Java Games: Flashcards, matching, concentration, and word search.

Math Quiz 10.1-10.4

AB
CIRCLEa set of all points in a the center of the circle called the center of the circle
INTERIORall points inside a circle
EXTERIORall points outside a circle
CHORDa segment whose endpoints are on the circle
DIAMETERchord that goes through the center
RADIUSa segment that has a center and a point on the circle as its endpoint
TANGENTline that intersects a circle at exactly one point
COMMON TANGENTline that is tangent to 2 circles
COMMON EXTERNAL TANGENTcommon tangent that doesn't intersect segment connecting centers of the circles
COMMON INTERNAL TANGENTcommon tangent that does intersect segment connecting centers of circles
SECANTline that intersects a circle at 2 intersection points
CENTRAL ANGLEan angle whose vertex is the center of the circle
MINOR ARCmeasure of the arc is less than 180 degrees; its the same as the central angle that created it
MAJOR ARCmeasure of the arc that is greater than 180 degrees
SEMICIRCLEarc whose endpoints are a diameter and its measure is always 180 degrees
ARC ADDITION POSTULATEthe measure of an acr formed by 2 adjacent arcs is the sum of the measure of the 2 arcs
Theorum10.4...arcs congruent if?In the same circle or in congruent circles, 2 arcs are congruent iff their central angles are congruent
CIRCLES ARE CONGRUENT IF?circles are congruent iff their radii are congruent
Theorum 10.5...two minor arcs are congruent if?In the same circle or in congruent circles, two minor arcs are congruent iff their corresponding chords are congruent
Theorum 10.6...diameter bisects chord and its arc if?If a diameter of a circle is perpendicular to a chord, then the diameter bisects the chord and its arc.
Theorum 10.7...if chord is perpendicular bisector?If chord is a perpendicular bisector of another chord, then the chord is a diameter of the circle
Theorum 10.8...2 chords are congruent if?In the same circle or in congruent circles, 2 chords are congruent iff they are equidistant from the center


Stephanie

This activity was created by a Quia Web subscriber.
Learn more about Quia
Create your own activities