Angular Momentum of a Rigid Body: System of Particles and Newton's Second Law
By The Science CubeFrom boclips.com
327.5K views
17.3K likes
This content defines the total angular momentum (L) of a rigid body as the vector sum of the angular momenta of its constituent particles. It then extends Newton's Second Law to rotational motion, stating that the net external torque on a system of particles equals the rate of change of the system's total angular momentum (τnet=dL/dt). The lesson concludes by drawing parallels between translational and rotational equations, specifically highlighting that for a rigid body rotating about a fixed axis, L=Iω.
Tags
Explainer
Physical Sciences
Physics
Technology and Engineering
Higher education
Advanced Secondary
Comments
Leave a Comment
Comments are loading... If you don't see any, be the first to comment!
Related Videos
Rotational Inertia and Angular Momentum of a Composite Structure
The Science Cube
12. Potential Energy Curves.mp4
The Science Cube
Rotation with Constant Angular Acceleration
The Science Cube
Angular Momentum of a Particle: Definition and Relation to Torque
The Science Cube
Understanding Rotational Motion: Defining Key Variables
The Science Cube
Physics Problem: Inelastic Rotational Collision with Angular Momentum Conservation
The Science Cube
Angular Displacement and Rotational Kinematics of a Wheel
The Science Cube
The Secret to Unbelievably Fast Internet: Twisting Light
SciShow
Physics Problem: Collision and Rotational Swing of a Rod-Block System
The Science Cube
The Physics of Falling Toast: Why It Lands Butter-Side Down (Solved Problem)
The Science Cube
