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Number of waves in an orbit of H- atom having radius equal to 8.464 × 10–10 m are ________.
    Correct answer is '4'. Can you explain this answer?
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    Number of waves in an orbit of H- atom having radius equal to 8.464 &#...
    Explanation:

    Radius of the Orbit:
    - The radius of the orbit of the hydrogen atom is given as 8.464 x 10^10 m.

    Wavelength Calculation:
    - The wavelength of the orbit can be calculated using the formula: λ = 2πr.
    - Substituting the given radius, we get λ = 2 x 3.14 x 8.464 x 10^10 = 5.33 x 10^11 m.

    Number of Waves:
    - The number of waves in an orbit can be calculated using the formula: n = 2πr/λ.
    - Substituting the values, n = 2 x 3.14 x 8.464 x 10^10 / 5.33 x 10^11 = 4 waves.
    Therefore, the number of waves in an orbit of the hydrogen atom with a radius of 8.464 x 10^10 m is 4.
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