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Sound Ch 14.

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Presentation on theme: "Sound Ch 14."— Presentation transcript:

1 Sound Ch 14

2 Producing a Sound Wave Sound waves Caused by vibrations
Require a medium in order to propagate Are longitudinal waves

3 Characteristics of Sound Waves
Diffraction: All waves bend when they pass around the edges of an obstacle

4 Characteristics of Sound Waves
Diffraction

5 Characteristics of Sound Waves
Diffraction

6 Characteristics of Sound Waves
Infrasonic Not audible, below 20 Hz volcanoes, avalanches, earthquakes and meteorites. The eruption of the Fuego volcano in Guatemala produced infrasonic sound in excess of 120 decibels in the range below 10Hz. vocalizations of elephants were measured to have frequencies as low as 14 Hz which were detectable at a range of 10 km. Observations of elephant behavior suggests that they responded to the waves through the ground before they heard them in the air

7 Characteristics of Sound Waves
Ultrasonic above the frequencies of audible sound, over 20,000 Hz communication and navigation by bats, dolphins, etc… Ultrasound imaging or sonography is often used in medicine, testing of products and structures, cleaning, mixing, and to accelerate chemical processes. Animals (e.g. bats and porpoises) use ultrasound for locating prey and obstacles.

8 Characteristics of Sound Waves

9 Characteristics of Sound Waves
Sound level is measured in decibels (dB)

10 Characteristics of Sound Waves

11

12 Characteristics of Sound Waves

13 Characteristics of Sound Waves
Piezoelectric effect Conversion of mechanical energy to electrical energy A reversible reaction

14 Characteristics of Sound Waves
X rays vs ultrasound as a diagnostic tool

15 Characteristics of Sound Waves
X rays vs ultrasound as a diagnostic tool

16 The Speed of Sound The speed of a sound wave in a fluid depends upon the fluid’s compressibility and inertia The speed of sound also depends upon the temperature of the medium In air Vs = speed of sound in air at zero Celsius

17 Energy and intensity of sound waves
Intensity: the rate at which energy flows through the surface E = energy A = area P = power Units: W/m2

18 Energy and intensity of sound waves
Intensity level (decibel level) Relative intensity of sound, compared to the threshold of hearing 1.0 x W/m2

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20 Energy and intensity of sound waves
3 Waves\Doppler Effect.ppt

21 Earthquakes

22 pH

23 Intensity in Decibels Relative intensity of a sound is intensity level or decibel level (β) Units decibels (dB) The intensity of a given sound is compared to the faintest sound detectable (I0) (1.0 x W/m2) Notice that this a logarithmic scale, multiplied by ten

24 Intensity in Decibels Notice that this a logarithmic scale, multiplied by ten

25

26 Interference of Sound Waves
What is wave interference?

27 Wave anatomy Nodes and Antinodes
Node: no displacement from neutral position Antinode: maximum displacement from neutral position (crests, troughs) Nodes: destructive interference Antinodes: constructive interference

28 Interference of Sound Waves

29 Interference of Sound Waves
If two speakers are hooked up to the same sound source producing a monotone sound, then a sound interference pattern can be observed within the room.

30 Interference of Sound Waves

31 Interference of Sound Waves
Path Difference (PD) = r1 – r2 For antinodes, constructive interference PD = nλ n = 0, 1, 2, 3… (n) nodal line number

32 Interference of Sound Waves
Path Difference (PD) = r1 – r2 For nodes, destructive interference PD = (n + ½) λ n = 0, 1, 2, 3…

33 Interference of Sound Waves

34 Interference of Sound Waves
Two point sources, 3.0 cm apart, are generating periodic waves in phase. A point on the third antinodal line of the wave pattern is 10.0 cm from one source and 8.0 cm from the other source. What is the wavelength? PD = 2.0 cm Are the conditions constructive or destructive? Therefore PD = and λ = λ = 2.0 cm / 3 = .67 cm

35 Interference of Sound Waves

36 Standing Waves String All points on the string vibrate with the same frequency, but with different amplitudes The ends of the string must have nodes, but the total number of nodes and antinodes can vary

37 Standing Waves String All points on the string vibrate with the same frequency, but with different amplitudes The ends of the string must have nodes, but the total number of nodes and antinodes can vary

38 Standing Waves String The lowest frequency of vibration is the fundamental frequency or the first harmonic.

39 Standing Waves String The next, higher frequency is the second harmonic

40 Standing Waves String The next, higher frequency is the third harmonic

41 Standing Waves String What is the pattern of frequency and harmonics?

42 Standing Waves String What is the pattern of frequency and harmonics?

43 Standing Waves String Wavelength of a standing wave
The frequency of a standing wave can also be calculated

44 Standing Waves String The wave equation can be helpful when working on these types of problems

45 Standing Waves String The wave equation can be helpful when working on these types of problems

46 Forced vibrations and resonance
Objects have natural frequencies that they vibrate at Pendulums Wine glasses Bridges Buildings…

47 Forced vibrations and resonance
A vibrating object can stimulate vibration in another object The initial vibration must be at the second object’s natural frequency

48 Standing waves in air columns
Describe a standing wave on a string 1st Harmonic 2nd Harmonic 3rd Harmonic

49 Standing waves in air columns

50 Standing waves in air columns
An air column (or pipe) can be open at both ends or closed at one end

51

52

53 Standing waves in air columns
Open vs closed end piped instruments

54 Standing waves in air columns


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