infinity, f(x) goes to infinity.
positive
Choose all of the zeroes of f(x).
The graph of f(x) the x-axis at x = –3, 0, and 3.
Check all the statement(s) that are true about the polynomial function graphed.
What is the end behavior of the graph of f(x) = x5 – 8x4 + 16x3?




The graph touches, but does not cross, the x–axis at x = . The graph of the function crosses the x–axis at x = .
Question text not available
The zero has a multiplicity of 1. The zero −2 has a multiplicity of .
Question text not available
If a zero is , then the graph of its function only touches the x–axis at that zero. If a zero is , then the graph of its function crosses the x–axis at that zero.
✔ of odd multiplicityof even multiplicity
The zeroes of the function are -2 and 00 and 4✔ -2, 0, and 4.
✔ NoneOneTwoThreeof the zeroes have a multiplicity of 2.
What intervals would you use to determine where the function is positive and negative?




Which of the following could represent the graph of f(x) = x4 + x3 – 8x2 – 12x?



Let a and b be real numbers, where Which of the following functions could represent the graph on the right?

Explain how to sketch a graph of the function f(x) = x3 + 2x2 – 8x. Be sure to include end-behavior, zeroes, and intervals where the function is positive and negative.
Question text not available
A polynomial function has a root of 0 with multiplicity 1, and a root of 2 with multiplicity 4. If the function has a negative leading coefficient, and is of odd degree, which of the following are true?




Did you find these answers helpful?