Question

The frequency of a transverse wave is 25 kHz. Its speed in air and oil are 500 m/s
and 1500 m/s respectively. Find Its wavelength in air and the oil.​

Answer 1

Answer:

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Answer 2

Answer:

The relationship between the frequency, wavelength, and speed of a wave is given by the formula:

wavelength = speed / frequency

Explanation:

Given that the frequency of the transverse wave is 25 kHz, and the speed of the wave in air is 500 m/s, we can find the wavelength in air as follows:

wavelength in air = 500 m/s / 25,000 Hz = 0.02 m or 2 cm

Similarly, the speed of the wave in oil is given as 1500 m/s, and using the same formula, we can find the wavelength in oil as:

wavelength in oil = 1500 m/s / 25,000 Hz = 0.06 m or 6 cm

Therefore, the wavelength of the transverse wave in air is 2 cm, and in oil, it is 6 cm.

It is worth noting that the speed of a wave is dependent on the medium through which it travels. In this case, the speed of the transverse wave is three times greater in oil than in air. This is because the density and elasticity of oil are different from those of air, and these properties affect the speed of the wave.

Learn more about Transverse Wave :

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