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
The Science and Engineering of Materials (MindTap Course List)
- 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)arrow_forwardQJLY21 Sketch the crystallographic plane in unit cell. i) (110) ii) (011) iii) (112)arrow_forwardWithin a cubic unit cell, sketch: (a) [101] (b) [211] (c) [301]arrow_forward
- 3. Determine the miller indices of the planes shown in the following unit cell 12 +y b)arrow_forwardprove the interplanar spacing of the cubic crystal structure (primitive) [prove the distance in cubic]arrow_forwardGallium has an orthorhombic structure,with a0 5 0.45258 nm, b0 5 0.45186 nm,and c0 5 0.76570 nm. The atomic radiusis 0.1218 nm. The density is 5.904 g/cm3,and the atomic weight is 69.72 g/mol.Determine(a) the number of atoms in each unit cell;and(b) the packing factor in the unit cell.arrow_forward
- Ba (AW = 137.327 g/cm3) FCC Atomic radius = 0.115 nm Qv = 1.23ev/atom T = 1230 OC Determine: a) Number of lattice sites, N (atoms/m3) b) Number of vacancies, Nv (atoms/m3)arrow_forwardDraw a sketch of the (111) plane of the FCC unit cell. Are these atoms close packed? Draw a sketch of the close packed plane in hexagonal close packed. It will be simply an atom surrounded by 6 others in the plane.arrow_forwardDraw the following crystalline planes in a separate unit cell:arrow_forward
- briefly explain how with the help of x-ray diffraction techniques, the lattice dimensions are determinedarrow_forwardDetermine and write out the indices for the plane shown in the diagram below.arrow_forwardCalculate the linear density of an FCC along (1 1 0) and the theoretical density. 1. Aluminum 2. Calcium 3. Goldarrow_forward
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