the maximum pressure variation that the human ear can tolerate in loud sound is about `30 N //m^(2) ` . The corresponding maximum displacement for a sound wave ina air having a frequency of ` 10^(3) Hz`is
take velocity of sound in air as 300 m/s and density of air ` 1.5 kg // m ^(3)`

The maximum variation in pressure P that the ear can tolerate in Ioud sound is about 28N//m^2 . What is the corresponding maximum displacement for a sound of frequency 500Hz imart? Density of air is 1.22 kg//m^3 and velocity of sound =330m/s.

Length of 0.3 m wire vibrates in fundamental mode at frequency 480 Hz. The velocity of sound wave in air is

Length of 0.3 m wire vibrates in fundamental mode at frequency 480 Hz. The velocity of sound wave in air is

Length of 0.3 m wire vibrates in fundamental mode at frequency 480Hz. Then the velocity of sound wave in air is

The maximum pressure amplitude Delta p_m that the human ear can tolerate in loud sounds is about 28 Pa (which is very much less than the normal air pressure of about 10^5 Pa). What is the displacement amplitude s_m for such a sound in air of density rho= 1.21 kg//m^3 , at a frequency of 1000 Hz and a speed of 343 m/s?

Measurement of sound waves show that the maximum pressure variations in the loudest sound that the ear can tolerate without pain are of the order of 30 Pa. Find the corresponding maximum displacement, if the frequency is 1000 Hz and v = 350 m//s

A 10 W source of sound of frequency 1000 Hz sends out wave in air. The displacment amplitude a distance of 10 m from the source is (speed of sound in air = 340 m/s and density of air = 129 kg/m^(3) )

A sound wave having a frequency of 100 Hz and pressure amplitude of 10 pa, then calculate the displacement amplitude (Given speed od sound in air = 340 m/s and density of air = 1.29 kg/m^(3) )