Write a sequence of transformations

• [DOC File]Transformations - Polk County School District

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  Given a geometric figure and a rotation, reflection, or translation, draw the transformed figure using, e.g., graph paper, tracing paper, or geometry software. Specify a sequence of transformations that will carry a given figure onto another. Plot the ordered pairs given in the table to make six different figures.

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• [DOC File]PDP Algebra II Worksheet for transformation

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  Part B: Write the transformed function: g(x) 1. The graph of the parent function is translated two units left and five units up. Function Parent Function Transformed function g(x) Linear. Quadratic. Absolute value Rational. Exponential. f(x) = 2.

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• [DOCX File]Experimenting with Congruency Transformations in Geometry ...

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  A sequence of transformations carries a given figure onto another or itself. A rigid transformation is a function which retains the size and shape of a figure by taking the input points of the original and creating an equivalent image as an output.

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• [DOC File]G.CO.A.5.CompositionsofTransformations4.doc

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  Describe a sequence of rigid motions that maps onto . 16 On the set of axes below, . Describe a sequence of rigid motions that maps onto . 17 Triangle ABC and triangle DEF are drawn below. If , , and , write a sequence of transformations that maps triangle ABC onto triangle DEF. 18 On the set of axes below, is graphed with coordinates , , and .

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• [DOCX File]Energy Form Transformation Webquest: Record your answers ...

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  Go through each of the 5 sequences. You will need to determine what type of energy transformation is taking place. Once you have the sequences in the correct order write them down, make sure to label the energy transformations. Sequence 1: Sequence 2: Sequence 3: Sequence 4: Sequence 5: Activity Three: Cat-traption

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• [DOCX File]Transformational Geometry -Translations

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  Write a general rule which describes the translation shown below. Δ. LMN . is the original triangle. (x, y) ( , ) EXAMPLE 4: a) Graph points . T (0,3), U (2, 4) and . V (5, -1) and connect the points to make a triangle. b) Translate Δ. TUV. using the rule (x, y) (x - 3, y - 1). c) In words, describe what the rule is asking you to do.

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