Answer:

Step-by-step explanation:
The intensity of a wave propagating in all directions from a source is given by the inverse square law:

where
I is the intensity of the wave at a distance r from the source
P is the power of the source
r is the distance from the source
The formula arises from the fact that the wave propagates over the surface of a sphere of radius r, so over a surface of
(surface of a sphere).
In this problem, we have:
is the power of the source of the sound wave
is the distance at which we want to calculate the intensity
Therefore, the intensity of the sound wave is:
