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Determining Chord Length
Lesson 86
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Theorem 86-1 If two chords intersect in a circle, then the products of the chord segments are equal. π΄πΈ πΈπ΅ = πΆπΈ πΈπ·
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In the circle, chords π΄π΅ and πΆπ· intersect at point π. Find ππ·.
π΄π ππ΅ = πΆπ ππ· 4 9 = 6 ππ· 36=6 ππ· ππ·=6
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Find the value of π§ in the diagram. Dimensions are in meters.
6.4π§= π§= π§=4.75 π
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Find the value of π in the diagram
2 π+7 =4 8βπ 2π+14=32β4π 6π+14=32 6π=18 π=3
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Looking Forward Determining chord lengths prepares students for:
Lesson 97: Concentric Circles Lesson 101: Determining Lengths of Segments Intersecting Circles Lesson 104: Relating Arc Lengths and Chords Lesson 106: Circumscribed and Inscribed Figures
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