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3.8 Name (print first and last) Per Date: 10/23 due 10/24 3.8 Rigid Transformations: Perpendicular Lines Geometry Regents 20132014 Ms. Lomac SLO: I can articulate the invariant qualities of reflections,
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To fill out 38 rigid transformations perpendicular, you need to first understand what a rigid transformation is. A rigid transformation is a transformation that preserves distances and angles, meaning that the shape and size of an object does not change during the transformation.
02
Start by identifying the figure or object that you want to transform. This could be a polygon, a 3D object, or any other geometric shape.
03
Determine the type of rigid transformation you want to apply. In this case, you want to apply perpendicular transformations, which means the figure will be rotated by 90 degrees.
04
Decide whether you want to perform a rotation, reflection, or translation to achieve the perpendicular transformation. In this case, rotation is the appropriate transformation.
05
Choose a point as the center of rotation. This point will act as the pivot point for the rotation. It can be any point within or outside of the figure.
06
Determine the angle of rotation. Since you want to achieve perpendicular transformations, the angle of rotation should be 90 degrees.
07
Apply the rotation by moving each point of the figure around the center of rotation. Use the angle of rotation to determine the new position of each point.
08
Repeat the rotation process until you have completed 38 rigid transformations perpendicular.
Who needs 38 rigid transformations perpendicular? Someone who is studying geometry or working with complex geometric shapes may need to perform 38 rigid transformations perpendicular. This could be a student studying for an exam or a professional working on a project that involves intricate spatial manipulations.
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38 rigid transformations perpendicular refer to a set of transformations in which the objects remain at a fixed distance from the original point when rotated or translated in a perpendicular manner.
Typically, individuals or companies working in fields like engineering, architecture, or design may be required to use and understand 38 rigid transformations perpendicular.
To fill out 38 rigid transformations perpendicular, one must understand the concept of rigid transformations such as rotations, translations, and reflections in a perpendicular manner.
The purpose of 38 rigid transformations perpendicular is to accurately manipulate and transform objects while maintaining their original shape and orientation.
Information such as the type of transformation (rotation, translation, reflection), the angle or distance of the transformation, and the original object's dimensions may need to be reported.
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