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Imagine a unit cell that consists of corner-centered atoms "A", body-centered atom "B", face-centered atoms "C",...

Imagine a unit cell that consists of corner-centered atoms "A", body-centered atom "B", face-centered atoms "C", and edge-centered atoms "D". This would mean that the total parts of "A" would add to Blank 1    atom(s), the total parts of "B" would add to Blank 2    atom(s), the total parts of "C" would add to Blank 3    atom(s), and the total parts of "D" would add to Blank 4 atom(s).

Assume that a crystal structure is made up of 473 unit cells that all contain corner-centered atoms and body-centered atoms. What is the total theoretical number of atoms for the entire structure?

Using Figure 2 from the lab manual, observe the edge-centered, corner-centered, and face-centered atoms, which are represented by spheres. Match the sphere type with the number of unit cells that share an entire sphere. (For example body-centered would be one, since it is completely contained in one unit cell.)

Edge-centered

Corner-centered

Face-centered

A.

8

B.

2

C.

4

0 0
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