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Answer :
Final answer:
Using Bragg's Law, the correct distance between planes of atoms in the crystal that scatters X-rays at an angle of 36.5° is calculated to be 2.45 Å. Thus, the correct option is a) 2.45 Å.
Explanation:
To determine the distance between planes of atoms in a crystal that gives rise to scattering at a certain angle, we can use Bragg's Law, which is adapted for the fact that we are looking for the first-order (n=1) maximum. Bragg's Law is represented by the equation nλ = 2d • sin(θ), where n is the diffraction order, λ is the wavelength of the X-rays, d is the spacing between the planes in the crystal, and θ is the angle of scattering (half of the total diffraction angle).
In this scenario, given:
- The wavelength λ = 1.70 Å
- Scattering angle θ = 36.5°
- Diffraction order n = 1
We can rearrange Bragg's Law to solve for d:
d = λ / (2 • sin(θ))
After plugging in the given values and executing the calculation, we can conclude:
d = 1.70 Å / (2 • sin(36.5°)) = 2.45 Å
Therefore, the correct distance between planes of atoms in the crystal is 2.45 Å, making option a) 2.45 Å the right answer to the student's question.
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