| Term | Definition |
|---|
| Perimeter: Rectangle | p = 2l + 2w |
| Perimeter: Square | p = 4s |
| Perimeter: Triangle | p = a + b + c |
| Circumferance: Circle | C = (pi)(d) or (2)(pi)(r) |
| Area: Rectangle | A = lw |
| Area: Square | A = s^2 |
| Area: Triangle | A = (1/2)(b)(h) |
| Area: Parallelogram | A = bh |
| Area: Trapezoid | A = (1/2)(b1 + b2)(h) |
| Area: Circle | A = (pi)(r^2) |
| SA: Sphere | SA = (4)(pi)(r^2) |
| SA: Cylinder | SA = (pi)(r^2) + (pi)(r)(s) |
| Lateral Area: Cylinder | LA = (2)(pi)(r)(h) |
| Volume: Cylinder | V = (pi)(r^2)(h) |
| Closure Properties | a+b and ab are unique real numbers |
| Commutative Properties | a + b = b +a; ab = ba |
| Associative Properties | (a + b) + c = a + (b + c); (ab)c = a(bc) |
| Identity Properties | a + 0 = a; 1a = a |
| Property of Opposites | a + (-a) = 0 |
| Property of Reciprocals | a * 1/a = 1 |
| Distributive Property | a(b + c) = ab + ac |
| Reflexive Property of Equality | a = a |
| Symmetric Property of Equality | if a = b then b = a |
| Transitive Property of Equality | if a = b and b = c then a = c |
| Addition Property of Equality | if a = b the a + c = b + c and c + a = c + b |
| Multiplication Property of Equality | if a = b then ab = bc and ca = cb |
| Multiplication Property of 0 | a * 0 = 0 |
| Multiplication Property of -1 | a * -1 = -a |
Combine with other sets
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