Chemistry - Ch 13: Solids and Modern Materials

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25 Terms

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crystalline

(a solid) composed of atoms or molecules arranged in structures with long-range order

e.g. snowflakes, crystals with smooth faces and well-defined angles

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amorphous

(a solid) composed of atoms or molecules with no long-range order

e.g. glass, chocolate

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x-ray diffraction

a laboratory technique that allows for determining the arrangement of atoms in a crystal for measuring the distance between them

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crystalline lattice

the regular arrangement of atoms within a crystalline solid

represented with unit cell

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unit cell

a small collection of atoms, ions, or molecules in a lattice

the smallest divisible unit of a crystal that, when repeated in three dimensions, reproduces the entire crystal lattice

e.g. cubic unit cell

<p>a small collection of atoms, ions, or molecules in a lattice</p><p>the smallest divisible unit of a crystal that, when repeated in three dimensions, reproduces the entire crystal lattice</p><p>e.g. cubic unit cell</p>
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3 types of cubic unit cells

simple cubic (SC)

body-centered cubic (BCC)

face-centered cubic (FCC)

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<p>simple cubic unit cell</p>

simple cubic unit cell

a cube with one atom at each corner

edge length: l = 2r

net atoms per cell: 1/8 × 8 = 1

coordination number: 6

<p>a cube with one atom at each corner</p><p>edge length: l = 2r</p><p>net atoms per cell: 1/8 × 8 = 1</p><p>coordination number: 6</p>
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coordination number

the number of atoms with which each atom in a unit cell is in direct contact

the number of atoms with which a particular atom can strongly react

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<p>body-centered cubic unit cell</p>

body-centered cubic unit cell

a cube with one atom at each corner and one atom in the center of the cube

atoms do not touch along each edge of the cube, but touch along the diagonal line going from corner to corner of the cube

edge length: l = 4r/√3

net atoms per cell: (1/8 × 8) + 1 = 2

coordination number: 8

<p>a cube with one atom at each corner and one atom in the center of the cube</p><p>atoms do not touch along each edge of the cube, but touch along the diagonal line going from corner to corner of the cube</p><p>edge length: l = 4r/<span>√3</span></p><p>net atoms per cell: (1/8 × 8) + 1 = 2</p><p>coordination number: 8</p>
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<p>face-centered cubic unit cell</p>

face-centered cubic unit cell

a cube with one atom at each corner and one atom in the center of each cube face

atoms do not touch along each edge of the cube; touch along the face diagonal (like BCC)

edge length: l = 2r√2

net atoms per cell: (1/8 × 8) + (1/2 × 6) = 4

coordination number: 12

<p>a cube with one atom at each corner and one atom in the center of each cube face</p><p>atoms do not touch along each edge of the cube; touch along the face diagonal (like BCC)</p><p>edge length: l = 2r√2</p><p>net atoms per cell: (1/8 × 8) + (1/2 × 6) = 4</p><p>coordination number: 12</p>
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3 categories of crystalline solids

molecular, ionic, atomic

classified based on the individual particles that compose the solid

3 categories of atomic: nonbonded, metallic, network covalent

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molecular solids

solids in which the composite particles are molecules

e.g. ice (solid H2O), dry ice (solid CO2)

held together by IMFs

tend to have low to moderately low melting points

specific properties depend on the types of IMFs between molecules and structure of molecule and crystal structure of the solid

some can be polymorphs

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polymorphs

the different crystal structures that can sometimes exist for the same compound

different polymorphs can have different properties, e.g. melting point and solubility

e.g. ritonavir used for HIV and AIDS, chocolate

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ionic solids

solids in which the composite particles are ions

e.g. NaCl, CaF2

forces holding them together are strong coulombic forces (ionic bonds); stronger than IMFs

tend to have much higher melting points than molecular solids, because ionic bonds are stronger than IMFs

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atomic solids

solids in which the composite particles are individual atoms

e.g. solid Xe, Fe, SiO2

3 categories: nonbonding, metallic, network covalent (all held together by a different kind of force)

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nonbonding atomic solids

atomic solids held together by relatively weak dispersion forces

in order for interactions to be maximized, closest-packed structures are formed (maximize coordination numbers, minimize distance between composite units)

very low melting points that increase uniformly with molar mass

noble gases in solid form are the only example of this solid

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metallic atomic solids

atomic solids held together by metallic bonds (represented by interaction of metal cations with the surrounding electron sea)

not directional; many metals tend to form closest-packed crystal structures

have varying strengths and varying melting points

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network covalent atomic solids

atomic solids held together by covalent bonds

e.g. diamond, graphite, silicon dioxide

crystal structures are more restricted by the geometrical constraints of covalent bonds (tend to be more directional than IMFs, ionic bonds, or metallic bonds)

do not tend to form closest-packed structures

very high melting points because of strength of covalent bonds

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<p>cesium chloride (CsCl) structure</p>

cesium chloride (CsCl) structure

example of ionic compound with cations and anions of similar size

Cl- ions occupy lattice sites of a simple cubic (corners), 1 Cs ion lies in the center of the cell

coordination number is 8 (each Cs ion is in direct contact with 8 Cl ions and vice versa)

Cs:Cl ratio of 1:1

CaS has same structure

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<p>sodium chloride (NaCl) structure</p>

sodium chloride (NaCl) structure

example of ionic compound with different ion sizes

Cl- has a much larger radios than Na+

crystal structure must accommodate disproportionate sizes

coordination number is limited by the number of Cl anions that can fit around the smaller Na cation

coordination number: 6

rock salt structure: Cl- anions occupy lattice sites of a face-centered cubic structure, Na+ cations occupying holes between anions

each unit cell contains 4 Cl- ions and 4 Na+ ions

ratio of 1:1

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2 crystalline forms of carbon

graphite: flat sheets of C atoms covalently bonded together as interconnected hexagonal rings

no covalent bonds between sheets, only LDFs, so sheets slide past each other with relative ease

diamond: face-centered cubic structure with an additional C atom in half of the holes beneath each corner atom

each C atom is covalently bonded to 4 others at the corners; structure extends throughout entire crystal

very high melting point, does not conduct electricity, very hard

<p>graphite: flat sheets of C atoms covalently bonded together as interconnected hexagonal rings</p><p>no covalent bonds between sheets, only LDFs, so sheets slide past each other with relative ease</p><p>diamond: face-centered cubic structure with an additional C atom in half of the holes beneath each corner atom</p><p>each C atom is covalently bonded to 4 others at the corners; structure extends throughout entire crystal</p><p>very high melting point, does not conduct electricity, very hard</p>
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band theory

a model for bonding in atomic solids based on molecular orbital theory in which atomic orbitals combine and become delocalized over the entire crystal

applies to metallic and covalent solids

electrons in a molecule occupy the lower-energy bonding orbital, leave antibonding orbital empty

eventually, there are so many molecular orbitals, energy spacings in between become very small and form a band of energy levels (no longer discrete)

valence band: one half of orbitals in the band (N/2) are bonding molecular orbitals, contain the N valence electrons (at 0 K)

conduction band: other half of orbitals are antibonding and completely empty (at 0 K)

above 0 K, electrons can make transition from valence to conduction band

band gap: energy gap in semiconductors and insulators that exists between valence and conduction bands

no band gap in conductors

band gap decreases as you move down a column of elements because increasing radius reduces overlap between orbitals on neighboring atoms → reduces energy differences between conduction and valence bands

<p>a model for bonding in atomic solids based on molecular orbital theory in which atomic orbitals combine and become delocalized over the entire crystal</p><p>applies to metallic and covalent solids</p><p>electrons in a molecule occupy the lower-energy bonding orbital, leave antibonding orbital empty</p><p>eventually, there are so many molecular orbitals, energy spacings in between become very small and form a band of energy levels (no longer discrete)</p><p>valence band: one half of orbitals in the band (N/2) are bonding molecular orbitals, contain the N valence electrons (at 0 K)</p><p>conduction band: other half of orbitals are antibonding and completely empty (at 0 K)</p><p>above 0 K, electrons can make transition from valence to conduction band</p><p>band gap: energy gap in semiconductors and insulators that exists between valence and conduction bands</p><p>no band gap in conductors</p><p>band gap decreases as you move down a column of elements because increasing radius reduces overlap between orbitals on neighboring atoms → reduces energy differences between conduction and valence bands</p>
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doping

adding trace amounts of a dopant to a substance to modify its properties

can result in n-type or p-type semiconductors

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n-type semiconductor

semiconductor prepared by doping with a valence-electron-rich element to act as charge carriers in the conduction band

results in a more negative semiconductor

e.g. doping Si with P (dopant is further right on the periodic table than the original element)

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p-type semiconductor

semiconductor prepared by doping with a valence-electron-deficient element to act as charge carriers in the conduction band

results in a more positive semiconductor

e.g. doping Si with Ga (dopant is further left on the periodic table than the original element)

Ga atoms trap some of the electrons in Si’s valence band; results in electron “holes” (empty molecular orbitals) in valence band, allows for movement of electrical current