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Class Notes Physics (PHY113)

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This note is for the students studying Physics at the Bachelor's level. This note helps you cover the topic "Crystal structures and bonding in solids Physics". I recommend you to buy this note if you are interested in this topic or have your exams coming as this note will definitely help you pass.

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Unit 5
Solid State Physics
Crystal Structures and Bonding in Solids

, Matter
Gases -
• The average distance between molecules is large compared to their size
• Intermolecular forces are small compared to the binding forces.
• Because of this relative positions of molecules are completely random.



Liquids -




Condensed systems
• The atoms and molecules in condensed systems are close together
• The intermolecular forces are comparable to the binding forces between the molecules.
• Short range forces between the molecules can be continuously broken by the high
thermal energy.

Solids -
• When the liquid is slowly cooled, the molecules will arrange themselves in a crystalline
array that produces the maximum number of bonds and thereby leads to a state of
minimum energy.
• When the liquid is cooled too fast, the internal energy will be removed before the
molecules have a chance to arrange themselves forming a solid – a snapshot of the
liquid.

, Crystal structures
A crystalline solid is a three-dimensional, periodic array of atoms or molecules
called a crystal structure. The most convincing evidence concerning the regular
arrangement of atoms in a solid comes from X-ray diffraction. The diffraction
pattern not only confirms the periodic arrangement, but also has allowed
crystallographers to determine the arrangement.
 Crystal structure can be specified by a periodic space lattice and an atom or
group of atoms placed at or around each lattice point. The atom or group of
atoms constitutes the basis (see Fig).
 The space lattice is a
regular periodic
arrangement of
points in space and is
purely a
mathematical
abstraction (see Fig).

 To obtain a crystal structure, we must place at or around each lattice point a
basis of atoms, Fig. 22-lc. This group of atoms must be identical in
composition, arrangement, and orientation.

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Uploaded on
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