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Chapter 26: Sound.

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Presentation on theme: "Chapter 26: Sound."— Presentation transcript:

1 Chapter 26: Sound

2 Do You Hear What I Hear Sound produced by vibrations of material objects How is a sound wave produced in a: Violin? Saxophone? Flute? Your Voice?

3 Sound Travel Sound disturbances travel through mediums
Sound Properties Pitch describes frequency of sound Pitches below 20 Hz = Infrasonic Pitches above Hz = Ultrasonic

4 Sound Properties As a source vibrates, a series of compressions and rarefactions (a disturbance in air where pressure is lowered) is produced.

5 Let’s Find a Happy Medium
Sound can travel Faster in denser materials Solids > Liquids > Gases Sounds cannot travel in a vacuum no medium; nothing to compress and expand

6 Watch Your Speed Speed of sound Dependent on
Slower than the speed of light (ex: you hear thunder after you see a flash of lightning) Speed of Sound at 0ºC = 330 m/s Dependent on Temperature Increases 0.60 m/s for every 1o C above 0 Elasticity of the medium

7 Keep the Noise Down Sound intensity can be measured
proportional to square of the amplitude I α A2 Measured in Decibels Sound loudness subjective

8 You Can’t Force Me Forced vibrations are vibrations from one object that cause a nearby object to vibrate Examples: Music Box

9 It’s All Natural Natural frequency
Frequency at which object will vibrate Frequency that requires least amount of energy to continue vibrations Depends on elasticity and shape of object

10 Isn’t It Resonating Resonance occurs when forced vibrations = Natural Frequency (increase in amplitude) Not restricted to wave motion

11 Resonance examples

12 Don’t Interfere Sound waves can be constructive or destructive
Affects the loudness of sound Destructive Examples “Dead Spots” Antinoise technology ex: Jackhammer

13 Skip to the Beat Beats Caused by interference of two tones of slight frequency differences sounded together Freqbeat = IFreqA–FreqBI Humans can’t detect Beat frequencies over 7 Hertz What is the beat frequency when a 262 Hz and 266 Hz tuning fork are sounded together?

14 Closed Pipes Rules for pipe resonance:
end Smallest fraction of standing wave that fits is ¼ = Length Largest  -> smallest frequency – called Fundamental frequency (f0) Other wave fractions that fit: ¾; (5/4); (7/4);… Frequencies for these are called harmonics H1 = 3f0; H2 = 5f0; H3 = 7f0; H4 = 9f0…

15 Open Pipes Same rules: Node@closed end/Antinode@open end
Smallest fraction of standing wave that fits is ½ = Length Largest  -> smallest frequency – called Fundamental frequency (f0) Other wave fractions that fit: ; (3/2); 2; (5/2)… Frequencies for these are called harmonics H1 = 2f0; H2 = 3f0; H3 = 4f0; H4 = 5f0…


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