A polynomial function has as a root. Which of the following must also be a root of the function?

There are two roots because of the X negative radicand.nonperfect square radicand.✔ need to identify + and - roots of the radicand.
f (x) = (x2 + 6)2 has roots.
4
For the double root 3, the graph the x–axis at the intercepts.
Describe the graph of the function g(x) = (x − 1)(x + 4)3(x + 5)2. The graph: the axis at (1, 0). the axis at (−4, 0). the axis at (−5, 0).
For the single roots −1 and 2, the graph the x–axis at the intercepts.
Describe the graph of the function g(x) = (x − 1)(x + 4)3(x + 5)2. The graph: the axis at (1, 0). the axis at (−4, 0). the axis at (−5, 0).
Describe the graph of the function g(x) = (x − 1)(x + 4)3(x + 5)2. The graph: the axis at (1, 0). the axis at (−4, 0). the axis at (−5, 0).
There are two roots because of the
Solve 2x2 + 26 = 0 to identify the roots.
When solving, you took the square root of both sides of the equation. Consider this step when completing the following statements. The roots are imaginary because of the
This function has roots.
4
x =
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