MIDTERM Flashcards
(44 cards)
Xeral Definition
Naturally ocurring crystalline solid.
no human made, found a sample in natural enviro, usually inorganic
Liquid mercury NOT. Glass (amorphous) NOT Xtalline: atoms/ions are arraned and chemically bonded w/ a regular and repating long range order.
Physical Properties
- Appearance (form and habit)
- Interaction w light (luster, color, streak mineral powder, luminescence)
- Mechanical properties (hardness, cleavagem fracture and parting)
- Mass (density & spec. grav)
- Miscellaneous (magnetism, taste, odor, acid reaction)
Fundamentally controlled by structure and chemical composition
Appearance
Form:
* Prismatic
* Rhombohedral
* Cubic
* Octahedral
* Dodecahedral
Quality of form:
* euhadral, subhedral, anhedral
pg 23
Crystal Habit
- Granular
- Equant
- Blocky
- Lamellar/Foliated/Mica
- Bladed
- Fibrous
- Acicular
- Radiating
- Globular
- Dendritic
- Botryoidal
- Oolitic
- Banded
- Concentric
- Drusy
- Geode
pg. 25
HOW IT FORMS, either individual xtals or aggregates
Physical Prop.
Luster
- Metallic/Submetallic
- Vitreous: glassy, not always transparent (high diaphaneity)
- Resinous
- Greasy: biotite
- Silky: composed of fine fibers (selenite variety of CaSO4)
- Adamantine: bright, brilliant (diamond)
- Pearly: iridescent, TALC.
- Dull: does not reflect
Luminescence
Temporary absorption of specific light wavelengths and releasement as a different wavelength
Hardness
- Talc
- Gypsum
-FINGERNAIL- - Calcite
-COIN- - Fluorite
- Apatite
-KNIFE/GLASS- - Feldspar
-STEEL- - Quartz
- Topaz
- Corundum
- Diamond
Cleavage Definition
Tendency for xeral to break as smooth planar surfaces. Way it breaks does not follow face angle (facies is the way it grew overtime chemically). Halite has 3 degrees at 90 (x,y,z) so it forms a cube
Cleavages
- Biotite/muscovites
- Orthoclase/Plags 2 good directions at 90. Hornblende/Amphibole has it at 124
- CUBIC if at 90 (halite, galena). Calcite at 105 and 75
- Octahedral cleavage (fluorite)
Fracture Types
- Even: breaks in smooth planar surface (halite)
- Uneven/Irregular: breaking to produce rough and irregular surfaces
- Hackly: jagged, surfaces, sharp edges
- Splintery: sharp splinters
- Fibrous: forms fibrous material
- Conchoidal: curved surfaces (quartz)
Symmetry
- Unit cell is minimum # of ions you can use to infinit. repeat form. The smallest divisible unit of a xeral w symmetry and properties of the xeral
- Cubic unit cell does not mean cubic external form
- Cube, dodecahedron, octahedron, tetrahedron all subic unit cells
Point groups defined by the external symm of a xeral - Rotation Axes
- Mirror Planes
- Inversion about central point
- Roto+Inversion
Translational Symm
Pattern can be moved and still look the same. Movement of a motif in 1-3 dimensions
* Directional: pattern must be moved in specific direction and distance
* RepetitiveL pattern repeats itself at regular intervals
* No Fixed Point
In a 2D lattice, u can produce a plane lattice with nodes connected by xtal lines. Creates the unit cell. Square, rectangle, diamond, hexagon, or oblique
pg. 67
Point Symmetry
How pattern can be repeated about a point.
* Central point: moved around central point
* Rotational movement: pattern is ROTATED NOT TRANSLATED
* Angles: shape looks the same after rotation by specific angles
* Mirror symmetry on your face
3D Translation Symmetry
Stacking plane lattices (square, rectangle, diamond, hexa, oblique) in 3D creates a space lattice. Voume outlined by lattice nodes is unit cell with edges parallel to xtal axes (a, b, c).
Bravais Lattices are the 14 space lattices that can be produced
Bravais Lattices
6 groups
1. triclinic
2. monoclinic
3. orthorhombic
4. hexagonal
5. tetragonal
6. isometric
Xtal Systems (Bravais)
- Triclinic: a≠b≠c. NO 90. No symm, may have i
- Monoclinic: a≠b≠c. a90, b>90, y90. 1A2 or 2bar
- Hexagonal: a1,2,3 ≠ c. a90, b120, y60. 1A6 or 6bar. Trigonal: 1A3 or 3bar
- Orthorhombic: a≠b≠c. ALL90. 3A2, rarely A2 2bar.
- Tetragonal: a=b≠c (stretched cube). ALL90. 1A4 or 4bar
- Isometric: a=b=c. ALL90. 4A3 or 3bar
Rotational Axes
An or n= # of rotations that can be repeated by a certain angle
* A2: from 0-360 you get the same motif 2x
* A3: motif repeats 3x (triangle)
* A4
* A6
Mirror Planes
Cube: 9m
Butterfly: 1m
Circle: infinit
Inversion Center
Any line drawn through center will fall onto an qual and opposite face, edge, or corner (i)
Rotoinversion
1bar: rotate 360 and invert
2bar: rotate 180 and invert
3bar: 120 and invert
4bar: 90 and invert
6bar
RotoInv & Symm Relationships
2bar: mirror plane perpendic. to A2
3bar: A3 + i
4bar: unique
6bar: A3 w mirror plane perpendic. to rotation axis
Hermann Symbols
4, 4/m, 4bar, 2, 2/m
Cubic system with A4 perpendicular to mirror plane, rotoinversion axis of 4 (90 rot), A2 perpendicular to mirror plane
Law of Bavrais
Faces most likely to form on a xtal are parallel to lattice planes that have a high density of lattice points
Steno’s Law
Angles between equivalent faces of xtals of the same susbtance, measured at the same temperature, are constant