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Central angle
Arc length=measure

Inscribed angles
Arc length/2

Overlapping arcs
m<ABD=m<ACD

Inscribed Quadrilaterals
Opposite angles are supplementary

Intersecting chords or secant on the interior
m<1=(AB)+(CD)/2
m<2=(AC)+(BD)/2

Intersecting tangents and chords/secants on the circle
m<1= major arc/2
m<2=minor arc/2

Intersecting secants on the exterior
big arc-small arc/2

Intersecting secants and tangents on the exterior
big arc-small arc/2

Intersecting Tangents on the exterior
Big arc-small arc/2

Tangents
Line AB is perpendicular to Segment CD

Two tangents from the same external point
The two tangents are congruent

Intersecting chords or secants on the interior
part of chord*other part=part of chord*other part

Intersecting secants on the exterior
outside*whole=outside*whole

Intersecting tanget and secant on the exterior
tangent²=outside*whole
Area
A= πr²
Circumference
C = 2πr
C = πd
Arc Length
l= x*2πr/360
Standard Equation of a Circle
(x-h)²+(y-k)²=r²
Sector area
angle measure/360*πr²