Hearing Flashcards
What is sound?
A CHANGE in pressure propagated through an elastic medium (elastic is usually air).
- Very small changes of a large steady pressure
The magnitude of standard atmospheric pressure is
a) enormous
b) tiny
in relationship to the magnitude of the pressure changes that normal sounds produce
a) enormous
The auditory system has evolved to….
Detect just small changes of huge steady maintained atmospheric pressure
What is a sound in terms of waves?
A sound is a wave of mechanical disturbance that move away from the sound source slowly.
What is the speed of sound?
340m/sec
What is the speed of light in terms of its wave of electromagnetic radiation and it’s relationship to sound?
300,000km/sec, 1 mil times faster than sound
What is the measure of pressure?
force per unit area, units are pascals or micropascals
How do you measure amplitude of sound (extent of change on a sound level meter)
running standard deviation of pressure changes - strictly a root mean square (rms) of pressure changes, and displays the answer
What is the threshold of human hearing for a 1000Hz tone? (pure tone)
20 micropascals (uPa)
What is the threshold of auditory pain?
100,000,000 micropascals
To compress the range of numbers needed to express sound level, what scale is used?
A logarithmic scale
What has been done to standardise the logarithmic scale to express sound?
It has been agreed to refer all pressure change measurements to the pressure change corresponding to the physical magnitude of pressure changes at the threshold for human hearing of a 1000Hz (20uPa) pure tone
- Consequently, measures of sound amplitude tell you how much larger the sound is than the pressure change that an average human can just hear at 1000Hz
What is the units of measurement for amplitude?
decibels (dB)
Equations for sound pressure level
20*log(pressure measured / reference pressure)
- when reference pressure is 20uPa and the answer is in dB
True or false?
Because log is used in the SPL equation, doubling the pressure always corresponds to a constant increase in dBs
True
e.g. 2 increasing by 2 = the same change in dB as 4 increasing by 4