6.1 Exploring Polygons

Feb 07, 2012

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6.1 Exploring Polygons. 6.1 Exploring Polygons. 6.1 Exploring Polygons. 6.1 Exploring Polygons. 6.1 Exploring Polygons. 6.1 Exploring Polygons. 6.1 Exploring Polygons. 6.1 Exploring Polygons.

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6.1 Exploring Polygons

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6.1 Exploring Polygons
6.1 Exploring Polygons
6.1 Exploring Polygons
6.1 Exploring Polygons
6.1 Exploring Polygons
6.1 Exploring Polygons
6.1 Exploring Polygons
6.1 Exploring Polygons

6.1 Polygons

6.1 Polygons. Geometry Mrs. Spitz Spring 2005. Objectives:. Identify, name, and describe polygons such as the building shapes in Example 2. Use the sum of the measures of the interior angles of a quadrilateral. Assignments. pp. 325-327 # 4-46 all Definitions Postulates/Theorems.

468 views • 16 slides

6.1 Polygons

6.1 Polygons. Day 1. What is polygon?. Formed by three or more segments (sides). Each side intersects exactly two other sides, one at each endpoint. Has vertex/vertices. Polygons are named by the number of sides they have. Fill in the blank. Quadrilateral. Pentagon. Hexagon. Heptagon.

293 views • 12 slides

6.1 Polygons

6.1 Polygons. What is a polygon?. A plane figure that meets these 2 conditions: it is formed by three or more segments called sides (no 2 sides with a common endpoint are collinear) - Each side intersects exactly 2 other sides, one at each endpoint. . Example of a Polygon.

339 views • 14 slides

6.1 Polygons

6.1 Polygons. Vocabulary. Polygon: plane figure formed by three or more segments (called sides). Diagonal: segment that joins 2 non-consecutive vertices . Classifying Polynomials. Example 1 . Is the figure a polygon? Explain your reasoning. . Quadrilaterals .

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Exploring and Classifying Polygons

Exploring and Classifying Polygons. Polygons. A polygon is a closed figure whose sides are made up of straight line segments that do not cross. Naming Polygons. Classifying Quadrilaterals. Quadrilaterals are four-sided polygons. Trapezoids.

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Exploring and Classifying Polygons

Exploring and Classifying Polygons. Lesson 8-5. Polygons. A polygon is a closed figure whose sides are made up of straight line segments that do not cross. Naming Polygons. Classifying Quadrilaterals. Quadrilaterals are four-sided polygons.

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6.1 Polygons

6.1 Polygons. Week 1 Day 2 January 7 th 2014. State whether the figure is a polygon. If it is not, explain why . Warm UP: Identifying Polygons. Essential Question :. What is a polygon? How do we identify and classify polygons? How do we find angle measures of quadrilaterals? .

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6.1 and 6.2 Proportions and Similar Polygons

6.1 and 6.2 Proportions and Similar Polygons. Objectives. Write ratios and use properties of proportions Identify similar polygons Solve problems using scale factors. Ratios and Proportions.

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Exploring and Classifying Polygons

Exploring and Classifying Polygons. Lesson 1.6. Vocabulary. Fill in vocabulary in notetaking guide lesson 1.6 use your book’s glossary for help. Polygons. A polygon is a closed figure whose sides are made up of straight line segments that do not cross. Convex or Concave?.

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Geometry 6.1 Angles of Polygons

Geometry 6.1 Angles of Polygons. Diagonals. A diagonal of a polygon is a segment that joins two nonconsecutive vertices. Ex. 1. How many diagonals can we draw in the rectangle? . Triangles. Ex. 2. How many diagonals can be drawn in the triangle?.

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6.1 Polygons

6.1 Polygons. Geometry. Objectives/DFA/HW. Objectives: You will solve problems using the interior & exterior angle-sum theorems. DFA: pp.356-357 #16 & #30 HW: pp.356-358 (2-44 even). What is polygon?. Formed by three or more segments (sides).

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Chapter 10: Exploring Polygons and Area

Chapter 10: Exploring Polygons and Area. Lesson 10-4: Area of Triangles, Rhombi, and Trapezoids p. 535-538. Review from Previous Class. Refer to the figure below to find each area. ABCDEF Shaded part of GHIE HONMLKJI The entire figure including the unshaded part of GHIE. A. B. H. O. L.

250 views • 12 slides

6.1 Polygons

6.1 Polygons. Convex verse Concave. Definition of a Polygon. A polygon is a figure on a plane with three or more sides that meet at a vertex. Name of this Polygon. ABCD, CDAB, or DABC You want to list the vertices in some order. Polygons are named by their sides. 3 sides – Triangle

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6.1 Polygons

6.1 Polygons. Mrs. Gibson Geometry Spring 2011. What is polygon?. Formed by three or more segments (sides). Each side intersects exactly two other sides, one at each endpoint. Has vertex/vertices. Polygons are named by the number of sides they have. These are the most commonly used.

1.11k views • 91 slides

Section 6.1 Angles of Polygons

Section 6.1 Angles of Polygons. A polygon is a plane figure with the following requirements: 1. formed by 3 or more segments called sides 2. each side intersects exactly two other sides, one at each endpoint. Identify the polygons. D. No. Yes. No. No.

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7-2: Exploring Dilations and Similar Polygons

7-2: Exploring Dilations and Similar Polygons. Expectation: G3.2.1: Know the definition of dilation and find the image of a figure under a dilation. G3.2.2: Given two figures that are images of each other under some dilation, identify the center and magnitude of the dilation. Size Changes.

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6.1 Polygons

6.1 Polygons. These are polygons:. These are not polygons:. Polygon –. These are convex polygons:. These are concave polygons:. Convex polygons –. Concave polygons –. ). ). ). ). ). Equilateral Polygons. -. Equiangular Polygons. -. Regular Polygons. -. A. B. D. C.

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Lesson 6.1 Polygons

Lesson 6.1 Polygons. Today, we will learn to… > identify, name, and describe polygons > use the sum of the interior angles of a quadrilateral. triangle. quadrilateral. pentagon. hexagon. heptagon. octagon. nonagon. decagon. dodecagon. Theorem 6.1 Interior Angles of a Quadrilateral.

1.46k views • 121 slides

6.1 Polygons

6.1 Polygons. Day 1 Part 1 CA Standards 7.0, 12.0, 13.0. Warmup. Solve for the variables. 1. 10 + 8 + 16 + A = 36 2. 6 + 15 + 9 + 3B = 36 3. 10 + 8 + 2X + 2X = 36 4. 4R + 10 + 108 + 67 + 3R = 360. What is polygon?. Formed by three or more segments (sides).

1.13k views • 91 slides

6.1 Angles of Polygons

6.1 Angles of Polygons. Sum of measures of Interior Angles One method to find the sum of interior angles is to triangulate the convex polygon. # of sides # of triangles Sum of angles 3 1 180 4 5 6 .

349 views • 12 slides

6.1 Polygons

150 views • 12 slides

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