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Communications in mineshafts and at low ocean depths require extremely low frequencies to penetrate solid rock or dense seawater. If a radio transmitter operates at 76.0 Hz, what is the wavelength of this radiation in meters? Select one:

1. 3.9 x 106 m
2. 5.0 x 10-32 m
3. 2.3 x 10-6 m
4. 2.3 x 1011 m

User Sam Magura
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1 Answer

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Answer: The wavelength of the radiation is
3.9* 10^(6)m

Step-by-step explanation:

To calculate the wavelength of light, we use the equation:


\lambda=(c)/(\\u)

where,


\lambda = wavelength of the radiation

c = speed of light =
3* 10^8m/s


\\u = frequency of radiation =
76Hz=76s^(-1)

Putting values in above equation, we get:


\lambda=(3* 10^8m/s)/(76s^(-1))=3.9* 10^(6)m

Hence, the wavelength of the radiation is
3.9* 10^(6)m

User Jstol
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