'Cubic function' diaporamas de présentation

Choose a category. You will be given the answer. You must give the correct question.

Jeopardy. Choose a category. You will be given the answer. You must give the correct question. Click to begin. Name the Function. Quadratic Formula. Which form?. Imaginary Numbers. Factoring. Parabolas. $100. $100. $100. $100. $100. $100. $200. $200. $200. $200.

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Jeopardy

Jeopardy. Choose a category. You will be given the answer. You must give the correct question. Click to begin. Choose your category. Choose a point value. Click here for Final Jeopardy. Definitions. Trig. Geometry. Platonic Solids. Functions. Grab Bag. 10 Point. 10 Point.

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Unit 3 Functions (Linear and Exponentials)

Unit 3 Functions (Linear and Exponentials). Parent Functions and Transformations. Transformation of Functions. Recognize graphs of common functions Use shifts to graph functions Use reflections to graph functions Graph functions w/ sequence of transformations.

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Lesson 13-6 Pages 692-696

Lesson 13-6 Pages 692-696. Graphing Quadratic and Cubic Functions. What you will learn!. How to graph quadratic functions. How to graph cubic functions. Vocabulary. What you really need to know!. To graph a quadratic or cubic function, make a table of values and plot the points.

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Parent Functions and Transformations

Parent Functions and Transformations. Transformation of Functions. Recognize graphs of common functions Use shifts to graph functions Use reflections to graph functions Graph functions w/ sequence of transformations.

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Cubic Functions

Cubic Functions. To explore general patterns and characteristics of cubic functions To learn formulas that model the areas of squares and the volumes of cubes To explore the graphs of cubic functions and transformations of these graphs To write the equation of a cubic function from its graph.

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Chapter 3: Transformations of Graphs and Data

Chapter 3: Transformations of Graphs and Data. Lesson 1: Changing Windows Mrs. Parziale. Vocabulary. Transformation : is a one-to-one correspondence between sets of points. Two types of transformations: Translations Scale Changes

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Warm-Up

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Polynomials and Polynomial Functions

Polynomials and Polynomial Functions. Section 5.3. Overview. Terms Types of Polynomials Degree and Coefficients Combining Like Terms Polynomial Functions Graphs of Polynomial Functions. Terms. Number (example: 1, 0, -2, 121) Variable (example: x, y, z)

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7.1 Polynomial Functions

7.1 Polynomial Functions . Objective: Evaluate Polynomials Identify general shapes of graphs of polynomials. Polynomial Function (in one variable). degree of f(x): highest exponent leading coefficient: the coefficient of the term with the highest degree. Examples:.

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PARENT FUNCTIONS

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POLYNOMIALS

POLYNOMIALS. What is a polynomial? 2. Find examples of 3 monomials. 3. Find examples of 3 binomials. 4. Find examples of 3 trinomials. Find examples of each of the following polynomial functions and sketch their parent graph. a. Constant function: b. Linear function:

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Taylor Polynomial Approximations

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6.7/6.8 Analyzing Graphs of Polynomials

6.7/6.8 Analyzing Graphs of Polynomials. How do you find the local maximum and minimum on a polynomial graph? What is the maximum number of turning points based on the degree of polynomial?

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Graphing Cubic Polynomials

Identify various types of cubic curves (Refer to Excel Applet for Cubic Curves) Sketch simple cubic curves Form equation of cubic polynomial from sketch. Graphing Cubic Polynomials. Graphing Cubic Polynomials.

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Precalculus Section2.3 Graph polynomial functions

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of FUNCTION TRANSFORMATIONS

of FUNCTION TRANSFORMATIONS. Functional Metaphors. Constant. A constant function is like a table because it stays nice and level. Linear. A linear function is like a hill. If the slope is positive you are climbing up. If the slope is negative you can be skiing down. . Quadratic.

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