Sound.

Slides:



Advertisements
Similar presentations
Topic 11 – Wave Phenomena.
Advertisements

Applications of Resonance Harmonics and Beats. Beats Not that kind Not that kind This is due to the interference of two waves of similar frequencies.
Chapter 12 Parts of waves (review) Octaves Stringed Harmonics
Waves and Sound Honors Physics. What is a wave A WAVE is a vibration or disturbance in space. A MEDIUM is the substance that all SOUND WAVES travel through.
The Organ Pipe.  During the last two labs you explored the superposition of waves and standing waves on a string.  Just as a reminder, when two waves.
Standing Waves 1 Part 1: Strings (Transverse Standing Waves) 05/03/08.
11: Wave Phenomena 11.1 Standing (Stationary) Waves.
A.2 Standing (Stationary) Waves
PH 105 Dr. Cecilia Vogel Lecture 7. OUTLINE  Standing Waves in Tubes  open vs closed  end correction  Modes  fundamental  harmonics  partials 
1 If we try to produce a traveling harmonic wave on a rope, repeated reflections from the end produces a wave traveling in the opposite direction - with.
Waves & Sound.
RESONANCE & SOUND Amplification. A IR C OLUMN  When a wave source is held at the open end of a pipe, it sends down a wave that reflects from the closed.
Waves and Sound AP Physics 1. What is a wave A WAVE is a vibration or disturbance in space. A MEDIUM is the substance that all SOUND WAVES travel through.
Harmonics Physics Chapter 13-3 Pages A. Standing waves on a vibrating string Fundamental frequency – lowest frequency of vibration of a standing.
Standing Waves When an incident wave interferes with a reflected wave to form areas of constructive and destructive interference. When an incident wave.
THE PHYSICS OF MUSIC ♫. MUSIC Musical Tone- Pleasing sounds that have periodic wave patterns. Quality of sound- distinguishes identical notes from different.
Chapter 12 Objectives Differentiate between the harmonic series of open and closed pipes. Calculate the harmonics of a vibrating string and of open and.
A “physical phenomenon that stimulates the sense of hearing.”
13.3. Harmonics A vibrating string will produce standing waves whose frequencies depend upon the length of the string. Harmonics Video 2:34.
resonance occurs when a medium vibrates at the same frequency as the external vibrating force causing the vibration. If the forcing frequency equals.
Stationary Waves Stationary waves are produced by superposition of two progressive waves of equal amplitude and frequency, travelling with the same speed.
WAVES AND SOUND 5% AP Physics B Waves – what is a wave? Wave – a vibration or disturbance in space Mechanical Wave requirements: 1.Source of disturbance.
Waves and Sound Level 1 Physics.
 Universal Wave Equation. A harp string supports a wave with a wavelength of 2.3m and a frequency of Hz. Calculate its wave speed.
Wave Energy Transfer & Sound Wave Energy If a vibrational disturbance occurs, energy travels out in all directions from the vibrational source. Ripple.
Sound, Wavefronts Wavefronts join points in phase Linear wavefronts.
Chapter 12 Section 3: Harmonics.
Key Terms WavelengthCompressions WavelengthCompressions FrequencyRarefactions FrequencyRarefactions PitchNodes PitchNodes HarmonicAntinodes HarmonicAntinodes.
Lab 11: Standing Waves Only 1 more to go!! Wave: something that results from a disturbance and then travels away from that disturbance Example: Tossing.
Sound Waves The production of sound involves setting up a wave in air. To set up a CONTINUOUS sound you will need to set a standing wave pattern. Three.
14-6 The Doppler Effect The Doppler effect is the change in pitch of a sound when the source and observer are moving with respect to each other. When an.
The Physics of Musical Instruments
SoundSection 3 What do you think? A violin, a trumpet, and a clarinet all play the same note, a concert A. However, they all sound different. What is the.
The Physics of Music Waves
Waves and Sound Honors Physics.
Stationary Waves Stationary waves are produced by superposition of two progressive waves.
Wave Term Review. Waves 1) A wave is any disturbance that transmits _____________ through matter and space.
 Wave energy depends on amplitude, the more amplitude it has, the more energy it has.
15.1 Properties and Detection of Sound Interference of sound waves.
Sound Part II  Music What is the study of sound called?  Acoustics.
Simple Harmonic Motion “things that go back and forth”
Music Music is a “ pleasant ” sound (longitudinal) wave. The pitch is the frequency of the wave. The loudness is the amplitude of the wave. Music is made.
Standing Waves.
Waves and Sound AP Physics B.
Wave Interference A material object will not share its space with another object, but more than one wave can exist at the.
Wave Review.
Standing Wave & Resonance
Waves and Sound.
Chapter 15 Sound: The Physics of Music PPTB
Ch. 13 Sound.
Sound.
Chapter 13 Objectives Explain why resonance occurs.
Standing waves.
Standing Waves Resonance.
Standing Waves Waves and Sound
Waves and Sound AP Physics B.
Waves and Sound Honors Physics.
Lecture 7 Ch 16 Standing waves
THE PHYSICS OF MUSIC ♫.
Waves and Sound AP Physics B.
The Science and Electronics of Sound Beacon High School
14-7 Superposition and Interference
Waves and Sound AP Physics 1.
1 If a guitar string has a fundamental frequency of 500 Hz, which one of the following frequencies can set the string into resonant vibration? (A) 250.
Waves at Boundaries.
Waves and Sound.
Waves and Sound AP Physics B.
Waves and Sound AP Physics 1.
Waves and Sound AP Physics 1.
Waves and Sound Physics.
Presentation transcript:

Sound

Loudness and Pitch frequency = pitch Amplitude = volume or intensity I a A2. If A doubles I increase by 22 or 4.

Standing Wave & Resonance pattern that results when 2 waves, of same f, & A travel in opposite directions. Often formed from pulses reflect off a boundary. Waves interfere constructively (antinodes) & destructively (nodes) at fixed points.

Standing waves have no net transfer of energy – no direction propagation of energy.

Standing Waves form at natural frequencies of the material Standing Waves form at natural frequencies of the material. Occur when material is at resonance. When system is disturbed it vibrates at many frequencies. Standing wave patterns continue. Other frequencies to die out. Since there is resonance, the amplitude of particular wavelengths/frequencies will be amplified.

Relation of Wavelength to String Length for Standing Waves L = 1/2l.

l = L.

l= L

General expression relating wavelength to string length for standing waves: n ( ½ l) = L n is a whole number A whole number of half l’s must fit.

Although we would perceive a string vibrating as a whole, it vibrates in a pattern that appears erratic producing many different overtone pitches. What results are particular tone colors or timbres of instruments and voices.

Harmonics Each standing wave pattern on a string can produce a harmonic.

The lowest possible frequency at which a string could vibrate to form a standing wave pattern is known as the fundamental frequency or the first harmonic.

2nd Harmonic

Which One??

String Length L, l & Harmonics Standing waves can form on a string of length L, when the l can = ½ L, or 2/2 L, or 3/2L etc. Standing waves are the overtones or harmonics. L = nln. n = 1, 2, 3, 4 whole number harmonics. 2

Frequencies Since standing wave forms where ½ l can fit the string exactly, we can calculate f: Substitute v/f for l. n = harmonic Must know speed in material.

1st standing wave forms when l = 2L First harmonic frequency is when n = 1 as below. When n = 1, f = v/l . This is fundamental frequency or 1st harmonic. First harmonic has largest amplitude.

For second harmonic n = 2. f2 = v/L Other standing waves with smaller wavelengths form other frequencies that ring out along with the fundamental. For second harmonic n = 2. f2 = v/L

In general, The harmonic frequencies can be found where n = 1,2,3… and n corresponds to the harmonic. v is the velocity of the wave on the string. L is the string length.

Pipes and Air Columns

closed-pipe resonator A resonant air column is simply a standing longitudinal wave system, much like standing waves on a string. closed-pipe resonator tube in which one end is open and the other end is closed open-pipe resonator tube in which both ends are open

Pipes – the open end has antinode.

Standing Waves in Open Pipe Both ends must be antinodes Standing Waves in Open Pipe Both ends must be antinodes. How much of the wavelength is the fundamental?

The 1st harmonic or fundamental can fit ½ l into the tube. Just like the string L = nl 2 fn = nv 2L Where n, the harmonic is an integer.

Closed Pipe Resonator

Closed pipes must have a node at closed end and an antinode at the open end. How many wavelengths? L = l 4

Here is the next harmonic. How many l’s? L = 3l 4

There are only odd harmonics possible – n = odd number only. L = 1/4l. L = 3/4l. L = 5/4l. fn = nv where n = 1,3,5 … 4L

Application: When waves propagate through a tall building, the building resonates like a tube open at two ends. What is the equation that relates frequency to wave velocity and building height?

The building is 360 m tall and allows waves to travel through it at 2400 m/s, what frequency wave will cause the most damage to it? Explain why. (Hint: What is the resonant frequency)? 3.3 Hz

Holt read 13 - 3 pg 509 38 - 39, 41, 44 46, 47 pg 499 #1 – 4 Start in class finish for hwk.

Hwk read 491 – 503 do 499 and 503