Graphing a polynomial equation

    • [DOC File]Roots of Polynomials

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      Intro to Graphing Polynomial Functions Some graphing calculator instructions: To enter an equation: Press the button to get to the screen to the top right. Use the button for the variable x. Use the parenthesis buttons for parenthesis. Use the ^ button for exponents. To see the graph: Press the GRAPH button to get to the third screen shown.

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    • [DOC File]CHAPTER 3: POLYNOMIAL AND RATIONAL FUNCTIONS

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      GRAPHING POLYNOMIAL FUNCTIONS. Graphing Polynomial Functions. If is a polynomial function of degree n, the graph of the function has at most n real zeros, and therefore at most n x-intercepts; at most turning points. ... Change the inequality symbol to an equals sign and solve the related equation.

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    • [DOC File]Graphing Polynomial and Rational Functions

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      8. Now, write an equation for a polynomial whose graph has the following characteristics: As and as . The graph is tangent at both its x-intercepts -5 and 2. Write your equation here:_____ What is the y-intercept of your graph?_____ Challenge: You must be a pro by now! See if you can handle this one!

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    • [DOCX File]www.nccscougar.org

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      Every polynomial equation with degree greater than zero has at least one root in the set of complex numbers. Every polynomial p(x) of degree n, n>0 . Can be written as a product of a constant k, k≠0 , and n linear factors: p x =k x- r 1 x- r 2 … x- r n

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    • [DOC File]Name

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      Graphing Polynomial Functions. Materials: Graphing Calculator, Worksheet. Directions: Draw each of the following graphs in the space provided and answer the observation questions that follow. A. View the graph of in a Zoom 4 window. Sketch: Observations: 1. What is the degree of the polynomial…

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    • [DOC File]Graphing Polynomials Worksheet Name:

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      2.2 Graphing Polynomials (factored form) Homework. I. Sketch the following polynomials on the axis provided. Find all the zeros for each polynomial, indicate any multiplicities other than 1, and determine end behavior. 1) 2) 3) Leading term _____ Leading term _____ Leading term _____

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    • Graphing Polynomial and Rational Functions

      The student is comfortable graphing on the TI-83+ or TI-84+ calculator. The student knows how to find x-intercepts and y-intercepts, both algebraically and graphically. The student recognizes polynomials and can find the degree of a polynomial function

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    • [DOC File]Polynomial Functions and End Behavior

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      U5 Day 10 Real Roots in Polynomial Equations (Section 6.5) From section 5-3 the Zero _____ Property defines how we can find the roots (or solutions) of the polynomial equation P(x) = 0 by setting each _____ equal to 0. Factor. Example 1: (Factor out the GCF) Example 2: Use a simple substitution here. I’ll show you. You Try. a.) b.)

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    • [DOC File]F.BF.B.3.GraphingPolynomialFunctions.doc

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      1 Given the graph of the line represented by the equation , if b is increased by 4 units, the graph of the new line would be shifted 4 units. 1) right 2) up 3) left 4) down. 2 The functions and are graphed below. Which value of k would result in the graph of ? 1) 0 2) 2 3) 4) 3 The diagram below shows the graph of .

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    • [DOC File]Graphing Software in Understanding of Polynomial Functions

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      a. Write an equation of the polynomial. b. Sketch the graph of the polynomial in an X-Y Plane. Analyze the following graph. [2 X 10 = 20 points] a. Find the degree of this polynomial function and indicate the zeros . b. Write the equation of the graph. Graph of cubic function may have any one of the following four types of shapes below. [2 X 10 ...

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