'Horizontal stretching' diaporamas de présentation

Section 2.5 Transformation of Functions

Section 2.5 Transformation of Functions. Graphs of Common Functions. Reciprocal Function. Vertical Shifts. Vertical Shifts. Example. Use the graph of f(x)=|x| to obtain g(x)=|x|-2. Horizontal Shifts. Horizontal Shifts. Example. Use the graph of f(x)=x 2 to obtain g(x)=(x+1) 2.

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Section 1.6 Transformation of Functions

Section 1.6 Transformation of Functions. Graphs of Common Functions. Reciprocal Function. Vertical Shifts. Vertical Shifts. Example. Use the graph of f(x)=|x| to obtain g(x)=|x|-2. Horizontal Shifts. Horizontal Shifts. Example. Use the graph of f(x)=x 2 to obtain g(x)=(x+1) 2.

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Lesson 1-3

Lesson 1-3. New Functions from Old Functions - Part 1. https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcTMSNbfIIP8t1Gulp87xLpqX92qAZ_vZwe4Qu308QRANh_v4UHWiw. At this point in time it is important to know and remember certain parent functions and their graphs.

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Transformation of Functions

Transformation of Functions. Recognize graphs of common functions Use shifts to graph functions Use reflections to graph functions Use stretching & shrinking to graph functions Graph functions w/ sequence of transformations.

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Transformation of Functions

Transformation of Functions. Recognize graphs of common functions Use shifts to graph functions Use reflections to graph functions Use stretching & shrinking to graph functions Graph functions w/ sequence of transformations.

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Transformation of Functions

Transformation of Functions. Recognize graphs of common functions Use shifts to graph functions Use reflections to graph functions Use stretching & shrinking to graph functions Graph functions w/ sequence of transformations.

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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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2.3 Stretching, Shrinking, and Reflecting Graphs

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Chapter 2: Analysis of Graphs of Functions

Chapter 2: Analysis of Graphs of Functions. 2.1 Graphs of Basic Functions and Relations; Symmetry 2.2 Vertical and Horizontal Shifts of Graphs 2.3 Stretching, Shrinking, and Reflecting Graphs 2.4 Absolute Value Functions: Graphs, Equations, Inequalities, and Applications

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A3 2.5b More Transformations: stretch and shrink!

A3 2.5b More Transformations: stretch and shrink!. Homework: p. 282-283 11-15, 27-31, 49-51, 75-79, 91-93 all odd. Vertically Stretching and Shrinking. Guided Practice. Horizontal Stretching and Shrinking. Guided Practice. Describe how y = f(x) transforms to:

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9.3 Stretching and Shrinking

9.3 Stretching and Shrinking. SWBAT sketch a graph showing vertical stretching or shrinking SWBAT sketch a graph showing horizontal stretching and shrinking. Vertical Stretching and Shrinking. Times the v value in each ordered pair by the coefficient . Vertical Stretching and Shrinking.

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