'External secant segment ' presentation slideshows

Geometry B Chapter 10

Geometry B Chapter 10. Segment Relationships in Circles. Objectives. Find the lengths of segments formed by lines that intersect circles. Use the lengths of segments in circles to solve problems. Warm Up Solve for x . 1. 2. 3 x = 12 2 3. BC and DC are tangent

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Chapter 10

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10.7 Special Segments in a Circle

10.7 Special Segments in a Circle. Objectives. Find measures of segments that intersect in the interior of a circle. Find measures of segments that intersect in the exterior of a circle. A. D. O. C. B. Segments in a Circle.

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Day 71: Circles

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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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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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Geometry Honors Section 9.5 Segments of Tangents, Secants and Chords

Geometry Honors Section 9.5 Segments of Tangents, Secants and Chords. In this section, we will be finding the lengths of segments formed when secants, tangents and/or chords intersect.

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Special Segments in a Circle

Special Segments in a Circle. Find measures of segments that intersect in the interior of a circle. Find measures of segments that intersect in the exterior of a circle. A Tibetan Mandala exhibiting a six-pointed star. SEGMENTS INTERSECTING INSIDE A CIRCLE. R.

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Warm Up(Add to Hw) Solve for x . 1. 2. 3 x = 12 2 3. BC and DC are tangent

Warm Up(Add to Hw) Solve for x . 1. 2. 3 x = 12 2 3. BC and DC are tangent to ? A . Find BC. 4. 48. 14. 11-6. Segment Relationships in Circles. Holt Geometry. J. Example 1: Applying the Chord-Chord Product Theorem. Find the value of x and the length of each chord.

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10.5 Segment Lengths in Circles

10.5 Segment Lengths in Circles. p. 629. Thm 10.15. If 2 chords intersect in the interior of a circle, then AC * CD = BC * CE. B. A. C. D. F. E. Ex : Solve for x. 12 * 9 = 18 * x 108 = 18x 6 = x. x 18. 12 9. R. Definitions. S.

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Special Segments in a circle (12.4)

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