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[DOC File]Module 3: Graphing Polynomial Functions
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5.) A third degree polynomial function f has zeros -2, ½, 3 and a negative leading coefficient. Write an equation for f then sketch a graph. Graph a fifth degree polynomial function with exactly 3 distinct real roots. Given f(x) = x4 – 3x2 – 10: Write f(x) as the product of factors that are irreducible over the rationals.
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[DOC File]CHARACTERISTICS OF POLYNOMIAL FUNCTIONS
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– Students apply basic factoring techniques to second-and simple third-degree polynomials. These techniques include finding a common factor for all terms in a polynomial, recognizing the difference of two squares, and recognizing perfect squares of binomials. 2 *Standard 12.0
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A cubic function is a third degree polynomial function. There are also fourth, fifth, sixth, etc. degree polynomial functions. To get an idea of how these functions look, we can graph the first through fifth degree polynomials with leading coefficients of 1.
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[DOC File]Unit 7 Review – Polynomial Functions
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A cubic function is a third degree polynomial function. There are also fourth, fifth, sixth, etc. degree polynomial functions. To get an idea of what these functions look like, we can graph the first through fifth degree polynomials with leading coefficients of 1.
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[DOC File]POLYNOMIAL PATTERNS Learning Task:
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The graph of a polynomial function of degree n can have at most turning points (see Key Point below). For example, the graph of a polynomial of degree five can have at most four turning points. In particular, the graph of a quadratic (2nd degree) polynomial function always has exactly one turning point – …
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How to factor third degree polynomial