Tessellation Extra Credit Project

Slides:



Advertisements
Similar presentations
TESSELLATIONS Oleh : Sulistyana SMP N 1 Wonosari.
Advertisements

Surrounded by Rep-Tiles A Tessellation Activity. Rep-Tile Design: Rep-tiles are geometric figures such that n copies will tessellate. This means that.
Student Support Services
DEFINITION: TILES AND TILING
Tantalising Tessellations
Using Transformations to Create Fantastic Tessellations! Dr. Maria Mitchell 1.
Procedural Content Tiling
Tessellations Warm Up Lesson Presentation Lesson Quiz
Objective: Students will… (1) Understand the concept of and the process of making tessellations. (2) Create tessellations using: Rotation, Translation,
Using Transformations to Create Fantastic Tessellations! Dr. Maria Mitchell 1.
This Exploration of Tessellations will guide you through the following: Exploring Tessellations Definition of Tessellation Semi-Regular Tessellations.
Translation Tessellations For simple translation tessellations, polygons should have opposite sides that are parallel and congruent – squares, hexagons,
10.3 Polygons, Perimeters, and Tessalatiolns.  Polygon- -Any closed shape in the plane formed by three or more line segments that intersect only at their.
Tessellations 12-6 Warm Up Lesson Presentation Lesson Quiz
What is a Tessellation? A tessellation is a pattern of repeating figures that fit together with NO overlapping or empty spaces. Tessellations are formed.
Can’t Wait to Tessellate! Mrs. Knowlton, Art Teacher Tara Elementary School Bradenton, Florida.
The mathematical study of the properties, measurements, and relationships of points, lines, planes, surfaces, angles, and solids. Geometry.
M. C. Escher Born in the Netherlands.
Tessellations! A tessellation or tiling, is a repeating pattern of figures that completely covers a plane without gaps or overlaps. You can create tessellations.
Polygons Lesson What is a polygon? A polygon is a simple, closed, two-dimensional figure formed by three or more line segments (sides). Closed?
to summarize this presentation
18.1 Congruence and Similarity p.394 Quick Review Quick Review Objective: to learn how to use translations, rotations, and reflections to transform geometric.
A tessellation (or tiling) is a special type of pattern that consists of geometric figures that fit without gaps or overlaps to cover the plane.
Tessellations.
Tessellation Project Today we will discuss the requirements and expectations for your Tessellation projects and you will receive a brief introduction to.
Lesson 10-4: Tessellation
Create Your Own Tessellation If many copies of a shape can be used to cover a surface, without leaving any gaps between them, then we say that the shape.
Tessellation Project.
Transformational Geometry
 Tessellation Project Adapted from an online power point.
Transformations, Symmetries, and Tilings
Escher Tessellations Who is MC Escher? What is an Escher tessellation? What method is used to make one?
2 pt 3 pt 4 pt 5pt 1 pt 2 pt 3 pt 4 pt 5 pt 1 pt 2pt 3 pt 4pt 5 pt 1pt 2pt 3 pt 4 pt 5 pt 1 pt 2 pt 3 pt 4pt 5 pt 1pt Vocab 1 Vocab 2 Transformations CompositionsMiscellaneous.
Ch. 6 Geometry Lab 6-9b Tessellations Lab 6-9b Tessellations.
Create Your Own Tessellation If many copies of a shape can be used to cover a surface, without leaving any gaps between them, then we say that the shape.
Tessellations Starting slide….
Drawing Two Dimensional Shapes
Chapter13-6 Similar and Congruent Figures
Exploring Tessellations
Tessellations 9-6 Warm Up Lesson Presentation Lesson Quiz
Tessellation Project Today we will discuss the requirements and expectations for your Tessellation projects and you will receive a brief introduction to.
Tessellations.
Tessellations Objective:
Tessellations A tessellation is made by reflecting, rotating or translating a shape. A shape will tessellate if it can be used to completely fill a space.
Polygons, Perimeters, and Tessellations
Tessellation Project Today we will discuss the requirements and expectations for your Tessellation projects and you will receive a brief introduction to.
Tessellations.
Tessellations POD: What is the measure of each interior angle of each regular polygon? Equilateral triangle Pentagon Hexagon Octagon.
Worksheet Key Yes No 8) 7/13 9) 4 10) 1/3
Tessellation Project Today we will discuss the requirements and expectations for your Tessellation projects and you will receive a brief introduction to.
The Mathematical Art Of M.C. Escher
Tessellations.
Tessellations POD: What is the measure of each interior angle of each regular polygon? Equilateral triangle Pentagon Hexagon Octagon.
Lesson 10-4: Tessellation
Tessellation Project.
Tessellations.
Tessellations.
12-6 Tessellations Lesson Presentation Holt Geometry.
Unit 3 Review Day 1.
Tessellations 12-6 Warm Up Lesson Presentation Lesson Quiz
Tessellation Project.
Tessellations of the Plane
Tessellations Warm Up Lesson Presentation Lesson Quiz
Lesson: 10 – 7 Tessellations
Tessellations Warm Up Lesson Presentation Lesson Quiz
9.7 Tesselations Brett Solberg AHS ’11-’12.
Transformations Review
Tessellation Project Today we will discuss the requirements and expectations for your Tessellation projects and you will receive a brief introduction to.
Tessellation Project Today we will discuss the requirements and expectations for your Tessellation projects and you will receive a brief introduction to.
Presentation transcript:

Tessellation Extra Credit Project

Tessellation Project Maurits Cornelis Escher (1898 – 1972) was a Dutch artist famous for his repetitive, interlocking pattern. His works look like paintings but were done by woodcarving and lithographs. Escher’s designs are made from variations on tiling patterns called tessellations. A floor covered by square tiles is an example of a tessellation of squares.

Tessellations & Transformations Tessellations can be modified by using transformations. As you know, transformations are movements of geometric figures. One transformation, commonly used to create tessellations is a slide, or translation, of a figure.

Translation Tessellations (Easy) For simple translation tessellations, polygons should have opposite sides that are parallel and congruent – squares, hexagons, parallelograms.

Example: Translation Tessellation You can create more complex designs starting with square tessellations and making changes on both pairs of sides.

Depending how you decide to color your tessellation, a very simple design can have a very creative result.

Glide Reflection Tessellation(Moderate) For glide reflection tessellations, polygons should have opposite sides that are parallel and congruent – squares, hexagons, parallelograms.

Example By reflecting and gliding over more than one side, you can create a more complex tessellation.

Adding coloring and features will enhance the artwork.

Tessellation created by Rotation (Challenging) Adjacent sides must be congruent – squares, equilateral triangles, regular hexagons, rhombi

Midpoint Rotations (Challenging) Triangles, Squares, and Quadrilaterals Note: More than one side may be altered for more challenging designs. Coloring one side of the pattern will help prevent accidental flipping during tracing.

Example: Rotational Tessellation

Suggestions A template that is approximately 2 inches by 2 inches will work well to create an 8 ½ by 11 inch tessellation. Try out several designs, by cutting and taping paper together until you find something you like. When you have decided on a design, create your template on a stiff material – heavy cardstock or a file folder seem to work well for creating a sturdy template that can be traced over and over. Be creative. Your design should not look like any of the designs in the packet or in this presentation. Remember: Finding a design online and copying it is plagiarism.

Tessellation Project This is an extra credit assignment and due the Monday that we return from Fall break. The more creative and difficult the tessellation the more points you will receive. HAVE FUN!!!!!