(a) Draw out the following planes within a cubic unit cell given the xyz axes and origin (black circle) below. i. (011) ii. (102) iii. (131) LO (b) Find the xyz coordinates for the head of the crystal direction vector (i.e., where it intersects the edge of the unit cell) for the [131] crystal direction. Assume the tail of the vector is the origin (as indicated in the unit cell above).
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A: Step 1:
![(a) Draw out the following planes within a cubic unit cell given the xyz axes and origin (black
circle) below.
i. (011)
ii. (102)
iii. (131)
LO
(b) Find the xyz coordinates for the head of the crystal direction vector (i.e., where it
intersects the edge of the unit cell) for the [131] crystal direction. Assume the tail of the
vector is the origin (as indicated in the unit cell above).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff46cd712-1d53-471c-8e4d-5e78c3c80932%2F6b5673e4-c003-48ff-8b9d-9841ef545c83%2F0t74pj8_processed.png&w=3840&q=75)
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