin. Therefore, We can have,: (my+35.5mx)/(m+35.5m) = 0 mx + 35.5my = 0 x = 35.5 (1.27 – x) x = 1.24 À So the centre of mass lies 1.24 À from H atom |
Q.7.3 A child sits stationary at one end of a long trolley moving uniformly with a speed V on a smooth horizontal floor. If the child gets up and runs about on the trolley in any manner, what is the speed of the CM of the (trolley + child) system? |
Ans.7.3 The child is sitting on the trolley and there is no external force, hence it is a single system. The velocity of the centre of mass will not change, irrespective of any internal motion. |
Q,7.4 Show that the area of the triangle contained between the vectors a and b is one half of the magnitude of a × b. |
Ans.7.4 Let AB is equal to the vector a and AC be equal to the vector b. Consider two vectors = = = inclined at an angle MN = | | = | | | The area of ΔABC, we can write the relation Area of Δ ABC = AB = |
Commonly asked questions
7.1 Give the location of the centre of mass of a (i) Sphere (ii) Cylinder (iii) Ring and (iv) Cube each of uniform mass density. Does the centre of mass of a body necessarily lie inside the body?
7.9 A car weighs 1800 kg. The distance between its front and back axles is 1.8 m. Its centre of gravity is 1.05 m behind the front axle. Determine the force exerted by the level ground on each front wheel and each back wheel.
7.16 From a uniform disk of radius R, a circular hole of radius R/2 is cut out. The centre of the hole is at R/2 from the centre of the original disc. Locate the centre of gravity of the resulting flat body
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