Crystallography and Unit Cells

0.0(0)
studied byStudied by 0 people
0.0(0)
linked notesView linked note
full-widthCall Kai
learnLearn
examPractice Test
spaced repetitionSpaced Repetition
heart puzzleMatch
flashcardsFlashcards
GameKnowt Play
Card Sorting

1/11

flashcard set

Earn XP

Description and Tags

Flashcards covering key concepts, equations, and definitions related to crystallography, unit cells (especially FCC), and calculations involving atomic properties and density.

Study Analytics
Name
Mastery
Learn
Test
Matching
Spaced

No study sessions yet.

12 Terms

1
New cards

FCC (Face Centered Cubic) structure

A type of crystal structure where atoms are located at each of the corners and the center of all the cube faces. For FCC, the coordination number is 12 and there are 4 atoms per unit cell (Z-value).

2
New cards

Coordination Number (for FCC)

The number of nearest neighbors for an atom in a crystal structure. For an FCC structure, it is 12.

3
New cards

Z-value (for FCC)

The number of atoms (or formula units) effectively contained within a unit cell. For an FCC structure, it is 4.

4
New cards

Relationship between 'a' and 'r' in FCC

The relationship between the edge length 'a' of the unit cell and the atomic radius 'r' in an FCC structure is r = a / Square root of 8 (or a = r * Square root of 8).

5
New cards

Angstrom

A unit of length equal to 10^-10 meters, commonly used to express atomic radii and interatomic distances.

6
New cards

Picometer

A unit of length equal to 10^-12 meters, also used for very small distances in atomic structures.

7
New cards

Density Equation

An equation used to relate mass and volume, typically expressed as Density = Mass / Volume.

8
New cards

Molar Mass

The mass in grams of one mole of a substance (e.g., 197.0 grams/mole for Gold).

9
New cards

Avogadro's Number

The number of constituent particles (atoms, molecules, ions, etc.) per mole of a substance, equal to approximately 6.022 x 10^23 particles/mole.

10
New cards

Volume of a Cubic Unit Cell

Calculated as the cube of the edge length 'a', i.e., V = a^3.

11
New cards

Packing Efficiency (Percent Packing)

A measure of how efficiently identical spheres are packed in a crystal structure, calculated as (Volume occupied by atoms / Volume of unit cell) * 100%. For FCC, it is 74%.

12
New cards

Volume of a Sphere (Atom)

The formula for the volume of a single spherical atom is (4/3) * pi * r^3, where 'r' is the atomic radius.