NAME DATE PERIOD Lesson 3 Skills Practice Rotations For Exercises 1 and 2, graph XYZ and its image after each rotation. Then give the coordinates of the vertices for X 'Y 'Z '. 1. 180 clockwise about.

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  1. Click ‘Get Form’ button to access the form and open it for editing.
  2. In the first section, you will need to graph triangle XYZ and its image after each rotation. For the first exercise, you must rotate the triangle 180° clockwise about vertex Z. Provide the coordinates of the new vertices X', Y', and Z' in the designated fields.
  3. For exercise two, graph triangle XYZ again and then rotate it 90° clockwise about vertex X. Also, document the new coordinates of the vertices after this rotation.
  4. Moving on to the next quadrilateral, BCDE, with vertices B(3, 6), C(6, 5), D(5, 2), and E(2, 3), you will graph this figure. Perform a counterclockwise rotation of 180° about the origin and write down the coordinates for the vertices B', C', D', and E'.
  5. Next, for triangle JKL which has vertices J(-4, 4), K(-1, 3), and L(-2, 1), graph the triangle and perform a clockwise rotation of 90° about the origin. Again, make sure to provide the new coordinates of the vertices J', K', and L'.
  6. After completing all exercises, review your entries for accuracy. You can then save your changes, download a copy of the completed form, print it, or share it as needed.

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What is the angle of rotational symmetry for a circle?

Many geometrical shapes appear to be symmetrical when they are rotated 180 degrees or with some angles, clockwise or anticlockwise. Some of the examples are square, circle, hexagon, etc.

When the capital letters of the word TRANSFORMATION are rotated 180 degrees, they generate the same letter: I, N, O and S.

To draw a figure with rotational symmetry and 90° and 180° as its angles of rotation, you can create a square. A square has four equal sides and four right angles (90° each). When rotated 90° or 180°, it will perfectly align with its original position, showcasing its rotational symmetry.

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