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circles
Question | Answer |
---|---|
Central Angle | Angle = Arc |
Inscribed Angle | Angle = 1/2 Arc Arc = 2 Angles |
Inscribed Triangle | Sum of the arcs = 360 Sum of the angles in the triangle = 180 Double an angle to find the arc Cut an arc in half to find the angle |
Inscribed quadrilateral | Sum of the arcs = 360 Sum of the angles in the quadrilateral = 360 Double an angle to find the arc Cut an arc in half to find the angle |
DIAMETER!!! | CUTS THE CIRCLE IN 1/2 A LINE THAT GOES ACROSS THE WHOLE CIRCLE |
Two Chords | AB = CD |
Two Tangents | Intersection (where the tangents meet) is equidistant to the point of tangency (where the tangents meet the circle) |
Radius/Diameter and Chord | RIGHT TRIANGLES!! Diameter/radius cuts the chord in half. Diameter/radius makes a 90 degree angle to chord RIGHT TRIANGLE!! |
Radius/Diameter and Tangents | Diameter/radius makes a 90 degree angle to the tangent RIGHT TRIANGLE!! |