Physics 2 First Test

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64 Terms

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Simple Harmonic Motion

Occurs when a motion is repetitive, the motion is due to a restoring force, and the period is independent of the amplitude 

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Examples of Simple Harmonic Motion

Sound/Light Waves, Pendulum, Mass-Spring Systems

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Restoring force

force that brings an object back to equilibrium

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Hooke’s Law (describes the restoring force of a SPRING)

F=-kx

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Amplitude (A or x)

maximum pos/neg displacement from equilibrium point

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Period (T)

time required to complete one cycle +max to -max

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Frequency (f)

number of cycles completed in one second

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At equilibrum, what variables are at what values

v=max

A and F=0

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At Amplitudes, what variables are at what values

V=0

A= max, but OPPOSITE direction to displacement

F= max

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Simple Pendulum

swinging device where all the mass is at the bob and the string does not stretch and swings less than 15 deg

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Vmax

2πfA

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Amax

4π2f2A

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Period of a mass-spring oscillator

T=2π sqrrt m/k

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Period of a pendulum

T=2π sqrrt L/g

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KE is present when something

moves

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Us is present when something

is stretched or compressed

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Mechanical Energy formula

E= 1/2kA2 + 1/2mv2

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max KE occurs at, max Us occurs at

equilibrium, amplitudes

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At what position x will the KE equal Us?

x= A/ rt2

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Damped Harmonic Oscillations

are oscillations in a system that gradually decrease in amplitude due to an energy loss, often caused by friction

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What does damping result in?

lower amplitude, acceleration, and velocity

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Critical damping

prevents oscillations

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Resonance

when an object is driven to its natural frequency, resulting in increased amplitude of oscillation.

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Pulse

a singular wave moving through a medium

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What is speed of the pulse affected by?

Tension and density of the string

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At a fixed boundary, a wave is

inversely reflected (undergoes a 180 phase shift)

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At a moveable boundary, a wave is

directly reflected (no phase shift, just turns back around)

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Waves are the motion caused by

a disturbance

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Mechanical waves

waves that require a medium for transmission

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electromagnetic waves

do not require a medium for transmission

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Transverse waves

travel perpendicular to the direction of the vibrations

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Longitudinal waves

travel parallel to the direction of the vibration

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wavelength of a transverse wave

one full crest and one full trough

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compression of a longitudinal wave

where particles pack close together (like a crest in a transverse wave)

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refraction of a longitudinal wave

where particles are spaced apart (like a trough in a transverse wave)

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wavelength of a longitudinal wave

one full compression and one full refraction

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v=

frequency x wavelength OR distance/time

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constructive interference

crest overlaps with crest; amplifies wave

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point of max constructive interference is called

antinode

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destructive interference

crest overlaps with trough; diminishes wave

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point of max destructive interference

node

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beat frequency

The frequency resulting from the interference of two waves of slightly different frequencies, perceived as a pulsing sound.

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standing wave fundamental frequency formula

f = v/2L

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standing wave is produced when a string

is vibrated at perfect frequency

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open air columns have less or more nodes than antinodes?

less nodes

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closed air columns have less or more nodes than antinodes? and do closed air columns have even or odd harmonics?

the same number of nodes and antinodes; and ODD harmonics only

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Do standing waves have less or more nodes than antinodes?

more nodes

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can a longitudinal wave transmit in a vacuum?

no

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speed of a wave depends on

temperature, density and elastic properties of material

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pitch

frequency of wave

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subsonic

20 Hz

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ultrasonic

20,000 Hz

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longitudinal wave speed formula Vs

Vs= (331) root (1 + T/273)

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Intensity formula

I= P/A

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Area for surface area of a wave from a source

4πr2

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Decibel scale

measures the intensities of sound in decibels

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Threshold of hearing

1.0×10-12 W/m2

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Threshold of pain

1.0 W/m2

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dB formula

10 log (I/I0)

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The Doppler Effect

apparent shift in frequency due to relative motion of wave source and wave observer

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Doppler Effect Formula

f' = f (v ± v₀) / (v ± vs)

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Sonic Booms

loud sounds produced when an object moves faster than the speed of sound, causing pressure waves to compress.

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linear mass density formula

u= mass/length

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velocity formula involving mass density and force

v= F/ rt u