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  1. tuckerms.dekalb.k12.ga.us › Downloads › transformations cheat sheet resourceTRANSFORMATIONS CHEAT-SHEET!

    Translations can be achieved by performing two composite reflections over parallel lines. Translations are isometric, and preserve orientation. Coordinate plane rules: (x, y) (x ± h, y ± k) where h and k are the horizontal and vertical shifts. Note: If movement is left, then h is negative. If movement is down, then k is negative.

  2. A translation. slides is a transformation that a figure across a plane or through space. With translation all points of a figure move the same distance and the same direction. Basically, translation means that a figure has moved.

  3. Pre-Image Image A reflection is taking a figure and flipping it over a given line. degrees A rotation is turning a figure about a point and a number of . A translation is taking a figure and sliding the figure to a new location. A dilation is enlarging or reducing an image by a scale factor k. Rules Rules Rules D (x,y) = (kx,ky) Scale factor ...

  4. 21 sty 2020 · What are the Reflection Rules? You're going to learn how to find the line of reflection, graph a reflection in a coordinate plane, and so much more...

  5. This product involves four pages of interactive notes on translations, dilations, rotations and reflections. Each note page provides an opportunity for students to complete the definition, examine and compare the angles and sides of the images, list the pre-image and image coordinates and to describe in words the transformation completed.

  6. translation: 4 units up 12) x y K F D K' I F' D' I' translation: 3 units right and 3 units down 13) x y E L B E' L' B' translation: 4 units left and 2 units up 14) x y P F C P' F' C' translation: 6 units right-2-Create your own worksheets like this one with Infinite Pre-Algebra. Free trial available at KutaSoftware.com

  7. A translation is a slide that maps all points of a figure the same distance in the same direction. A translation can slide a figure horizontally, vertically, or both. Practice with Translations Name the rule for the given figures: Rule for Translations: (x, y) → (x + a, y + b) a → left or right translations (horizontally)