Use LEFT and RIGHT arrow keys to navigate between flashcards;
Use UP and DOWN arrow keys to flip the card;
H to show hint;
A reads text to speech;
11 Cards in this Set
- Front
- Back
Theorem 74
|
Every regular polygon is cyclic.
|
|
Theorem 75
|
The perimeter of a regular polygon having n sides is 2Nr, in which N = n sin 180/n and r is its radius.
|
|
Theorem 76
|
The area of a regular polygon having n sides is Mr squared, in which M = n sin 180/n cos 180/n and r is its radius.
|
|
Theorem 77
|
If the radius of a circle is r, its circumference is 2(pi)r.
|
|
Corollary to Theorem 77
|
If the diameter of a circle is d, its circumference is (pi)d.
|
|
Theorem 78
|
If the radius of a circle is r, its area is (pi)r squared.
|
|
Apothem
|
An apothem of a regular polygon is a perpendicular line segment from the center to one of its sides.
|
|
Area of a circle
|
The area of a circle is the limit of the areas of the inscribed regular polygons.
|
|
Area of a sector
|
See page 606
|
|
Central angle of a regular polygon
|
See page 574
|
|
Circumference, Length of arc, Limit, (pi), Radius of a regular polygon, Regular polygon, Names of Regular polygons, and Sector
|
See pages 572 to 612
|