Please solve 1,2,3,4,5 And show some steps how you drawn Within a unit cubic cell sketch the following slipping direction using Miller indices:1. [1 1 0]2. [2 1 2]3. [0 2 1]4. [0 1 0]5. [0 1 1]

Given Miller Indices for Directions:- To Do :- Draw the Direction

Answered: Within a unit cubic cell sketch the…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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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).
Solve the following problem * Convert the [100] and [111] directions into the four-index Miller-Bravais scheme for hexag- onal unit cells.
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 = i
2. 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).
Draw the following directions within the empty unit cell below [101], [113], and [212].
Problem #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)
The figure below is a composite body consisting of the following parts: [1] the triangular prism of length 120 mm, width of (B-18) mm and thickness A mm; [2] the rectangular parallelepiped of length 160 mm, width A mm and thickness 18 mm; [3] the semicircular part with diameter A mm and thickness 18 mm; [4] the hole of radius 16 mm and thickness 18 mm. Dimension A = 52 mm; B = 51 mm. For the composite body, determine its total volume in mm^3.
The figure below is a composite body consisting of the following parts: [1] the triangular prism of length 120 mm, width of (B-18) mm and thickness A mm; [2] the rectangular parallelepiped of length 160 mm, width A mm and thickness 18 mm; [3] the semicircular part with diameter A mm and thickness 18 mm; [4] the hole of radius 16 mm and thickness 18 mm. Dimension A = 52 mm; B = 51 mm. For which of the axes shown is the centroid trivial (known beforehand)? a. none b. x c. z d. The information provided is not sufficient e. I don't know (for no marks)! f. y
The figure below is a composite body consisting of the following parts: [1] the triangular prism of length 120 mm, width of (B-18) mm and thickness A mm; [2] the rectangular parallelepiped of length 160 mm, width A mm and thickness 18 mm; [3] the semicircular part with diameter A mm and thickness 18 mm; [4] the hole of radius 16 mm and thickness 18 mm. Dimension A = 52 mm; B = 51 mm. Determine the y-centroid, x-centroid, z- centroid for part 1 in mm.
0: (34 || 4 10:14 Gold has the Face-Centered Cubic (FCC) crystal structure shown in the figure below. The atomic radius of Gold is r = 0.1442 nm at room temperature (20°C). Calculate the edge length “a" of the unit cell Select one: a. 0.333 b. 0.408 c. 0.488 d. 0.612 e. None of these
Potassium (K) has the Body-Centered Cubic (BCC) crystal structure. The edge length is a = 0.533 nm. What is the linear density in atoms/nm along direction [011P Select one: a. 4.50 b. 6.37 O C. 3.18 d. 7.48 O e. 1.33 Europium has the Body-Centered Cubic (BCC) crystal structure shown in the figure below. The radius of the Europium atom is r= 0.204 nm. What is the planar density in atoms/nm in plane (20)? Plane (200)
Sketch 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)

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Within a unit cubic cell sketch the following slipping direction using Miller indices: 1. [I 1 0] 2. [2 1 2] 3. [0 2 1] 4. [0 1 0] 5. [0 1 1]