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For the cubic systems given in the figures below, find a) Miller indices for the directions...
Simple Cubic (SC) Structure 1. Write the Miller indices for the family of close-packed directions in the SC crystal. <hkl>= 2. Write the expression for theoretical density of a material with SC structure in terms of atomic radius (R), atomic weight (A), and Avogadro's number (NA). (Show your work.) 3. Calculate the planar density for the most densely packed SC planes in terms of atomic radius (R). (Show your work.) PD Body-Centered Cubic (BCC) Structure 4. How many non-parallel close-packed...
determine the miller-bravais direction indices of the basal
plane of the vectors originating at the center of the lower basal
plane and exiting at the midpoints between the principal planar
axes.
and Amorphous Structure in Materials CHAPTER 3 Crystal a2 -dy di Figure P3.58 3.60 Determine the Miller- Bravais direction indices of the vectors originating at the 3.61 Determine the Miller-Bravais direction indices of the basal plane of the vectors 3.62 Determine the Miller-Bravais direction indices of the directions indicated...
Two pairs of directions are given in a cubic crystal system: [100]-[121] and [011]-[111]. * Compute the Miller indices of the planes formed by each pair of directions. * What is the direction common to those two planes? * Repeat the exercise for a triclinic crystal system with lattice parameters {1,2,3,40,60,80}.
Consider Miller Indices. If you consider two arbitrary directions [hj k1 1] and [h2 k2 /2], the angle between them is given by the following formula: 122 Given that calculate the angle between two planes [100] and [111]. (Hint: directions are normal (perpendicular) to a plane. Show thatio0) and (010) planes are perpenrt eah.
9. Write the Miller indices for the family of close-packed planes in the FCC crystal. {hkl} Hexagonally Close-Packed (HCP) Structure 10. What are the Miller-Bravais indices for the basal planes (i.e., the six-sided top and bottom) and side planes (i.e., the six rectangles of sides a and c) of the HCP unit cell? Basal planes: {uvtw} = Side planes: {uvtw} = 11. Calculate the planar density for the most densely packed HCP planes in terms of atomic radius (R). (Show...
SECTION C (15 Marks) 1. Determines the Miller indices of directicns and planes as shown in the Figures 1 & 2 below C Figure 1 o 2 A - B Figure 2
SECTION C (15 Marks) 1. Determines the Miller indices of directicns and planes as shown in the Figures 1 & 2 below C Figure 1 o 2 A - B Figure 2
Hexagonally Close-Packed (HCP) Structure 10. What are the Miller-Bravais indices for the basal planes (i.e., the six-sided top and bottom) and side planes (i.e., the six rectangles of sides a and c) of the HCP unit cell? Basal planes: {uvtw} Side planes: {uvtw} 11. Calculate the planar density for the most densely packed HCP planes in terms of atomic radius (R). (Show your work.) PD = 12. Convert the following directions to four-coordinate (Miller-Bravais) directions and sketch them. a. [100]...
Question 1. a) Determine the indices of the cubic crystal plane that intersects the position coordinates 1,1/4.0: 1.1.1/2: 34.1,1/4 (5 Marks) b) Sketch the (110) plane in a bcc unit cell and give the positions of the atoms whose centers are intersected by this plane. (5 Marks) c) Draw and state the indices for the major slip planes and slip directions that occur in the unit cells of iron, copper, and zinc. (10 Marks)
Short Answer (10 pts each): 1. Determine the Miller indices for the planes shown below. If you need to create a new origin clearly mark its location. (a) (b) (c) 每每国 (e) the (d) 2.Desc X-ray diffrac patter (1) crystal slightly
(a) Differentiate between Face- Centered Cubic (FCC) and Body-Centered Cubic (BCC) crystal structures. Why FCC metals are more ductile than BCC metals? 5 marks) (ii) show the relationship between the unit cell edge length, a, and the atomic radius, R, for a BCC crystal. Iron has a BCC crystal structure, an atomic radius of 0.124 nm, and atomic weight of 55.85 g/mol. Calculate its theoretical density Given: Avogardo's Number is 6.02 x 105 atoms/mol (5 marks) Figure 1 Determine the...