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Day 3
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Segment Relationships
One Secant and one Tangent Intersect! Two Chords Intersect! A B C D E B A C D π΄πΈ β πΈπΆ = π·πΈ β πΈπ΅ π΄π· β π΅π· = ( πΆπ· ) 2 Segment Relationships Two Secants Intersect! A C B F G π΄π΅ β πΉπ΅ = πΆπ΅ β πΊπ΅
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EX 6: Find π΄πΈ if πΈπ΅ =8, π·πΈ =6, and πΈπΆ =12
C B F G A B C D E π΄πΈ β πΈπΆ = π·πΈ β πΈπ΅ π΄πΈ β12=6β8 π΄πΈ β12=48 EX 8: Find π΄π΅ if πΆπ΅ =10, πΊπ΅ =5, and πΉπ΅ =4 π΄πΈ =4 π΄π΅ β πΉπ΅ = πΆπ΅ β πΊπ΅ EX 7: Find πΆπ· if π΄π΅ =5, π΅π· =4 π΄π΅ β4=10β5 π΄π· β π΅π· = ( πΆπ· ) 2 B A C D π΄π΅ β4=50 9β4= ( πΆπ· ) 2 π΄π΅ =12.5 36= ( πΆπ· ) 2 6= πΆπ·
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If two chords are congruent, then the arcs are congruent
B C If two chords are congruent, then the arcs are congruent ππ π΄π΅ β
πΆπ΅ π‘βππ π΄π΅ β
πΆπ΅ A C B D E If a radius or diameter is perpendicular to a chord, then the radius bisects the chord, and the arc. ππ π΄π· ππ πππππππππ’πππ π‘π π΅πΆ π‘βππ π΅π· β
πΆπ· and π΅πΈ β
πΈπΆ A C B D E F G H I Two chords are congruent, if and only if they are equidistant from the center. πΊπ» β
π΅πΆ ππ πππ ππππ¦ ππ π΄πΈ β
π΄πΈ
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A line is tangent to a circle if and only if
it is perpendicular to a radius drawn at the point of tangency πΆπ΄ ππ π‘ππππππ‘ π‘π ππππππ π. π΄ ππ π‘βπ πππππ‘ ππ π‘πππππππ¦ A C T Z X Y If two segments from the same exterior point are tangent to a circle, then they are congruent ππ πππ ππ πππ π‘ππππππ‘ π‘π π‘βπ ππππππ. πβπ’π . ππ β
ππ
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