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  1. AP Physics 1
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Glossary

A

Acceleration

Criticality: 3

The rate at which an object's velocity changes over time, including changes in speed or direction.

Example:

When a car speeds up from a stoplight, it experiences positive acceleration.

Amplitude

Criticality: 3

The maximum displacement or distance moved by a point on a vibrating body or wave measured from its equilibrium position.

Example:

If a swing is pulled back 3 meters from its lowest point, its amplitude is 3 meters.

D

Displacement

Criticality: 2

The distance and direction of an object's change in position from a reference point, often the equilibrium position in SHM.

Example:

If you push a spring 2 cm inward from its resting point, its displacement is 2 cm.

E

Equilibrium Position

Criticality: 2

The stable position where the net force on an object is zero, and it would remain at rest if undisturbed.

Example:

For a hanging spring with a mass, the point where the spring is at rest and not moving is its equilibrium position.

F

Free-Body Diagram

Criticality: 2

A diagram showing all the forces acting on a single object, represented as vectors originating from the object's center.

Example:

To analyze how a box slides down an incline, you would first draw a Free-Body Diagram showing gravity, normal force, and friction.

Frequency (f)

Criticality: 3

The number of complete cycles of an oscillation that occur per unit of time, typically measured in Hertz (Hz).

Example:

A hummingbird's wings might beat with a frequency of 80 Hz, meaning 80 beats per second.

H

Hooke's Law

Criticality: 3

Describes the force exerted by an ideal spring, stating that the restoring force is directly proportional to the displacement from equilibrium (F = -kx).

Example:

The behavior of a bungee cord as it stretches and pulls back can be approximated by Hooke's Law.

I

Ideal Springs

Criticality: 1

Theoretical springs that perfectly obey Hooke's Law, meaning their restoring force is always directly proportional to displacement and they have no mass or internal friction.

Example:

In introductory physics problems, we often assume ideal springs to simplify calculations and focus on the fundamental principles of oscillation.

K

Kinetic Energy

Criticality: 2

The energy an object possesses due to its motion, calculated as 1/2 * m * v^2.

Example:

A baseball thrown at high speed has significant kinetic energy.

M

Mass on a Spring

Criticality: 2

A system consisting of a mass attached to a spring, which, when displaced, undergoes simple harmonic motion due to the spring's restoring force.

Example:

A car's suspension system can be modeled as a mass on a spring system, absorbing shocks from the road.

N

Newton's Second Law

Criticality: 3

States that the acceleration of an object is directly proportional to the net force acting on it and inversely proportional to its mass (F=ma).

Example:

When a rocket engine fires, the Newton's Second Law explains how the thrust force causes the rocket to accelerate upwards.

P

Pendulum

Criticality: 2

A weight suspended from a pivot so that it can swing freely, often used to demonstrate simple harmonic motion for small angles.

Example:

The swinging bob of a grandfather clock is a classic example of a pendulum.

Period (T)

Criticality: 3

The time it takes for one complete cycle of an oscillating system to occur.

Example:

If a metronome ticks back and forth once every 0.5 seconds, its period is 0.5 seconds.

Potential Energy

Criticality: 2

Stored energy an object has due to its position or configuration, such as gravitational potential energy or elastic potential energy in a spring.

Example:

A stretched rubber band stores potential energy that can be released to launch a projectile.

R

Restoring Force

Criticality: 3

A force that always acts to bring an object back to its equilibrium position, causing the oscillatory motion in SHM.

Example:

When you pull a rubber band, the force pulling it back to its original shape is a restoring force.

S

Simple Harmonic Motion (SHM)

Criticality: 3

A type of periodic motion where the restoring force is directly proportional to the displacement from the equilibrium position and acts in the opposite direction.

Example:

A mass bouncing up and down on a spring demonstrates Simple Harmonic Motion as it oscillates around its resting point.

Spring Constant (k)

Criticality: 2

A measure of the stiffness of a spring, indicating the amount of force required to stretch or compress it by a unit distance.

Example:

A very stiff car suspension spring would have a high spring constant, making the ride feel bumpy.

V

Velocity

Criticality: 2

The rate at which an object changes its position, including both its speed and direction.

Example:

A bird flying east at 10 m/s has a velocity of 10 m/s East.