The 90 and 180 degrees rotation of the original figure. The 270 degrees rotation of the original figure. videos that may help
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High School: Geometry » Introduction Print this page. An understanding of the attributes and relationships of geometric objects can be applied in diverse contexts—interpreting a schematic drawing, estimating the amount of wood needed to frame a sloping roof, rendering computer graphics, or designing a sewing pattern for the most efficient use of material.
Integers and the Coordinate Plane Practice B: Transformations in the Coordinate Plane Use the graph below for Exercises 1 3. Apply the given transformation. Give the coordinates of each vertex in the image. 1. a translation 4 units right and 5 units down A’ _____ B’ _____ C’ _____
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Transformation rules apply whether we are doing geometry in the Euclidean plane (no coordinates) or in the Cartesian plane (with coordinates). They are easy to give in algebraic form if the coordinate plane is being used. Exercise #3: Triangle ABC is graphed below with vertices at 5), —4) and C(4, —4). Use the
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1 dilation followed by a rotation 2 translation followed by a rotation 3 line reflection followed by a translation 4 line reflection followed by a line reflection 166 In the diagram below, a square is graphed in the coordinate plane. A reflection over which line does not carry the square onto itself? 1 x =5 2 y =2 3 y =x 4 x +y =4
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A $360°$ rotation bring our original coordinates of $(8, 3)$ back to $(8, 3)$ once again. Keep your head on you—those rotations can be a doozy! What is a Translation? In addition to reflecting or rotating an object, we can also translate the object to another place on the coordinate plane.