'External segment' presentation slideshows

Circles

Circles. Chapter 10. 10.1 Tangents to Circles. Circle : the set of all points in a plane that are equidistant from a given point. Center : the given point. Radius : a segment whose endpoints are the center of the circle and a point on the circle. Vocabulary.

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Dementia

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Other Angle Relationships

Other Angle Relationships. Section 10.6. Tangent-Chord Theorem. 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. . Example 1. Try This!. Example 2. Interior Intersection Theorem.

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7.8

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10.5 Segment Lengths in Circles

10.5 Segment Lengths in Circles. Geometry Mrs. Spitz Spring 2005. Objectives/Assignment. Find the lengths of segments of chords. Find the lengths of segments of tangents and secants. Assignment: pp. 632-633 #1-30 all. Practice Quiz pg. 635 #1-7 all. Finding the Lengths of Chords.

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10.5 Segment Lengths in Circles

10.5 Segment Lengths in Circles. Geometry Mrs. Spitz Spring 2005. Objectives/Assignment. Find the lengths of segments of chords. Find the lengths of segments of tangents and secants. Assignment: pp. 632-633 #1-30 all. Practice Quiz pg. 635 #1-7 all. Finding the Lengths of Chords.

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Circle

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Circle

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Special Segments in Circles

Special Segments in Circles. Lesson 9.1B R.4.G.5 Investigate and use the properties of angles ( central and inscribed ) arcs , chords , tangents , and secants to solve problems involving circles

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Segment Lengths in Circles

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10.6 Segment Lengths in Circles

10.6 Segment Lengths in Circles. Geometry. Objectives/Assignment. Find the lengths of segments of chords. Find the lengths of segments of tangents and secants . Finding the Lengths of Chords.

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Sect. 12-6 Circles and Lengths of Segments

Sect. 12-6 Circles and Lengths of Segments. Geometry Honors. What and Why. What? Find the lengths of segments associated with circles. Why? To use the lengths of segments associated with circles in real-world applications such as architecture. Segments.

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Warm-up

Warm-up. 8x = 12 8(10+8)=6(y+6) 10 2 =6(2x+8) 12 2 =x(x+6). Warm Up. Find the missing values in the diagrams below. 1. 2. y =90, x =46, z =44. Chapter 10.5. Segment Lengths in Circles. Theorem 10.15.

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6.6

6.6. Find Segment Lengths in Circles. C. A. E. D. B. Theorem 6.16 Segments of Chords. If two chords intersect in the interior of a circle, then the product of the lengths of the segments of one chord is equal to the product of the lengths of the segments of the other chord. 6.6.

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Sec 10-6

Date:. Sec 10-6. Concept: Segment Lengths in Circles Objective: Given theorems about chords of a circle, find the lengths of segments. B. C. A. E. D.

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Geometry

Geometry. 9.7 Circles and Lengths of Segments. Q. S. X. R. P. Theorem. When two chords intersect inside a circle, the product of the segments of one chord equals the product of the segments of the other chord. 4. 3. x. 8. 6. 8 x 3 = 6 x 4. D. A. B. P. C. Example.

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Segments of Tangents, Secants and Chords

Segments of Tangents, Secants and Chords. Segments Formed by Tangents. Theorem If two segments are tangent to a circle from the same external point, then the segments are congruent. Segments Formed by Secants. Theorem

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Segments in Circles

Section 10.6. Segments in Circles. Notecard: Segments of Chords Theorem. If two chords intersect in the interior of a circle, then the product of the lengths of the segments of one chord is equal to the product of the lengths of the segments of the other chord. Segments of Chords.

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10.6: Find Segment Lengths in Circles

10.6: Find Segment Lengths in Circles. 02/18/09. Segments of Secants Theorem

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