Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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What are all the planes in {101} family of an orthorhombic lattice?
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- 3. Under what conditions, will the body centered tetragonal lattice become (a) a bcc structure? (b) an fcc structure?arrow_forwardprove the interplanar spacing of the cubic crystal structure (primitive) [prove the distance in cubic]arrow_forwardSketch the planar cross section for the following planes in the FCC structure (label the edge lengths in terms of a and R) and calculate the planar densities for the three planes (do so in terms of both atoms/nm2 AND the dimensionless quantity): a. (001)b. (011)c. (111)arrow_forward
- 2. A 2D representation of crystalline structure is shown below. Please indicate the type of defects in these crystalline materials: (d) (a) (b) (c)arrow_forwardDetermine 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_forwardDetermine the indices for the directions shown in the following cubic unit cell. Part 1 Z We begin with Direction A. (a) What is the x coordinate of the vector tail (x₁)? (b) What is the x coordinate of the vector head (x2)? (c) What is the y coordinate of the vector tail (y₁)? (d) What is the y coordinate of the vector head (y2)? (e) What is the z coordinate of the vector tail (2₁)? (f) What is the z coordinate of the vector head (z₂)? Fractional entries should be expressed in decimal form. H +yarrow_forward
- HCP crystals have a higher atomic packing factor than BCC crystals. Explain either way. Moving to another question will save this response. L Warrow_forwardDraw by hand the crystal planes (110) (111) (101) for the body-centered cubic system and the close-packed hexagonal systemarrow_forward(c) Determine the indices for the directions shown for A, B, C and D in the cubic unit cell in Figure Q1(c). +z A D +y Figure Q1(c). 1/2arrow_forward
- Within a cubic unit cell, sketch the following directions: (a) [110] (b) [121] (c) [012] (d) [133]arrow_forwardQ.1. Determine the Miller-Bravais indices for the plane shown with the question mark (?) in the following hexagonal unit cell. Note: Don't forget to explain and show all steps (īo10) az a3 a1 (0001)arrow_forwardQ4). Sketch the [112 2 ] plane in the outline of the hexagonal lattice below a Parrow_forward
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