If f(x) is a third degree polynomial function, how many distinct imaginary roots are possible?
According to the Fundamental Theorem of Algebra, which polynomial function has exactly 6 roots?




How many x-intercepts appear on the graph of this polynomial function?

According to the Fundamental Theorem of Algebra, which polynomial function has exactly 11 roots?




According to the Fundamental Theorem of Algebra, how many roots exist for the polynomial function?(9x + 7)(4x + 1)(3x + 4) = 0
According to the Fundamental Theorem of Algebra, how many roots exist for the polynomial function?f(x) = 8x7 – x5 + x3 + 6
Two roots of a third degree polynomial function f(x) are –4 and 4. Which statement describes the number and nature of all roots for this function?
Which of the following statements must be true about the polynomial function f(x)?

Trevor is studying a polynomial function f(x). Three given roots of f(x) are –7, 2i, and 7. Trevor concludes that f(x) must be a polynomial with degree 3. Which statement is true?
How many x-intercepts appear on the graph of this polynomial function?

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