A running race is organized between ultrasonics, audible and infrasonic waves in a medium, then the winner is:
All have same speed and there is no winner or loser.
The question describes a "running race" between different types of sound waves: ultrasonics, audible, and infrasonic waves, all traveling within the same medium. We need to determine which one, if any, would win this race.
Let's first understand what distinguishes these three types of sound waves. They are primarily classified based on their frequency ranges:
The speed of a wave is related to its frequency ($\text{f}$) and wavelength ($\lambda$) by the formula:
$\text{v} = \text{f} \lambda$
Where $\text{v}$ is the speed of the wave.
However, a crucial property of wave propagation, including sound waves, is that the speed of the wave in a specific medium depends only on the physical properties of that medium, such as its density and elasticity (or bulk modulus for fluids/gases). It does not depend on the frequency or wavelength of the wave itself.
Consider sound traveling through air at a specific temperature and pressure. All sound waves, regardless of whether they are low frequency (infrasonic), medium frequency (audible), or high frequency (ultrasonic), will travel at the same speed in that air.
Since all three types of waves mentioned (ultrasonics, audible, and infrasonic) are sound waves and are propagating in the same medium, their speeds will be identical.
If they all start at the same time and travel the same distance in the same medium, they will arrive at the finish line simultaneously.
Therefore, in a race between ultrasonics, audible, and infrasonic waves in the same medium, none of them would be faster than the others. They would all have the same speed, resulting in a tie.
The speed of sound in a medium is determined by:
Examples:
Changes in frequency or wavelength of a sound wave only affect the relationship between frequency and wavelength ($\text{v} = \text{f} \lambda$), but not the speed $\text{v}$ itself in a given medium under constant conditions.
Because ultrasonics, audible, and infrasonic waves are all types of sound waves and travel through the same medium, they all propagate at the same speed. Thus, in a running race, they would finish at the same time, meaning there is no distinct winner or loser based on their speed in that medium.
| Property | Infrasonic Waves | Audible Waves | Ultrasonic Waves |
|---|---|---|---|
| Frequency Range | Below 20 Hz | 20 Hz to 20 kHz | Above 20 kHz |
| Human Hearing | Cannot hear | Can hear | Cannot hear |
| Speed in a given medium | Same as Audible and Ultrasonic | Same as Infrasonic and Ultrasonic | Same as Infrasonic and Audible |
While the frequency of a sound wave does not affect its speed in a given medium, other factors related to the medium itself can change the speed of sound:
Understanding these factors helps explain why sound travels at different speeds in different conditions or materials, but the relative speed of different frequency sound waves in the *same* condition and medium remains constant.
Visible light's wavelength range _________.
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Hertz is the SI unit of ________.
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