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In the previous lesson, students were introduced to the terms “translation,” “rotation,” and “reflection.” In this lesson, students understand that:
These moves are called transformations for the first time, and students draw images of figures under these transformations. They study where shapes go under sequences of these transformations and identify the steps in a sequence of transformations that takes one figure to another. They also label the image of a point as . While not essential, this practice helps show the structural relationship (MP7) between a figure and its image.
Students also encounter the isometric grid (one made of equilateral triangles with 6 meeting at each vertex). They perform translations, rotations, and reflections both on a square grid and on an isometric grid.
Students using the print version may make use of tracing paper to experiment moving shapes. For classrooms using the digital version of the materials: This is the lesson where students learn to use the transformation tools in GeoGebra. Whenever students choose to make use of an appropriate tool, they are engaging in MP5.
Make sure students have access to items in their geometry toolkits: tracing paper, graph paper, colored pencils, scissors, ruler, protractor, and an index card to use as a straightedge or to mark right angles.
For classrooms using the print version of the materials: Access to tracing paper is particularly important. Each student will need about 10 small sheets of tracing paper (commercially available "patty paper" is ideal). If using large sheets of tracing paper, such as 8.5 inches by 11 inches, cut each sheet into fourths.
For classrooms using the digital version of the materials: If there is access to extra help from a tech-savvy person, this would be a good day to request their presence in class.
A sequence of transformations is a set of translations, rotations, reflections, and dilations on a figure. The transformations are performed in a given order.
This diagram shows a sequence of transformations to move Figure A to Figure C.
First, A is translated to the right to make B. Next, B is reflected across line to make C.
A transformation is a translation, rotation, reflection, or dilation, or a combination of these.