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[DOC File]TRANSFORMATIONAL GEOMETRY
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The study of transformations in geometry gives students a visual perspective of the outcome of using reflections, rotations, translations, glide reflections, and dilations. Including the task of using coordinates to look for functions rules for each of these transformations helps …
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[DOC File]Translations of Graphs
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Many of the equations which you will encounter are transformations of a few basic functions. By transforming a few reference points according to the rules in the last section, we will be able to graph variations of these functions. In the following we will look at six of the most common graphs. These graphs and their corresponding functions are:
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[DOC File]Parent Function Worksheet 1
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Transformations:_____ Given the parent function and a description of the transformation, write the equation of the transformed function, f(x). 11.Absolute Value — vertical shift up 5, horizontal shift right 3.
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[DOC File]PDP Algebra II Worksheet for transformation
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Transformation Rules: SAT Questions about transformation:-f(x) reflection about x-axis. If a > 1, then vertically stretched by a factor of a. Vertical translation of k. k>0, up and k
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[DOCX File]Transformational Geometry -Translations
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Translation Location. EXAMPLE 3: Write a general rule which describes the translation shown below. Δ. LMN . is the original triangle. (x, y) ( , ) EXAMPLE 4:
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[DOC File]Geometry – Multiple Transformations
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Geometry – Multiple Transformations Name: _____ You should already know how to do the following: Translations (slides) Reflections (flips, like with a mirror) Rotations (spins or turns) Dilations (stretches or shrinks) Let’s review to get “warmed-up”.
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[DOC File]Section 3: Cubic Functions
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Objective 3: Students will begin to generalize the rules for function transformations. It is at this point, after developing the vertex form and the cubic graphing form students should begin to generalize the rules for function transformations. This is an important part of the Function Transformations unit.
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[DOC File]Notes Transformations: Rotations
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See if you could come up with the rules for rotation! Degrees of Rotation Clockwise Rule Counterclockwise Rule 90. 180 270 360 Ex. 1) Draw the rotation of under a rotation of 90° counterclockwise about the origin. Give the coordinates of . Ex. 2) Draw the rotation of under a rotation of 180° about the origin. Give the coordinates of .
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[DOC File]Worksheet 6.1 - Ordered Pairs Name
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Unit 6--Transformations Name _____. Homework Packet Date Block_ Intro: Coordinate Plane. Write the ordered pair for each point. 1. A. 2. B. 3. C. 4. D. 5. E
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[DOCX File]DRAFT/Algebra I Unit 5/ MSDE Lesson Plan/Transformations
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The middle school standards 8.G.2, 8.G.3 and 8.G.4 explore the concepts of congruency and similarity via transformations of two-dimensional figures. Standard 8.G.3 asks students to use coordinates to explore various transformations.
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Rules for transformations pdf