Foundations of Acoustics Flashcards

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1
Q

What is AIR PRESSURE?

A

The force that air exerts on the object it touches, normalised by its contact area

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2
Q

What is the average air pressure?

A

101,000Nm^2 or 1.01x10^5Nm^2

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3
Q

What type of wave is a soundwave?

A

Longitudinal wave

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4
Q

What is the physical construction of a sound?

A

Vibrations caused by variations in air pressure over a short period of time

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5
Q

Define a PURE TONE

A

The simplest form of sound, represented (temporally) by a sinusoidal wave

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6
Q

What are the properties of a pure tone (in its temporal/sinusoidal representation)?

A
  • Pressure as a function of time
  • Periodic/regular
  • 1 sine component
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7
Q

What is the speed of sound?

A

343m/s

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8
Q

Define COMPRESSION

A

Band of high pressure where there is a high density of air particles, corresponding to the sine peak

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9
Q

Define RAREFRACTION

A

Band of low pressure where there is a low density of air particles, corresponding to the sine trough

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10
Q

Define AMPLITUDE; how is it measured and does it effect sound?

A
  • The degree of pressure fluctuation
  • Measured from bassline to extrema
  • Effects LOUDNESS - the higher the amplitude, the louder the sound
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11
Q

Define FREQUENCY; how is it measured? What is its units? How does it effect sound?

A
  • The amount of sinusoidal wave cycles per second
  • Measured in Hz
  • The physical correlate to pitch: x2 = ^8ve; (x2)(x1.5) = ^compound p5th
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12
Q

Define PHASE: what range of values can it take?

A

The position along the wave cycle a sound starts, between 0 and 2π

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13
Q

What is the formal definition (equation) for a SINE WAVE?

A

x(t) = A sin(2πft + ø)

Relative pressure = Amplitude x Sin(2π (frequency (Hz) x time (s)) + phase)

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14
Q

Define WAVELENGTH

A

The distance between two peaks of a sinusoidal sound wave

the length of a full cycle

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15
Q

What is the equation for WAVELENGTH?

A

λ = v/f

Wavelength (m) = Speed of the wave* (m/s) / Frequency (Hz)

  • 343m/s in std atmospheric conditions)
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16
Q

What is FOURIER THEOREM?

A

The theory that every periodic wave can be expressed by the addition of sine waves of differing amplitudes/frequencies/phases

17
Q

Define HARMONIC COMPLEX TONES

A

A wave built by adding multiple sine waves with increasing frequencies that are integer multiples of a common fundamental frequency

18
Q

Define a SAWTOOTH wave

A

adding infinite pure tones in an arithmetic sequence

y = sin(x) + 1/2sin(2x) + 1/3sin(3x)…etc

y = 1/n sin(nx) + 1/(n+1) sin((n+1)x)…etc

19
Q

Define a SQUARE wave

A

adding infinite pure tones in an arithmetic sequence, omitting even harmonics

y = sin(x) + 1/3sin(3x) + 1/5sin(5x)…etc

y = 1/(2n+1) sin((2n+1)x) + 1/(2n+3) sin((2n+3)x)…etc

20
Q

Define TEMPORAL REPRESENTATION

A

Visualising sound via fluctuations in pressure over time (vibrations)

21
Q

Define SPECTRAL REPRESENTATION

A

A visualisation of the sine components of a complex tone separated out into its constituent pure tones

22
Q

What is a Spectrogram?

A

A visual representation of a sound’s spectral properties over time as they change over time

23
Q

Define HARMONICS; what do they look like in spectral representation?

A

When the upper tones of a complex wave are integer multiples of a common fundamental frequency, shown via equally spaced lines on the harmonic spectrum

24
Q

Define PARTIALS; what do they look like in spectral representation?

A

When the upper tones of a complex wave are NOT integer multiples of a common fundamental frequency, shown via unequally spaced lines on the harmonic spectrum