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How long will it take a radio wave with a wavelength of 3.0 x 10^4 m to travel from Jupiter to Earth?

The distance from Earth to Jupiter is approximately 588 million kilometers.

32.7 minutes

4.3 minutes

12.5 minutes

14.5 minutes

8 Answers

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  • Jim
    Lv 7
    4 years ago
    Favorite Answer

    radio waves travel as 'c', the wavelength is not important.

    5.88 x 10^8 km (1000m/km)(1 sec/3.00 x 10^8m)

    = 1960 sec

    = 1960 sec (1min/60s) = 32.7min

  • ?
    Lv 7
    4 years ago

    32.7 minutes

    d = 588 million kilometer

    velocity of light c = 300 thousand kilometers per second

    t = v/c = 588,000,000 km/300,000 km per seconds = 1960 seconds = 32.7 minutes

  • 4 years ago

    Radio waves Like Light are part of Electromagnetic energy, from a different part of the Spectrum. They travel at the same speed as Light. At opposition, Jupiter comes as near as (about) 4 AU, which means Radio takes 2000 seconds (33 minutes 20 seconds) to reach us from there.

  • Gary B
    Lv 7
    4 years ago

    Distnace to Jupiter = 588,000,000 Km

    Speed of light = 300,000 Km/Sec

    588000000/300000 = 1960 seconds

    1960 / 60 = 32.7 minutes

    The WAVELENGTH is not important. ALL radio wave, regardless of their wavelength, travel at the speed of light.

  • How do you think about the answers? You can sign in to vote the answer.
  • 32.7 minutes. The wavelength doesn't matter.

  • 4 years ago

    588,000,000 km / 299,000 km/sec = 1967 seconds, or about 32.7 minutes.

  • Anonymous
    4 years ago

    Radio waves travel at the speed of light.

    So calculate the distance to Jupiter in light minutes. It has nothing to do with the wavelength.

  • 4 years ago

    The wavelength is irrelevant for this problem. Use the speed of light in your calculation.

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