A plane makes intercepts of 1, 2 and 3 Å on the crystallographic axes of an orthorhombic crystal with
a:b:c = 3:2:1. Determine the Miller indices of this plane.
Answer
Firstly see intercepts are
1A,2 A,3A respective to X, Y, Z axis.---(1)
Lattice parameters are 3L,2L,1L---(2)
Where L is any constant.
Now devide 1 to 2
"\\frac{1}{3L}:\\frac{2}{2L}:\\frac{3}{1L}"
Take reciprocal
"\\frac{3L} {1} :\\frac{2L} {2} \\frac{1L}{3}"
Leave L
And L and make in integer form
"(h, k, l) =(6 \\space3\\space1)"
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