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Circumference
Distance around the circle
C = πd or 2πr
Arc Length
mARC/360° x πd (or 2πr)
Angle formed by a tangent and a chord
m∠ABC = ½ (AB)
↳ AB is an arc.
Angle formed by 2 chords
m∠ABC = ½ (AC + DB)
↳ AC and DB are arcs.
Angle formed by 2 secants, a tangent and a secant, or 2 tangents intersecting outside the circle.
m∠A = ½ (DE - BC)
↳ DE and BC are arcs.
Measure of 2 chords intersecting in a circle
(AE)(EB) = (CE)(ED)
Measure of 2 secants intersecting outside a circle
(PB)(PA) = (PD)(PC)
Measure of a tangent and a secant drawn to a circle from an external point
(PA)2 = (PC)(PB)
If a center is at the origin
x2 + y2 = r2
If a center is not at the origin
Standard Form
(x - h)2 + (y - k)2 = r2
(h, k) → center of circle