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1. Find the crystal structure , the lattice parameter of the metal.
Known 2[tex]\theta[/tex] of the peaks
17
21
28
33
35
41
45
46
2. bragg's law [tex]\lambda[/tex]=2 d[tex]_{h,k,l}[/tex] /b]sin[tex]^{2}[/tex]([tex]\theta[/tex])
Also, the cubic interplanes distance d[tex]_{h,k,l}[/tex] = a0/(squr(h[tex]^{2}[/tex]+k[tex]^{2}[/tex]+l[tex]^{2}[/tex])
3. The Attempt at a Solution :
Since I didn't know the lattice parameter I just take the sin[tex]^{2}[/tex] of every theta and the divide every number between the smallest number, (the first peak one), to get integers. According to that I should know which cubic structure is( BCC FCC SC) What's happens is that I get the following numbers with all the procedure 4,6,12,14,16,22,26,28. I can't identify which one is.
Thanks for any help.
Known 2[tex]\theta[/tex] of the peaks
17
21
28
33
35
41
45
46
2. bragg's law [tex]\lambda[/tex]=2 d[tex]_{h,k,l}[/tex] /b]sin[tex]^{2}[/tex]([tex]\theta[/tex])
Also, the cubic interplanes distance d[tex]_{h,k,l}[/tex] = a0/(squr(h[tex]^{2}[/tex]+k[tex]^{2}[/tex]+l[tex]^{2}[/tex])
3. The Attempt at a Solution :
Since I didn't know the lattice parameter I just take the sin[tex]^{2}[/tex] of every theta and the divide every number between the smallest number, (the first peak one), to get integers. According to that I should know which cubic structure is( BCC FCC SC) What's happens is that I get the following numbers with all the procedure 4,6,12,14,16,22,26,28. I can't identify which one is.
Thanks for any help.
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