'Triangle abc' presentation slideshows

Chapter 5

Chapter 5 . Representation and algorithms. Computing with geospatial data. Traditional computing depends upon 1D data Moving to 2D data is a bigger jump than it might seem. Disjoint Touching externally Overlapping Touching internally Nested Equal. Algorithms.

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Part I. Principles

Part I. Principles . Markets Market failure Discounting & PV Markets 2 Dynamic efficiency Pollution solutions (Part 2). F. Pollution Solutions. Chapter 3. The Optimal Level of Pollution.

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8 Math Mid Term Review

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Lesson 6.5 Proving Properties of Triangles and Quadrilaterals

Lesson 6.5 Proving Properties of Triangles and Quadrilaterals Concept: Proofs in the Coordinate Plane EQs : - How do we prove the properties of triangles and quadrilaterals in the coordinate plane? (G.GPE.4)

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Introduction

Introduction The distance formula can be used to find solutions to many real-world problems. In the previous lesson, the distance formula was used to find the distance between two given points. In this lesson, the distance formula will be applied to perimeter and area problems.

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Think-Pair-share

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CRCT Review 2013-2014

CRCT Review 2013-2014. Mrs. Ward. What is the value of ? 1 B. 2 C. 3 D. 9 . Which graph does not represent a function? .

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THE SINE RULE

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Constructing Triangles

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Transformations and the Coordinate Plane

Transformations and the Coordinate Plane. I. II. Do you remember the QUADRANTS?. (+,+). (-,+). (-,-). (+,-). Do you remember the SIGNS for each Quadrant?. III. IV. TRANSLATION (slide). Move Right = add to x Move Left = subtract from x Move Up = Add to y Move Down = Subtract from y.

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Section 4.1 Congruent Polygons

Section 4.1 Congruent Polygons. How do we know if two figures are congruent?. All of the matching sides are the same All of the matching angles are the same Basically, the shapes are identical to each other. Naming two congruent shapes with a Congruence Statement.

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Menu

Select the proof required then click mouse key to view proof. Menu. Theorem 1 Vertically opposite angles are equal in measure. Theorem 2 The measure of the three angles of a triangle sum to 1800 . Theorem 3 An exterior angle of a triangle equals the sum of the two interior opposite

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Geometrical Figures

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Identify the Special Segment

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Warm Up:

Warm Up:. 1. Record the coordinates of Triangle ABC 2. What would be the coordinates of the new triangle if it was dilated by a scale factor of 1/2 3. What would be the coordinates of the new triangle if it was dilated by a scale factor of 2?

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TRIANGLES

TRIANGLES. CLASSIFICATIONS, ANGLES AND MORE!!. Free powerpoints at http://www.worldofteaching.com. Different Types of Triangles. There are several different types of triangles. You can classify a triangle by its sides and its angles.

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TRIANGLES

TRIANGLES. CLASSIFICATIONS, ANGLES AND MORE!!. Free powerpoints at http://www.worldofteaching.com. Different Types of Triangles. There are several different types of triangles. You can classify a triangle by its sides and its angles.

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7.4: Parallel Lines and Proportional Parts

7.4: Parallel Lines and Proportional Parts. p. 362-369. Th. 7-5 : Proving Parallel lines with overlapping triangles. If a line intersects 2 sides of a triangle and separates the sides into corresponding segments of proportional lengths, then the line is parallel to the 3 rd side. . D. 2.

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Aim: How do we prove triangles are similar?

Aim: How do we prove triangles are similar?. Do Now: Find the value of x. Aim: How do we prove triangles are similar?. Definition of similar figures: What will we need to show in order to prove triangles are similar? Example: Is parallelogram ABCD similar to parallelogram EFGH?.

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AAS examples

AAS examples. By : Ana Cristina Andrade. A. B. Example # 1:. E. Given : segment AD is parallel to segment BC. Segment AD is congruent to segment CB Proof : Triangle AED congruent to triangle CEB. V. V. D. C. Example # 2:. A. B. >. C. >. D.

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