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Craptola
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I've come across a problem in a past paper while studying for exams, the solution is not given so I can only guess what I have to do, any guidance would be appreciated.
Calculate the Miller indices of the shaded plane with respect to the three primitive lattice vectors shown. In fig 1 and 2.
n/a
So figure 1 is quite obviously (1 1 1), I'm not sure how to handle figure 2. The way I was taught to calculate miller indices was pretty formulaic; Define an origin, look for intercepts with the lattice vectors, take the reciprocals and voila. I've never encountered a problem in which the lattice vectors aren't parallel to the edges of the cube and it's thrown me off a little.
Is it as simple as defining another set of axes parallel to the lattice vectors and extrapolating the plane to see where it intercepts those axes?
Homework Statement
Calculate the Miller indices of the shaded plane with respect to the three primitive lattice vectors shown. In fig 1 and 2.
Homework Equations
n/a
The Attempt at a Solution
So figure 1 is quite obviously (1 1 1), I'm not sure how to handle figure 2. The way I was taught to calculate miller indices was pretty formulaic; Define an origin, look for intercepts with the lattice vectors, take the reciprocals and voila. I've never encountered a problem in which the lattice vectors aren't parallel to the edges of the cube and it's thrown me off a little.
Is it as simple as defining another set of axes parallel to the lattice vectors and extrapolating the plane to see where it intercepts those axes?