Basics and Definitions
Angular Kinematics
Energy and work
Inertia
Torque and Dynamics
100

This type of motion describes an object moving in a circular path around a fixed axis.

Rotational Motion

100

The symbol θ represents this rotational quantity.

Angular Displacement

100

What is the equation for Rotational Kinetic Energy?

KErot=1/2Iω2

100

This quantity measures how hard it is to start or stop rotation.

Moment of Inertia

100

Torque is the rotational version of this.

Force

200

The fixed line or point around which an object rotates is called this.

Axis

200

This symbol (ω) represents the rate of change of angular displacement.

Angular Velocity

200

This type of energy is stored in a spinning object

rotational kinetic energy

200

Moment of inertia depends on mass and its distance from this.

axis of rotation

200

What is the equation for Torque?

τ=rFsin(θ)

300

Our presentation compares these two types of motion to highlight similarities in kinematics and dynamics.

Rotational and Linear motion.

300

This rotational quantity, symbolized by α, is directly analogous to linear acceleration.

Angular Acceleration

300

This type of energy is the "straight-line" version of rotational kinetic energy.

translational kinetic energy

300

What is the symbol for Moment of Inertia?

I

300

When pushing a door closer to the hinges, do you produce more or less torque?

less torque

400

This system of angle measurement (not degrees) is used for rotational kinematics.

Radians

400

If two particles share the same angular velocity but one has twice the radius, this happens to its tangential speed.

It doubles.

400

When an object rolls down a hill, potential energy turns into rotational energy and this other type.

translational kinetic energy

400

When a skater pulls their arms in and speeds up, what happens to the moment of Inertia?

Decreases

400

The distance from the axis to where force is applied is called this.

lever arm

500

This term refers to an object that does not change shape or size as it undergoes rotational motion.

Rigid Body

500

A diagram shows one particle moving twice as fast in linear speed while having the same angular velocity as another; this is because this quantity differs between them.

Radius

500

Work is the change of this quantity.

Energy

500

If the mass is farther from the axis, moment of inertia does this.

It increases.

500

Applying equal forces at different distances from the pivot can produce different amounts of this rotational effect.

Torque

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