Presentation is loading. Please wait.

Presentation is loading. Please wait.

Transformations xf(x) Domain: Range:. Transformations Vertical Shifts (or Slides) moves the graph of f(x) up k units. (add k to all of the y-values) moves.

Published byAda Greer Modified over 9 years ago

Similar presentations

Presentation on theme: "Transformations xf(x) Domain: Range:. Transformations Vertical Shifts (or Slides) moves the graph of f(x) up k units. (add k to all of the y-values) moves."— Presentation transcript:

1 Transformations xf(x) Domain: Range:

2 Transformations Vertical Shifts (or Slides) moves the graph of f(x) up k units. (add k to all of the y-values) moves the graph of f(x) down k units. (subtract k from all of the y-values)

3 Transformations 1) Graph Trans: Domain: Range: Domain: Range:

4 Transformations 2) Graph Trans: Domain: Range: Domain: Range:

5 Transformations Horizontal Shifts (or Slides) moves the graph of f(x) right h units. (add h to all of the x-values) moves the graph of f(x) left h units. (subtract h from all of the x-values)

6 Transformations 3) Graph Trans: Domain: Range: Domain: Range:

7 Transformations 4) Graph Trans: Domain: Range: Domain: Range:

8 Transformations Vertical Reflection. is a reflection of the graph over the x-axis. (Multiply the y-values by -1) is a reflection of the graph over the y-axis. (Multiply the x-values by -1) Horizontal Reflection.

9 Transformations 5) Graph Trans: Domain: Range: Domain: Range:

10 Transformations 6) Graph Trans: Domain: Range: Domain: Range:

11 Transformations 1) Trans: Domain: Range: Domain: Range:

12 Transformations 2) Trans: Domain: Range: Domain: Range:

13 Transformations 3) Trans: Domain: Range: Domain: Range:

14 Transformations 4) Trans: Domain: Range: Domain: Range:

Download ppt "Transformations xf(x) Domain: Range:. Transformations Vertical Shifts (or Slides) moves the graph of f(x) up k units. (add k to all of the y-values) moves."

Similar presentations

A function of x is a relation in which no two ordered pairs have the same x-value. x f(x) Does the information given define a function ? a 1 b 4 c 4 d.

A function of x is a relation in which no two ordered pairs have the same x-value. x f(x) Does the information given define a function ? a 1 b 4 c 4 d.
Sec. 3.2: Families of Graphs Objective: 1.Identify transformations of graphs studied in Alg. II 2.Sketch graphs of related functions using transformations.

Sec. 3.2: Families of Graphs Objective: 1.Identify transformations of graphs studied in Alg. II 2.Sketch graphs of related functions using transformations.
Transformation of Functions Section 1.6. Objectives Describe a transformed function given by an equation in words. Given a transformed common function,

Transformation of Functions Section 1.6. Objectives Describe a transformed function given by an equation in words. Given a transformed common function,
Section 1.6 Transformation of Functions

Section 1.6 Transformation of Functions
Essential Question: In the equation f(x) = a(x-h) + k what do each of the letters do to the graph?

Essential Question: In the equation f(x) = a(x-h) + k what do each of the letters do to the graph?
Table of Contents Functions: Transformations of Graphs -6 -5 -4 -3 -2 0 1 2 3 4 5 6 -5-4-3-2123456 Vertical Translation: The graph of f(x) + k appears.

Table of Contents Functions: Transformations of Graphs Vertical Translation: The graph of f(x) + k appears.
Transforming reciprocal functions. DO NOW Assignment #59  Pg. 503, #11-17 odd.

Transforming reciprocal functions. DO NOW Assignment #59  Pg. 503, #11-17 odd.
Function Transformations. Objectives: To interpret the meaning of the symbolic representations of functions and operations on functions including: a·f(x),

Function Transformations. Objectives: To interpret the meaning of the symbolic representations of functions and operations on functions including: a·f(x),
Section 3.2 Notes Writing the equation of a function given the transformations to a parent function.

Section 3.2 Notes Writing the equation of a function given the transformations to a parent function.
6.5 - Graphing Square Root and Cube Root

6.5 - Graphing Square Root and Cube Root
1 The graphs of many functions are transformations of the graphs of very basic functions. The graph of y = –x 2 is the reflection of the graph of y = x.

1 The graphs of many functions are transformations of the graphs of very basic functions. The graph of y = –x 2 is the reflection of the graph of y = x.
Transformations to Parent Functions. Translation (Shift) A vertical translation is made on a function by adding or subtracting a number to the function.

Transformations to Parent Functions. Translation (Shift) A vertical translation is made on a function by adding or subtracting a number to the function.
Transformations We are going to look at some transformation rules today:

Transformations We are going to look at some transformation rules today:
Determine whether a graph is symmetric with respect to the x-axis, the y-axis, and the origin. Determine whether a function is even, odd, or neither even.

Determine whether a graph is symmetric with respect to the x-axis, the y-axis, and the origin. Determine whether a function is even, odd, or neither even.
College Algebra 2.7 Transformations.

College Algebra 2.7 Transformations.
Copyright © 2009 Pearson Education, Inc. CHAPTER 2: More on Functions 2.1 Increasing, Decreasing, and Piecewise Functions; Applications 2.2 The Algebra.

Copyright © 2009 Pearson Education, Inc. CHAPTER 2: More on Functions 2.1 Increasing, Decreasing, and Piecewise Functions; Applications 2.2 The Algebra.
Graphing Techniques: Transformations

Graphing Techniques: Transformations
Reflections, Transformations and Interval Notation L. Waihman Revised 2006.

Reflections, Transformations and Interval Notation L. Waihman Revised 2006.
Objective: Students will be able to graph and transform radical functions.

Objective: Students will be able to graph and transform radical functions.
6-8 Graphing Radical Functions

6-8 Graphing Radical Functions

Similar presentations

Ads by Google