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Metallic & Ionic Bonding: In-depth Study of Lattices, Unit Cells, & Bonding in Solids - Pr, Study notes of Inorganic Chemistry

A comprehensive exploration of metallic and ionic bonding, focusing on the concepts of solids, lattices, unit cells, and bonding in various types of solids. It covers topics such as metallic bonding, ionic bonding, lattice structures, and the packing of simple spheres. The document also discusses the concept of polymorphism and the temperature-dependent behavior of materials.

Typology: Study notes

2010/2011

Uploaded on 12/23/2011

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Metallic and Ionic
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Chapter 3
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Metallic and Ionic

Bonding

Chapter 3

Metallic Bonding

Ch 3 — Part I

Lattice & Unit Cell

Lattice

 (^) 3D array of atoms or molecules each surrounded by in an identical way by neighboring atoms or molecules

Unit Cell

 (^) Imaginary parallel-sided region from which entire crystal can be built up by purely translational displacements.  (^) Cells fit perfectly together with no space excluded

7 Crystal Systems

Basic Lattices Primitive lattice (P)  (^) 1 lattice point in unit cell  (^) Translation symmetry is just that on unit cell Body centered cubic (bcc)  (^) 2 lattice points in unit cell  (^) Translational symmetry  (^) On unit cell  (^) (½, ½, ½) body of cell Face centered cubic (fcc)  (^) 4 lattice points per unitl cell  (^) Translational symmetry  (^) On unit cell

Counting Atoms per Unit Cell

 4 types of site in unit cell

 (^) Central or body position – atom is completely contained in 1 unit cell  (^) Face site –face atom shared by 2 unit cells  (^) Edge site –edge atom shared by 4unit cells  (^) Corner site –corner atom shared by 8 unit cells Site Counts as Shared with X other unit cells Body 1 1 Face 1/2 2 Edge 1/4 4 Corner 1/8 8

Packing of Simple Spheres

3 common arrangements based on close

packing of spheres

1. Cubic Close Packed ( ccp ) also called face centered cubic ( fcc ) 2. Hexagonal Close Packed ( hcp ) 3. Body Centered Cubic ( bcc )

Assumption: atoms (ions, or molecules)

are spheres

Solid = close packed array of spheres

(atoms ions, or molecules).

Close Packing in 2 Dimensions

 Most efficient arrangement of spheres in

2-D

 Each sphere has 6 nearest neighbors

ABA

Above Atoms

ABC

Above Holes

Two Ways to Put on 3 rd Layer

Close Packing

Cubic Close-Packed

Face Centered Cubic

Hexagonal

Close-Packed

Molecules Can Also Sit on Lattice Points

 C

60

molecules

crystalize into fcc

lattice with a C

60

on

each lattice site

 Bigger than when

single metal atom

sits on each site.

Non Close-Packed Lattices

Simple Cubic

Body Centered

Cubic

CCP(FCC) & HCP

In each of these 2 close packed geometries,

 12 nearest neighbor atoms = coordination

number is 12

 (^6) in plane of atom  (^3) above plane of atom  (^3) below plane of atom

 Fraction of total space occupied by spheres in

0.7405 for hcp or ccp (fcc)

 These are NOT ONLY close packed structures,

just most common!!!

 (^) Array of complex stacking arrangements  (^) ABACBABABC … etc

Two Types of Holes in Lattice

1. Tetrahedral ( T

d

 (^) Cleft between 4 spheres  (^) Hole left by triangular plane + 1 atom over cleft  (^) Can fit atoms up to 0.225 r (where r = radius of spheres)

2. Octahedral ( O

h

 (^) Cleft between 6 spheres  (^) Hole left by 2 oppositely overlapping triangular planes  (^) Can fit atoms up to 0.414 r