Free Online Flashcard Deck

6 Angular Momentum Free Online FlashCards

Study 6 Angular Momentum with 12 free online flashcards. Review key terms, definitions, and concepts with this interactive flashcard deck.

12 cards
01
Front

How is a particle’s angular momentum defined?

Back

For a particle, angular momentum is L=r×p\mathbf L=\mathbf r\times\mathbf p, where p=mv\mathbf p=m\mathbf v.

02
Front

How do you determine the direction of angular momentum?

Back

It points perpendicular to the plane containing r\mathbf r and p\mathbf p, in the direction given by the right-hand rule.

03
Front

What is the SI unit of angular momentum?

Back

The SI unit is kg m2/s\mathrm{kg\,m^2/s}.

04
Front

How is net torque related to angular momentum?

Back

Torque is τ=r×F\boldsymbol\tau=\mathbf r\times\mathbf F, and the net torque satisfies dLdt=τnet\frac{d\mathbf L}{dt}=\boldsymbol\tau_{\text{net}}.

05
Front

What determines the change in a system’s total angular momentum?

Back

A system’s total angular momentum is the vector sum of its particles’ angular momenta. Its rate of change equals the net external torque; internal torques cancel for an isolated system under usual Newtonian assumptions.

06
Front

What is angular momentum for a rigid body rotating about a fixed axis?

Back

For rotation about a fixed axis, angular momentum along that axis is L=IωL=I\omega, where II is the moment of inertia and ω\omega is angular velocity.

07
Front

Does angular momentum always point along angular velocity?

Back

In general three-dimensional rotation, angular momentum need not point in the same direction as angular velocity. The scalar relation L=IωL=I\omega applies for rotation about a principal axis or a constrained fixed axis.

08
Front

When is a system’s total angular momentum conserved?

Back

If the net external torque is zero, total angular momentum remains constant: Linitial=Lfinal\mathbf L_{\text{initial}}=\mathbf L_{\text{final}}.

09
Front

What conservation equation applies to fixed-axis rotation?

Back

For fixed-axis rotation with negligible net external torque, Iiωi=IfωfI_i\omega_i=I_f\omega_f. A change in moment of inertia can therefore change angular speed.

10
Front

Does conserving angular momentum require conserving rotational kinetic energy?

Back

No. A skater can increase rotational kinetic energy by pulling in their arms and doing muscular work, even while angular momentum is conserved.

11
Front

Why is angular momentum conserved for a particle under a central force?

Back

A central force has zero torque about its fixed center, so a particle’s angular momentum about that center is conserved even as its distance and speed vary.

12
Front

What is precession in a spinning object?

Back

An external torque changes the direction of a spinning object’s angular momentum, producing a change in its spin-axis direction called precession.