Using Bragg’s law, calculate the diffraction angles (2θ) for all the peaks in thediffraction pattern of aluminum (Al) powders, given that Al has the FCC (facecentered cubic) crystal structure, and has an atomic radium of 0.143 nm. Please verify they are the first order diffraction patterns. 2. Using Bragg's law, calculate the diffraction angles (20) for all the peaks in thediffraction pattern of aluminum (Al) powders, given that Al has the FCC (facecentered cubic) crystal structure, and has an atomic radium of 0.143 nm. Pleaseverify they are the first order diffraction patterns.(111)100-A=0.1542 nm (CuK,-radiation)(200)(311)(220)(222)(400) (331)(420)ol203040506070809010011012020 (degrees)Intensity (arbitrary units)

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College Physics

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ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

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Using Bragg’s law, calculate the diffraction angles (2θ) for all the peaks in the
diffraction pattern of aluminum (Al) powders, given that Al has the FCC (face
centered cubic) crystal structure, and has an atomic radium of 0.143 nm. Please verify they are the first order diffraction patterns.

2. Using Bragg's law, calculate the diffraction angles (20) for all the peaks in the
diffraction pattern of aluminum (Al) powders, given that Al has the FCC (face
centered cubic) crystal structure, and has an atomic radium of 0.143 nm. Please
verify they are the first order diffraction patterns.
(111)
100-
A=0.1542 nm (CuK,-radiation)
(200)
(311)
(220)
(222)
(400) (331)(420)
ol
20
30
40
50
60
70
80
90
100
110
120
20 (degrees)
Intensity (arbitrary units)

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