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**Apply Other Angle Relationships in Circles**

Lesson 10-5 Apply Other Angle Relationships in Circles

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**Angles Inside the Circle Theorem (Interior Angle Theorem)**

Definition: Angles that are formed by two intersecting chords. 1 A B C D 2 E Interior Angle Theorem: The measure of the angle formed by the two intersecting chords is equal to ½ the sum of the measures of the intercepted arcs.

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**Example: Interior Angle Theorem**

91 A C x° y° B D 85

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Practice: 1) 2)

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Exterior Angles An angle formed by two secants, two tangents, or a secant and a tangent drawn from a point outside the circle. 3 y x 2 1 Two secants 2 tangents A secant and a tangent

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**Angles Outside the Circle Theorem (Exterior Angle Theorem)**

The measure of the angle formed is equal to ½ the difference of the intercepted arcs.

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**Example: Exterior Angle Theorem**

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Q G F D E C 1 2 3 4 5 6 A 30° 25° 100°

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Practice: 1) 2)

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**An Angle Formed by a Chord and a Tangent**

If a tangent and a chord intersect at a point on a circle, then the measure of each angle formed is one half the measure of its intercepted arc.

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Practice: 1) 2)

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WARM UP 1) 2). Section 9.6 Other Angles OTHER Angles in a Circle You know two types of Angles: –Central angles –Inscribed angles FOUR OTHER TYPES 1)

WARM UP 1) 2). Section 9.6 Other Angles OTHER Angles in a Circle You know two types of Angles: –Central angles –Inscribed angles FOUR OTHER TYPES 1)

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