1. Calculate the limiting radius ratio of an octahedral hole in a fcc lattice. 2. Show that the (100) plane is less densely packed than the (111) plane in a fcc unit cell. Assume all holes are empty. (Hint: calculate the fractional composition of atoms in each plane and divide by the area).

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Solve both parts needed urgently
1. Calculate the limiting radius ratio of an
octahedral hole in a fcc lattice.
2. Show that the (100) plane is less densely
packed than the (111) plane in a fcc unit cell.
Assume all holes are empty. (Hint: calculate
the fractional composition of atoms in each
plane and divide by the area).
Transcribed Image Text:1. Calculate the limiting radius ratio of an octahedral hole in a fcc lattice. 2. Show that the (100) plane is less densely packed than the (111) plane in a fcc unit cell. Assume all holes are empty. (Hint: calculate the fractional composition of atoms in each plane and divide by the area).
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