Example of transformation in geometry

    • [DOCX File]Experimenting with Congruency Transformations in …

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      The transformation of a figure is the transformation of each and every point that determines the figure individually. The instructor should lead students to explain how context determines the definition and appropriate use of words such as “transformation”, “translation”, “mapping”, “rotation,” and “reflection”.


    • [DOC File]Transformational Geometry: 3/31/14-4/17/14

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      10. You can click and drag an icon on a computer screen. What transformation is this an example of? Explain. 11. Give a real life example of when you would use reflection. 12. Give a real life example of when you would use rotation. Title: Transformational Geometry: 3/31/14-4/17/14 Author: aking Last modified by: Garner, Tiffany L. Created Date ...


    • [DOCX File]Transformational Geometry

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      is a transformation which _____ the figure over a _____. This line is called the . Example 1: ΔABC. is being reflected over the ... Example . 7: Draw the line of reflection which caused triangle . ABC. ... Transformational Geometry Last modified by: WSAdmin


    • [DOC File]Formatting Blackline Masters

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      A transformation that is an isometry is also sometimes referred to as a . rigid. motion. or . rigid transformation. In geometry, there is one more important transformation. A . dilation. is a transformation that produces an image that is the same shape as the pre-image but is a different size.


    • [DOC File]G

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      Determine a transformation’s line of symmetry and compare the properties of the figure and its transformation. G.9.8.2. Draw the results of translations and reflections about the x- and y-axis and rotations of objects about the origin. CGT.5.G.5


    • [DOCX File]Transformational Geometry -Translations

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      Name: _____Date: _____ M8-U. 3: Notes # 1 – Transformational Geometry -Translations. Class: _____ A . transformation. is a change in the _____, _____, or _____ of a ...


    • [DOC File]Transformations

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      In transformation geometry, if a characteristic about a an image remains the same after a transformation occurs on the image, that “property” is said to be “preserved”. For example: Size is preserved in a reflection, because the new image is still the same size as the pre-image (original image).


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