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Material Sscience And Engineering Exam Questions And Answers Verified 100% Correct

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Material Sscience And Engineering Exam Questions And Answers Verified 100% Correct Atomic Packing Factor - ANSWER -indicates amount of atoms in unit cell - APF = volume of atoms in unit cell/volume of unit cell - number of atoms x volume of atom / a^3 Simple Cubic (SC) - ANSWER -APF = 0.52 1 atom/unit cell a = 2R Body Centered Cubic (BCC) - ANSWER -APF = 0.68 2 atoms/unit cell a = (4/√3)R Face Centered Cubic (FCC) - ANSWER -APF = 0.74 4 atoms/unit cell a = 2R√2 Hexagonal Close-Packed (HCP) - ANSWER APF = 0.74 6 atoms/unit cell a = 2R Common in metallic crystals - Theoretical Density - ANSWER -P = (n*A)/(Vc*Na) Miller Indices - ANSWER -A set of three integers (four for hexagonal) that designate crystallographic planes, as determined from reciprocals of fractional axial intercepts (1/a, 1/b, 1/c) = (hkl) How to calculate Miller Indices - ANSWER -1.) find intercepts in terms of a, b, c 2.) find reciprocals 3.) reduce to lowest integer values 4.) enclose in parentheses Linear Density - ANSWER -equivalent directions have identical linear densities - LD = n/(unit length of direction vector) Planar Density - ANSWER -planes with the same planar density are equivalent - PD = 1/(a^2) Crystallographic Planes - ANSWER -parallel planes of atoms in a crystal lattice -parallel to each other = equivalent planes HCP Crystallographic Directions - ANSWER --Read off projections in terms of unit cell dimensions a1, a2, a3, or c - -Enclose in square brackets Converting Miller-Bravais lattice to Miller - ANSWER -equations: [UVW] - [uvtw] u = (1/3)(2U - V) v = (1/3)(2V - U) t = (u + v) w = W Note: Miller-Bravais indices calculated in the same way as Miller indices Bragg's Law - ANSWER -nλ=2dsinθ note: multiply θ by 2 for diffraction angle Solidification (two types of grains) - ANSWER -Two stages as a molten material solidifies: -Nucleation: nuclei form -Grain growth: nuclei grow and form crystals --grain size is directly related to strength of material Grains are -Equiaxed (roughly same size) -Columnar (elongated) Second Phase - ANSWER --local precipitates formed as solute atoms are added - Types of Imperfections - ANSWER --vacancy atoms -interstitial atoms -substitutional atoms -dislocations -grain boundaries Point Defects - ANSW

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Institution
Material Sscience And Engineering
Course
Material Sscience And Engineering

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Material Sscience And Engineering Exam Questions
And Answers Verified 100% Correct

Atomic Packing Factor - ANSWER -indicates amount of atoms in unit

cell

- APF = volume of atoms in unit cell/volume of unit cell

- number of atoms x volume of atom / a^3



Simple Cubic (SC) - ANSWER -APF = 0.52

1 atom/unit
cell a = 2R


Body Centered Cubic (BCC) - ANSWER -APF = 0.68

2 atoms/unit
cell a = (4/√3)R


Face Centered Cubic (FCC) - ANSWER -APF = 0.74

4 atoms/unit cell a
= 2R√2 Hexagonal
Close-Packed
(HCP) - ANSWER -
APF = 0.74

6 atoms/unit cell a
= 2R
Common in metallic crystals

, Theoretical Density - ANSWER -P = (n*A)/(Vc*Na)



Miller Indices - ANSWER -A set of three integers (four for hexagonal)
that designate crystallographic planes, as determined from
reciprocals of fractional axial intercepts
(1/a, 1/b, 1/c) = (hkl)



How to calculate Miller Indices - ANSWER -1.) find intercepts in terms
of a, b, c
2.) find reciprocals

3.) reduce to lowest integer values

4.) enclose in parentheses


Linear Density - ANSWER -equivalent directions have identical linear
densities
- LD = n/(unit length of direction vector)



Planar Density - ANSWER -planes with the same planar density are
equivalent
- PD = 1/(a^2)



Crystallographic Planes - ANSWER -parallel planes of atoms in a
crystal lattice
-parallel to each other = equivalent planes



HCP Crystallographic Directions - ANSWER --Read off projections in
terms of unit cell dimensions a1, a2, a3, or c


-

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