When a sound wave travels from one medium (like air) to another (like water), certain properties change while others remain constant. The key is understanding how the wave interacts with the properties of the new medium.
Frequency is determined by the source of the sound wave. As the wave crosses the boundary from air to water, the source's vibration rate doesn't change. Therefore, the frequency of the sound wave:
The speed of sound depends on the medium's density and elasticity. Sound travels significantly faster in liquids like water compared to gases like air. This is because water is much less compressible (more elastic) and more dense than air, leading to a higher propagation speed.
The relationship between speed ($v$), frequency ($f$), and wavelength ($\lambda$) is given by the formula:
$v = f \lambda$
Since the frequency ($f$) remains constant and the speed ($v$) increases upon entering water, the wavelength ($\lambda$) must adjust accordingly to maintain the relationship. Rearranging the formula gives:
$\lambda = \frac{v}{f}$
As $v$ increases and $f$ stays the same, the wavelength ($\lambda$):
When a sound wave travels from air to water:
This corresponds to option 4.
Which one of the following statements about the speed of sound waves is not correct?
The amplitude of sound waves is measured in the units of
Which of the following statements is NOT correct regarding the travel of sound waves?
Which among the following is true for propagation of sound waves?