'Absolute value functions' diaporamas de présentation

Quadratic Functions

Quadratic Functions. Mr. Hardy Chapter 5 Algebra 2. Do Now- Homework Quiz. Chapter 4.1 (page 204) #22, 28, 30, 34 Chapter 4.2 (page 209) #22, 34 Chapter 4.3 20, 28 ANSWERS ONLY 5 MINUTES Make 6 Coordinate Planes. ACT Practice ?.

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Linear Equations and Functions

Linear Equations and Functions. Chapter 2 Mr. Hardy. DO NOW. Complete the Personal Identity Worksheet- ANONYMOUSLY Take out the Chapter 1.4 Practice B Assignment. DO NOW. Skill Review on Page 66 in the textbook!. Journal Topics.

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Warm-Up: you should be able to answer the following without the use of a calculator

Warm-Up: you should be able to answer the following without the use of a calculator. 1) State the domain, range and axis of symmetry for the following parent graph. 2) Graph the following function and state the domain, range and axis of symmetry for the following function:.

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Function Families

Function Families. Lesson 1-5. Warm-up. F(x) = 3x + 3 G(x) = x/3 - 1 F(6) G(21) F(-4) G(-9) F(0) G(3) Did you notice any relationship between the F functions and the G functions?. Warm-up. Without looking back at your notes, define domain and range in your own words.

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Warm Up Evaluate each expression for f (4) and f (-3).

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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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Parent Functions

Parent Functions. AII.6. Functions. At this point you should be very familiar with linear and absolute value functions. You should be able Recognize the equation of these functions Recognize the graph of these functions Graph these functions given the equation

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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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Translating Parabolas

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2.8 Absolute Value functions

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2.4 Use Absolute Value Functions and Transformations

2.4 Use Absolute Value Functions and Transformations. 2.4-2.5 Quiz: Friday. Vocabulary. The function f(x) = |x| is an absolute value function . The highest of lowest point on the graph of an absolute value function is called the vertex .

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5.3 Translating Parabolas

5.3 Translating Parabolas. SWBAT translate parabolas using vertex form. Do Now. Identify the parent function of each function. Then graph the function by translating each parent function. y = |3x| + 2 y = -|x + 1| - 1 Write an equation for each translation. 3. y = |2x|, 2 units down

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Absolute value functions

Absolute value functions. Absolute value. =-(-3) If c is a real number, then is the distance from c to 0 on the number line The distance from the origin. For example, =8 can be read as the distance from x to 4 is 8 units. properties. c =3; . solving. Solved by using the definitions

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THE ABSOLUTE VALUE FUNCTION

THE ABSOLUTE VALUE FUNCTION. Properties of The Absolute Value Function. Vertex (2, 0) f (x)=|x -2| +0. vertex. (x,y) = (-(-2), 0). Maximum or Minimum? a = 1 > 0 graph opens up Minimum y = 0. Domain and Range. Domain

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3.5 Absolute Value Functions

3.5 Absolute Value Functions. Absolute Value Function. Has the form An absolute value functions has graph that forms a V. To graph absolute value functions. Find the vertex. (Set the value inside the abs signs equal to zero) Make a table of values (an x/y chart).

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Advanced Algebra Notes Section 2.7: Use Absolute Value Functions and Transformations

Advanced Algebra Notes Section 2.7: Use Absolute Value Functions and Transformations. In this section we will be dealing with absolute value functions. An absolute value function is defined by f(x) = |x | . This function is called the _______________.

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By: Hannah Murphy

Chapter 2.8!. By: Hannah Murphy. Flashback !. Remember earlier this year you learned the absolute value of x equals x, if x>0 0, if x=0 -x, if x<0 The point on a graph were two rays meet is the vertex!. Graphing Absolute Value .

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Algebra

Algebra. By: Pedro Cuellar ONLY!. The Golden Rule. Whatever you do to one you do to the other. Absolute Value. Functions.

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Absolute value functions

Absolute value functions. A special type of piecewise function. Format. Graph of the absolute value function. The graph of has the following characteristics: The graph has vertex (h, k) and is symmetric to the line x = h.

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