'Translated 5 units' presentation slideshows

COLLEGE ALGEBRA

COLLEGE ALGEBRA. LIAL HORNSBY SCHNEIDER. 2.7. Graphing Techniques. Stretching and Shrinking Reflecting Symmetry Even and Odd Functions Translations. STRETCHING OR SHRINKING A GRAPH. Example 1. Graph the function. a.

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5-1

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Algebra 1 NOTES Unit 13

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Vertical Stretching or Shrinking of the Graph of a Function

Vertical Stretching or Shrinking of the Graph of a Function. Suppose that a > 0. If a point ( x , y ) lies on the graph of y = ?( x ), then the point ( x , ay ) lies on the graph of y = a ?( x ).

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Transformations Sol 8.8

Transformations Sol 8.8. What is a transformation?. A transformation is a general term for four specific ways to manipulate the shape of a point, a line, or shape. Reflection : a figure is flipped over a line Translation : a figure is slid in any direction

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Advanced Geometry Rigid Transformations Lesson 1

Translations. Advanced Geometry Rigid Transformations Lesson 1. Terminology. Transformation. Definition - the movement of a figure in a plane from its original position to a new position. Rigid transformation. does not change the size or shape of the figure. congruence transformation.

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Lesson 9.8 Translations

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Types of Rigid Motion

Objective - To describe and interpret translations and reflections in the coordinate plane. Types of Rigid Motion. Rotation. Translation. Reflection. y. D. E. x. C. Rotations. The triangle below is rotated clockwise 90 around the origin. Give the coordinates of the image.

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Unit 6 Quadratics Translating Graphs #2

Unit 6 Quadratics Translating Graphs #2. Goal: I can infer how the change in parameters transforms the graph. (F-BF.3). Example #1. Use the description to write the equation for the transformation of f(x) = x 2. The parent function f(x) = x 2 is translated 6 units up. Example #2.

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Transformations of H & K

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Lesson 9.2 Translations

Lesson 9.2 Translations. State Standard: G.2.4 Apply transformations (slides, flips, turns, expansions, and contractions) to polygons in order to determine congruence, similarity, and tessellations. Know that images are formed by slides, flips and turns are congruent to the original shape.

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