Geometry--Angles in A Circle

About this set

Created by:

bsmixon4  on March 24, 2011

Subjects:

mathematics, geometry

Description:

How to find measures of angles formed by segments linked with the circle.

Classes:

HHS Math

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Geometry--Angles in A Circle

central angle rule
measure of angle= measure of arc
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central angle rule measure of angle= measure of arc
inscribed angle rule measure of angle= ½arc
radius drawn to Tangent at the point of tangency radius ⊥ Tangent
angle formed by a tangent and a chord angle = ½arc
angle formed by two secants angle= ½( larc - smarc)
angle formed by a secant and a tangent angle= ½(larc -smarc)
angle formed by two tangents angle= ½(larc -smarc)
angle formed by two chords angle=½(chord+chord) inside angle
if two central angles are congruent... chord≡chord & arc≡arc
if a diameter is ⊥ to a chord... it bisects chord & bisects arc
line segment rule when two chords intersect (part) (part) = (part) (part)
line segment rule when two secants intersect ( wo) = wo)
w= whole o= outside
line segment rule when a secant and tangent intersect wo) = wo)
w= whole o= outside
diameter and chord angle is 90*

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