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A performance-based unit aimed at teaching elementary students geometric concepts including flips, slides, and turns through hands-on activities involving tessellations and tangrams.
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How to fill out tessellating terriers are flipping

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How to fill out Tessellating Terriers are Flipping, Sliding and Turning. (Congruence and Motion – Geometry)

01
Begin with a square grid on your paper.
02
Choose a basic shape, such as a triangle or a dog figure, to use as your tessellating unit.
03
Draw the chosen shape in the corner of the grid square.
04
Use flipping techniques by reflecting the shape over a line to create a mirror image.
05
Slide the shape to new positions without rotating it to see how it fits against other shapes.
06
Rotate the shape at different angles to explore various tessellation patterns.
07
Continue to copy, flip, slide, and turn your shapes to fill in the grid completely.
08
Experiment with colors to enhance the visual appeal of your tessellations.

Who needs Tessellating Terriers are Flipping, Sliding and Turning. (Congruence and Motion – Geometry)?

01
Students studying geometry and congruence in mathematics classes.
02
Art educators looking for engaging ways to teach symmetry and patterns.
03
Graphic designers who incorporate tessellation into their artwork.
04
Architects and engineers interested in design and structure.
05
Anyone interested in mathematical art and creative problem-solving.
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People Also Ask about

A tessellation is simply a tiling that has a repeated pattern of one or more shapes. For a pattern to truly be a tessellation, the shapes can't overlap and can have no spaces between them. The pattern can be created by rotating, translating (sliding), and/or reflecting (mirroring) the shapes.
A tessellation is a repeating pattern made up of one or more shapes. The shapes should cover an entire surface, leaving no gaps or overlaps. Floor tiles are a common real-life example of a tessellation.
A regular tessellation is a highly symmetric, edge-to-edge tiling made up of regular polygons, all of the same shape. There are only three regular tessellations: those made up of equilateral triangles, squares, or regular hexagons.
1-Step Cutting Tessellation Take one square piece of paper and cut a weird shape out of one side of the square. Line your oddly-shaped cut-out on top of a second square of paper, lining up the long edges. Repeat for each of the remaining three squares. Take one of your squares and cut out your tracing.
Tessellations are patterns made up of one or more shapes repeated over and over. These shapes must meet together with no space in between. Because of this, not every shape will tessellate. Some shapes, such as ovals or circles, can not be tiled together to create a pattern without space in between them.
Examples of a tessellation are: a tile floor, a brick or block wall, a checker or chess board, and a fabric pattern. The following pictures are also examples of tessellations. Notice the hexagon (cubes, first tessellation) and the quadrilaterals fit together perfectly.
Tessellation in two dimensions, also called planar tiling, is a topic in geometry that studies how shapes, known as tiles, can be arranged to fill a plane without any gaps, ing to a given set of rules. These rules can be varied.

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Tessellating Terriers refers to a geometric concept that involves the use of congruence and motion to create patterns by flipping, sliding, or turning shapes. It is a way to explore symmetry and the arrangement of shapes without gaps or overlaps.
The concept of Tessellating Terriers is primarily used in educational contexts, particularly by teachers and students in geometry classes. Those engaging in geometry-related activities may utilize this concept for projects or assignments.
To fill out Tessellating Terriers, one typically needs to create drawings or models that demonstrate the flipping, sliding, or turning of geometric shapes. It's important to show the transformations clearly and provide explanations for how the shapes are congruent.
The purpose of Tessellating Terriers is to educate students about geometric transformations, symmetry, and the properties of shapes. It helps in understanding how shapes can fit together to create larger, cohesive patterns.
Information reported should include the types of transformations used (flipping, sliding, turning), examples of shapes involved in the tessellation, any mathematical properties observed, and reflections on the process of creating tessellations.
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