'Segment lengths' presentation slideshows

Circles

Circles. Chapter 12 Geometry. 12-1 Tangent Lines. warm up. 12-1 Tangent Lines. 12-1 Tangent Lines. 12-1 Tangent Lines. 12-1 Tangent Lines. 12-1 Tangent Lines. 12-1 Tangent Lines. 12-1 Tangent Lines. Homework: page 665 (1-3, 6-12). 12-2 Chords and Arcs. 12-2 Chords and Arcs.

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WARM UP!

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Definitions and Postulates

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Introducing ELAN for Sociolinguistics

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9-1

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Problem of the Day

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Outline

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Warm Up

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1.3 Use midpoint and distance formulas You will find lengths of segments in the coordinate plane

1.3 Use midpoint and distance formulas You will find lengths of segments in the coordinate plane Essential question: How do you find the distance and the midpoint between two points in the coordinate plane?. Skateboard.

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Inscribed Angles

. m A = 100; m B = 75; m C = 80; m D = 105. m X = 80; m Y = 70; m Z = 90; m W = 120. No; the diagonal would be a diameter of O and the inscribed angle would be a right angle, which was not found in Exercise 1 above. Inscribed Angles. Lesson 12-3.

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Circle

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Introduction

Introduction

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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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10.6 Segment Lengths in Circles

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Geometry Section1.3

Geometry Section1.3 . Using Segments and Congruence Distance and Midpoint Formula. M. P. Q. What is midpoint?. The midpoint M of PQ is the point between P and Q such that PM = MQ. How do you find the midpoint?

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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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12-4A Angle Measures and Segment Lengths

12-4A Angle Measures and Segment Lengths. Secant A line that intersects a circle in exactly two points.

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8.1 Arc Length

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12.4 Angle Measurements and Segment Lengths

12.4 Angle Measurements and Segment Lengths. Theorem 12.13 The measure of an angle formed by two lines that intersect inside a circle is half the sum of the measures of the intercepted arcs. Theorem 12.14. Theorem 12.14

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