Search Header Logo
11-3 Polygons

11-3 Polygons

Assessment

Presentation

Mathematics

7th - 8th Grade

Practice Problem

Medium

CCSS
2.G.A.1

Standards-aligned

Created by

Catelyn Cujas

Used 16+ times

FREE Resource

6 Slides • 6 Questions

1

11-3 Polygons

Chapter 11 Lesson 3

Slide image

2

What is a polygon?

  • A polygon is a simple, closed figure formed by three or more sides.

  • Polygons are normally classified by the number of sides they have!

  • Notice the sides of the polygons are not curved, never overlap, and are ALWAYS closed!

Slide image

3

Multiple Choice

Question image

Using the picture for help, determine whether the figure is a polygon. If it is, classify the polygon. DO NOT CHOOSE THE PICTURE AS YOUR ANSWER!

1
2

This is not a polygon.

3

This is a polygon. It is a hexagon.

4

This is polygon. It is a nonagon.

4

Multiple Choice

Question image

Using the picture to help, determine whether the figure is a polygon. If it is, classify the polygon. DO NOT CHOOSE THE PICTURE AS YOUR ANSWER!

1
2

This is not a polygon.

3

This is a polygon. It is a two-gon.

4

This is a polygon. It is a curved triangle.

5

Interior Angles of a Polygon

  • The sum of the degree measures of the interior angles of a polygon with n sides is (n - 2)180!

  • The visual shows the number of diagonals that can be drawn to connect the nonconsecutive vertices in a polygon!

Slide image

6

Notes Example

  • Find the sum of the measures of the interior angles of a nonagon.

  • Using (n - 2)180:

  • (9-2)180 = 1260 degrees.

Slide image

7

Multiple Choice

Find the sum of the measures of the interior angles of an 18-gon.

1

3240 degrees

2

2880 degrees

3

3600 degrees

8

Uhhh... Tessellation?

  • A tessellation is a repetitive pattern of polygons that fit together with no overlaps or holes.

  • The sum of the measures of the angles where the vertices meet (in the center) is 360 degrees!

Slide image

9

Notes Example

  • Determine whether or not a tessellation can be created using only regular hexagons. If not, explain.

  • Since n = 3 (120 divides 360 evenly), we can use a hexagon to make a tessellation!

10

Multiple Choice

Determine whether or not a tessellation can be created using only regular pentagons.

1

Yes

2

No

11

Multiple Choice

Question image

Is the given shape a polygon?

1

Yes

2

No

12

Multiple Choice

Find the sum of the measures of the interior angles of a decagon.

1

1800 degrees

2

1440 degrees

11-3 Polygons

Chapter 11 Lesson 3

Slide image

Show answer

Auto Play

Slide 1 / 12

SLIDE