'Same endpoint' diaporamas de présentation

Welcome

Welcome. To. Geometry. ________ Jeopardy!. Enjoy Geometry Jeopardy! Choose players or groups - Individuals or Teams can play! Plan a way for contestants to indicate they want to answer (tap desk, ring bell, clicker, etc.)

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Copy and Bisect an Angle

Copy and Bisect an Angle. Assignment Check. Basic Constructions. Congruent segment Congruent angle. Warm Up. In the following figures, circles have been constructed so the endpoints of the diameter of each circle coincide with the endpoints of each segment of the equilateral triangle.

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Bellwork

Clickers. Bellwork. If 10 is multiplied by 10 more than a number, the product is the square of 24. Find the number Solve for x 21(x-4)=(2x-7)(x+2) 3x 2 -13x-7=0. Bellwork Solutions. If 10 is multiplied by 10 more than a number, the product is the square of 24. Find the number.

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Properties of circles

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1-4 Measuring Segments & Angles M11.B.2 M11.C.1 2.5.11.B 2.3.11.B

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7.8

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Geometry Lesson 1.1A

Geometry Lesson 1.1A. Coordinate Plane Basics. LG.1.G.2 Represent points , lines , and planes pictorially with proper identification, as well as basic concepts derived from these undefined terms, such as segments, rays, and angles. Basic Terms in Geometry:.

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CHAPTER 1: Tools of Geometry

CHAPTER 1: Tools of Geometry. Section 1-6: Measuring Angles. Objectives. To find the measures of angles. To identify special pairs of angles. Vocabulary. Angle Acute Angle Right Angle Obtuse Angle Straight Angle Congruent Angles Vertical Angles Adjacent Angles Complementary Angles

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GBK Geometry

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1.3 Segments, Rays, Lines and Planes

1.3 Segments, Rays, Lines and Planes. Parts of Lines. Segment The part of a line consisting of two endpoints and all the points in between. Parts of Lines. Ray The part of the line consisting of one endpoint and all the points of the line on one side of the endpoint. Parts of Lines.

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Copy and Bisect an Angle

Copy and Bisect an Angle . Bell Work. Vocabulary. Objectives . To learn how to bisect and copy and angle Assessment: Copy and bisect and angle on your own. Warm Up.

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Measuring Angles

Measuring Angles. 1.4 Ms. Verdino. An angle is formed by two rays with the same endpoint. The rays are the sides of the angle. The endpoint is the vertex of the angle. The interior of an angle is the region containing all of the points between the two sides of the angle.

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Lines and Line Segments

Lines and Line Segments. Geometry Vocabulary. POINT. A POINT IS AN EXACT POSITION. LINE. A LINE IS A SET OF POINTS THAT IS ENDLESS IN BOTH DIRECTIONS. LINE SEGMENT. A LINE SEGMENT IS A PART OF A LINE IT HAS TWO ENDPOINTS. RAY.

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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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Chords, Secants, & Tangents ( Angle Measures )

Chords, Secants, & Tangents ( Angle Measures ). 9.3.3.8 Know and apply properties of a circle to solve problems and logically justify results. . Guiding Question: How do I measure intersecting lines in & out of a circle?.

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Notes 69: (10.6) Find Segment Lengths in Circles

Notes 69: (10.6) Find Segment Lengths in Circles. THEOREM 10.14: 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 .

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M217 Section 1.3

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Proving Angles Congruent

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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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Segments, Rays, Parallell Lines and Planes

Segments, Rays, Parallell Lines and Planes. 1-3. Definitions. Segment- a segment is a part of a line which contains two endpoints and all of the points between. Ray- A ray is a part of a line consisting of only one endpoint, and extending infinitely in the opposite direction.

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