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If the angle between direction of X-ray (incident) and diffracted one is 16°, the angle of incidence in degrees will be :
    Correct answer is '82'. Can you explain this answer?
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    If the angle between direction of X-ray (incident) and diffracted one ...

    ⇒ 2θ = 180°
    ⇒ θ = 82°
    The correct answer is: 82
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    If the angle between direction of X-ray (incident) and diffracted one ...
    If the angle between the direction of the incident X-ray and the diffracted one is 16 degrees, we can refer to this angle as the angle of diffraction (θ). This angle is determined by the Bragg's Law, which states that the angle of diffraction is related to the wavelength (λ) of the X-ray and the spacing (d) between crystal planes according to the equation:

    2 * d * sin(θ) = n * λ

    Where n is an integer representing the order of diffraction. In this case, we will consider the first-order diffraction (n = 1).

    Since we know θ = 16 degrees, we can rearrange the equation to solve for d:

    d = (n * λ) / (2 * sin(θ))

    Given that we don't have the specific wavelength or spacing values, we cannot determine the exact numerical value for d. However, this equation allows for the calculation of the spacing between crystal planes based on the angle of diffraction and the wavelength of the X-ray.
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    If the angle between direction of X-ray (incident) and diffracted one is 16°, the angle of incidence in degrees will be :Correct answer is '82'. Can you explain this answer?
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