A dog can hear sounds in the range from 15
to 50,000 Hz.
What wavelength corresponds to the lower
cut-off point of the sounds at 20^◦C where the
sound speed is 344 m/s?
Answer in units of m.

Respuesta :

The wavelength corresponds to the lower  cut-off point of the sounds is 22.93 meter

Solution:

Given that,

A dog can hear sounds in the range from 15  to 50,000 Hz

The speed of sound at a temperature of [tex]20^{\circ}C[/tex] is: 344 m/s

To find: wavelength

[tex]\lambda= \frac{v}{f}[/tex]

Where,

v is speed of sound

f is the frequency

f = lower cut off point = 15 Hz

[tex]\lambda = \frac{344}{15}\\\\\lambda = 22.93[/tex]

Thus the wavelength corresponds to the lower  cut-off point of the sounds is 22.93 meter