Concept explainers
(a)
To sketch: The plane within the cubic cell for
(b)
To sketch: The plane within the cubic cell for
(c)
To sketch: The plane within the cubic cell for
(d)
To sketch: The plane within the cubic cell for
(e)
To sketch: The plane within the cubic cell for
(f)
To sketch: The plane within the cubic cell for
(g)
To sketch: The plane within the cubic cell for
(h)
To sketch: The plane within the cubic cell for
(i)
To sketch: The plane within the cubic cell for
(j)
To sketch: The plane within the cubic cell for
(k)
To sketch: The plane within the cubic cell for
(l)
To sketch: The plane within the cubic cell for
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Check out a sample textbook solutionChapter 3 Solutions
SCIENCE+ENGR.OF MTRLS.-MINDTAP (6 MTHS)
- 2. Draw the directions in the cubic unit cell.A:[00 1]. B :[120]. C :[111]. D :[21 1].3. Draw the planes in the cubic unit cell.A:(11 1). B :(030). C :(102).arrow_forwardSketch the following planes and directions within a cubic unit cell: Describe the procedures for both of the direction and the plane. (a) [110] (b) [221] (c) [410] (d) [012] (e) [321] (f) [111] (g) (111) (h) (011) (i) (030) () (121) (k) (113) (1) (071)arrow_forward2. Draw the directions in the cubic unit cell. A:[00 T]. B:[120]. C:[I11]. D:[21 T]. 3. Draw the planes in the cubic unit cell. A:(111). B:(030). C: (102).arrow_forward
- Determine the angles a, ß, and y that are listed in the cubic unit cell provided. Enter the angles in degrees. Note: You should be able to use basic facts about cube geometry and crystallographic convention to solve this, rather than elaborate direction cosine equations. [00 1] (0 0 1) [1O 1] [11 1) (1 1 1) a = i B = iarrow_forwardIn the following unit cells, which one has a vevtor pass through the cubic in direction [-2 -2 -1] ? 包,向 廊“廊, (a) (b) [V2 aarrow_forwardI need the answer for (a) (b) and (c) Thanks..arrow_forward
- a: Sketch within a cubic unit cell the following crystallographic directions: [121], [201], [2 1 3), [111] [121] hi Dats JD fallarrow_forwardProblem #4 a) Find the indices for the directions indicated by the two vectors in the shown sketch below 0.5 mm 0.4 mm 0.7 mm Direction 1 Direction 2 ty b) Sketch the following directions within a cubic unit cell: (a) [123], (b) [211], (c) [102], (d) [133]. c) Sketch the following planes within a cubic unit cell: (a) (011), (b) (102), (c) (112), and (d) (131)arrow_forwardVectors A, Band C are defined as follows: A = 7.5i + 7j - 4.3k; B = 2.5i – 8.3j + 7k; C = 4.8i + 2.9k. Determine the magnitude of vector A [units]. Answer: Determine the magnitude of vector B [units]. Answer: Determine the dot product of vectors A and B. Answer: Determine the angle between vectors A and B in degrees. Answer: Determine the magnitude of the vector (cross) product between vectors A and C. Answer: Determine AxB.C Answer: Determine A (BxC) Answer:arrow_forward
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