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Published byAngelina Ford Modified over 9 years ago
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By the end of this section, you will be able to: 1. Determine the number and type of roots for a polynomial equation; 2. Find the zeros of a polynomial function. Class notes from _________________ Assignment Due __________________: A# 6.81: Page 366 #1-4 all; 11-22 all
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Given a polynomial function, c is a zero x – c is a factor c is a root or solution of the polynomial equation If c is a real number, then (c, 0) is an intercept on the graph of f(x).
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Every polynomial equation with ______________ coordinates and degree greater than _____________ has at least one ___________ in the set of _______________ numbers. Equations can have double, triple, or even quadruple roots. In general, these are referred to as ________________________________________.
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Solve each equation. State the number and type of roots.
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A polynomial function of _________________ has exactly _______ roots.
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