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  2. R(0,0)-90°/270°[clock wise/counterclock wise](x,y) (y,-x) R(0,0)360°/-360°(x,y)=(x,y) In all honesty, there are only two that need to be memorized. R 90°/-270°and R -90°/270°since depends on the direction it rotates the x and y value sometimes turns into negative, but 100% of the time the x and y swaps.

  3. Let’s apply 90 degree clockwise rotation about the origin to each of these vertices. A (-3, -3) → A’ (-3, 3) B (1, -3) → B’ (-3, -1) C (1, -5) → C’ (-5, -1) D (-3, -5) → D’ (-5, 3) Plot the points A’, B’, C’ and D’ on the same coordinate plane and draw a rectangle A’B’C’D’. So, A’B’C’D’ is the required ...

  4. Apr 30, 2020 · 90 degrees clockwise rotation. 90 degrees counterclockwise rotation. 180 degree rotation. 270 degrees clockwise rotation. 270 degrees counterclockwise rotation. 360 degree rotation. Note that a geometry rotation does not result in a change or size and is not the same as a reflection! Clockwise vs. Counterclockwise Rotations.

    • 90 degree clockwise rotation1
    • 90 degree clockwise rotation2
    • 90 degree clockwise rotation3
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    • 90 degree clockwise rotation5
    • Rotations About The Origin
    • Composition of Transformations
    • Rotational Symmetry
    • Video – Lesson & Examples

    90 Degree Rotation

    When rotating a point 90 degrees counterclockwise about the origin our point A(x,y) becomes A'(-y,x). In other words, switch x and y and make y negative.

    180 Degree Rotation

    When rotating a point 180 degrees counterclockwise about the origin our point A(x,y) becomes A'(-x,-y). So all we do is make both x and y negative.

    270 Degree Rotation

    When rotating a point 270 degrees counterclockwise about the origin our point A(x,y) becomes A'(y,-x). This means, we switch x and y and make x negative.

    And just as we saw how two reflections back-to-back over parallel lines is equivalent to one translation, if a figure is reflected twice over intersecting lines, this composition of reflections is equal to one rotation. In fact, the angle of rotationis equal to twice that of the acute angle formed between the intersecting lines.

    Lastly, a figure in a plane has rotational symmetry if the figure can be mapped onto itself by a rotation of 180° or less. This means that if we turn an object 180° or less, the new image will look the same as the original preimage. And when describing rotational symmetry, it is always helpful to identify the order of rotations and the magnitude of...

    38 min 1. Introduction to Rotations 2. 00:00:23– How to describe a rotational transformation (Examples #1-4) 3. Exclusive Content for Member’s Only 1. 00:12:12– Draw the image given the rotation (Examples #5-6) 2. 00:16:41– Find the coordinates of the vertices after the given transformation (Examples #7-8) 3. 00:19:03– How to describe the rotation ...

  5. How do you rotate a figure 90 degrees in clockwise direction on a graph? Rotation of point through 90° about the origin in clockwise direction when point M (h, k) is rotated about the origin O through 90° in clockwise direction. The new position of point M (h, k) will become M’ (k, -h).

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