Rotation in AP Physics C: Mechanics

Dropping identically sized metal balls through viscous fluids, noting terminal falling velocities achieved in respective cases.

Observing descent rates of spherical weights rolling down inclined planes without slippage, attributing differences solely to kinetic energies gained.

Measuring periods of simple pendulums constructed from materials of differing densities but equal lengths suspensions pivot points.

Rotating diverse-shaped objects using identical applied torques, timing spin-up durations until reaching the same final rotations per minute.

F_net = ma

p_initial = p_final

KE_initial = KE_final

L_initial = L_final

Newton meter second (N·m·s).

Joule second (J·s).

Kilogram meter per second squared (kg·m/s^2).

Kilogram meter squared per second (kg·m^2/s).

Placing the particle in a uniform magnetic field and measuring linear acceleration changes.

Colliding the particle with an antimatter counterpart and measuring the resulting angular momenta of all products.

Observing the particle's trajectory in a vacuum to see if it follows Newton's first law.

Dropping the particle from various heights and calculating its terminal velocity each time.

Angular velocity would be the same as effects of force application are localized regardless of impact point.

It will have a higher angular velocity than if struck centrally.

It will have a lower angular velocity than if struck centrally due to less force application time.

No increase or decrease can be determined without additional information on mass distribution from ball center.

Launching plain coastal regions from the equator towards the poles at steady times of day and capturing ballistic paths with high-precision GPS.

Tracking satellite orbits over continents to monitor alterations due to solar radiation pressure and magnetic field disturbances.

Recording flight of indoor drones performing stationary hovering maneuvers and detecting shifts in positions using interferometric methods.

Analyzing weather balloon trajectories launched from static sites and noting deviations caused by wind currents and local topography.

Nine tenths observe discrepancies theory

Half students successfully measure outcome CONSISTENT THEORY

Three quarters produce results align expectations

One quarter manage capture accurate data

The combined moment of inertia before and after collision should not change for all objects involved.

Total torque applied to the system must remain zero throughout collision interactions.

Total angular momentum must remain conserved during such collisions within an isolated system.

Total centripetal force acting on the colliding objects must be conserved post-collision.

It decreases as potential energy converts into kinetic energy.

It remains constant because total mechanical energy is conserved.

It cannot be determined without knowing mass distribution details.

It increases due to an increased radius of rotation for the child.

Torque has no effect on angular velocity since it's only related to linear acceleration in this context.

Angular velocity increases if the moment of inertia decreases and vice versa, maintaining constant angular momentum.

Angular velocity remains unchanged as it is solely determined by external forces, not moments of inertia.

Angular velocity decreases as torque increases because they are inversely proportional quantities.